Thứ Ba, 16 tháng 10, 2018

Youtube daily report Oct 16 2018

Look! Magical I'm not wearing a shade of gray or black. It's a miracle! It was like

the only pink shirt I have. Anyway, Dylan's over there. He has disemboweled an

elephant, and it's scattered the carnage across the library floor. Thank You, Dylan.

It's so kind. Now I'm filming this, and it's actually right now hurricane

Michael, the rain has just come through. And it finally started, you know, sun

starts shining again. So we're gonna work with this, but now, like I talked about in

my last video. There's a lot going on right now, so I can't really do any sort

of wrap ups or reviews or anything like that, and I'm just like, "Okay, what am I

going to do then?" Well, I guess I'm gonna do my book haul a little bit early this

month, so we're gonna be doing a book haul. October book haul? I don't know what

number, but let's just do this. Alright, so some of the best books of the year have

arrived at my house, and I have to tell you how great they are. So I've actually

already read this one: ALL YOU CAN EVER KNOW by Nicole Chung. This was

sent to me by a Catapult, and I am so glad that they did. This book is as

amazing as everyone says it is. It appeared on all of my social media feeds,

but it is so good. It's actually on Hoopla, if you want to go check it out. And I

listened to it and one day and cried. It was beautiful, a great experience. This is

about Nicole's life. This is a memoir, and she was adopted by white parents. And she

was born in like 81, I think, and so it's her coming to terms with that and

emotionally processing that. And also finding her biological family and

learning some things about them. And she basically is writing her story and

encouraging people to view adoption in a complex way. I mean, to be, you know,

adopted typically that means you started out with a very difficult circumstances

for whatever reason that your birth parents had to give you up. And so she

wants people to think more critically about how they view adoption and think

of it as more complex than we typically portray it in movies and things. Ao I really

appreciated this book, and I would recommend it.

And I want to reread it, and it's just beautiful. It's also my favorite color, so

I feel like bonus, bonus for it, right? Okay, so this book I've been anticipating

for about a year now. And that is THE MERMAID AND MRS. HANCOCK. This is sent to

me by Harper. Look at those and papers. Oh my goodness, it's beautiful mustard

yellow and blue. And it has this ridged hardcover. Umm, this one is not quite like

the UK cover. It harkens back to the UK cover, but the blue is a different shade.

And there's only one shell on it, but it's so very beautiful. Deckled edges—gorgeous!

This book is a historical fiction novel. I think you've probably already seen at

least half a dozen reviews of this book already, but it's about a man who finds

like a mummified mermaid, makes a trade for it or something. I'm not sure, but I'm

very much looking forward to reading this. And this is Imogen Hermes

Gowar's debut, and it was shortlisted— shortlisted?—or the woman's prize for

fiction. So yeah I'm really excited about this one, so if you listen to the Reading

Women podcast you'll know that this month's guess was Sumaiyya of @sumaiyya .books

over on instagram. She's one of my favorite books to reviewers. I love her work,

and we've known each other online for a few years now. I just love what she's

done with her bookstagram. She is a freelance writer and editor from Saudi

Arabia, and she actually reviewed this book for us and this is Kristy Coulter's

NOTHING GOOD CAN COME from this, and then they sent me a copy as well. And she,

being a Muslim woman, doesn't drink alcohol, but this essay collection is

about Kristi Coulter's struggle with alcoholism. And our cultural perspective

of alcoholism, especially when a woman is an alcoholic. And I really appreciated

Sumaiyya's take on this because she's never had alcohol, and there is not

really alcohol anywhere around her culture. So it's like how would she

relate to that and that's the question that she had and she answered that

question on the podcast. Definitely go check it out she also reviews RADIO

SILENCE, which is another book I need to check out, and I found it on Hoopla. So I

am ready it's also about a podcast. I podcast

sometimes, right? All right, so the next book I have was longlisted for the

National Book Award. And this is from MCD as was Kristi Coulter's book from the

same publisher. And this is THE GOLDEN STATE by Lydia Keasling. And Autumn read

this book, and she described it as like a stream-of-consciousness book, so Autumn

has a great rant about this book. This book has a stream-of-consciousness type

style and something about punctuation as she was telling me, but she said that a

lot of people were commenting on that in a negative way. And she said, "Man We're

fine when James Joyce does it because he's a dude!" Anyway, maybe one day I will

record this rant so I can play it for you, but I'm very excited to read this

book either way. It sounds amazing. The design of this book is one I love.

You can see that it's almost like they . . . they did! They just took blocks of things,

and they did it on the spine. And it's just a plain hardback in here, but I feel

like it being about something. Well, it's about something about California. I think

it makes sense: the Golden State, Golden State Warriors. I see that everywhere in my

house it's what happens when you marry a dude from California who's obsessed with

professional sports. All right, so the next book I have is from Pantheon, and this is

manga. This is MY BROTHER'S HUSBAND Vol. 2 by Gengoroh Tagame, and I've

already reviewed this book. I'll link it up above my head and down below. But this

book is one of the cutest made books that I have seen. So I have to

show this to you. So first you have the hardback. The naked heart back is printed

that has that, but also the end papers aren't still just the cutest thing. I

mean look at that. Oh my word, I really enjoyed this

second volume, and I've already reviewed it, so I'm not gonna review it here. But

if you haven't already checked out MY BROTHER'S HUSBAND, definitely do so it is

really an adorable story. And I love the art, and I just love how this book is

made. It's just so beautiful. I'm just very impressed with that.

So I finally received a copy of the hardback of Melmoth by Sarah Perry, and

I've talked about this book a lot. I also have the ARC, which will go to Autumn

here shortly, but this is the hardback. A beautiful cover, there's the Reading

Woman recommended sticker. They put one of those other stickers on it, and I took

it off. And it peeled part of the cover off. I was not happy, as someone you know, who

treasures books. Even goo gone couldn't even fix it. And this is a

textured hardback. It has a beautiful blue spine. You all know I love Sarah Perry,

and we interviewed Sarah Perry, oh man, over a year ago. And she was delightful. And

she was talking about turning this book in and everything. And yeah foil

and everything—everything about this book, I have no idea what it's about yet I don't

need to know. I just know it's Sarah Perry so I'm going to read it. There you go.

This is from Custom House by the way, here in the United States. So I'm so

excited to get a copy of Tahereh Mafi's A VERY LARGE EXPANSE OF SEA, which is

her contemporary YA novel based on her own experiences of being a Muslim

woman as a teenager post 9/11. And it's about a female protagonist who wears a

hijab every day and after 9/11. It becomes very dangerous for her and just

about the experiences, based on the author's own experiences. So I have only

read one of her books, and that was one of her middle reader books, so I'm very

excited to read this one. And I've heard the buzz around this one for a very long

time, so I'm very excited to read it. Just amazing the book that has been

shortlisted the National Book Award is HEARTLAND: A Memoir of Working Hard and

Being Broke in the Richest Country on Earth by Sarah Smarsh. Yeah, that's hard

to say, isn't it. So anyway, I'm really excited that this

is on the National Book Award shortlist because unfortunately in the National

Book Award does not give memoirs enough credit. I'm just gonna be honest here, so

the fact that it's a memoir made it on the list,

makes me very excited. I have not read it yet, but I'm very interested in promoting

rural lit, especially next year being a year of rural it for me. And

researching some different things, and so I'm very excited.

I'll quit gushing. This particular book is like the sky, which I think is very

fitting because it's about the heartland, what people often call the flyover

States, unfortunately. But this is about the heartland of America. So yeah, sky,

prairie looks pretty cool. Um, and this is out from Scribner. So a book I have from

a Knopf is IN MY FATHER'S HOUSE: A New View of How Crime Runs in the Family by Fox

Butterfield, and this is basically about organized crime and how it runs in

families. I think that sounds pretty cool I haven't really seen too many people

talking about this besides the Knopf account on Instagram. So I'm here to

listen to this. I'm really interested in these types of things after marrying

someone from the Bay Area and Alcatraz and research into organized crime, and

who was in Alcatraz. And anyway I have no idea if anyone in this book was in

Alcatraz, but organized crime was something that Samuel researched. And so

yeah, when two people who love to research things get married you have a

lot of random facts stuck in your head. So another book I received from

publishers is one of very excited about and that is DAEMON VOICES by Philip

Pullman. This is obviously the author of His Dark Materials and these are short

stories set in his world I'm assuming. I haven't actually I found the audiobook

on Scribd, so I'm going to listen in to that later. But yeah, I'm very excited for

this because I love Philip Pullman. And I really need to read listen to his Dark

Materials soon. We will get there. And so that's the books that I received

from publishers or some other two books that I have here one I won in a giveaway

on Instagram, and this is THE SILENCE OF THE GIRLS a novel by Pat Barker. And this

is about the Sabine women and how men came and stole them away. And if

you're like me and you grew up on musicals you might remember Seven Brides

for Seven Brothers, and they turn it into Sobbin' women. I'm not gonna sing it for

you I've already sang it so much since I received this book. I'm pretty sure

that Samuel is about to ban all show tunes from the house. Unfortunately, for

him that would to include Hamilton, so at least I think

I'm safe for now. So the last book, I have for you is one that I've heard Jenn from

Book Riot recommend about half a dozen times and finally I was like, you know

what, Jenn, for you, I will get this book. Now, she doesn't know me from Adam—Eve?

—but I had to pick this up. And that is Young Jane Young by Gabrielle Zevin. And

this is basically a Monica Lewinsky story where a young woman sleeps with a male

political figure and the press basically you know drags her through the mud.

So she moves through small town, changes her name, and then I think she runs for

office or something. And the news comes out, and her daughter has to come to

terms with who her mom was and different things. And I found this also in Hoopla,

but there's just something about this book that really interests me. I watched

Monica Lewinsky's TED talk and really enjoyed what she had to say, so I'm

hoping that some of those similar themes were in this book. Sounds like it, but,

yeah. So this from Algonquin. The last book I have to show you was sent to me

by Thames and Hudson, which is Jen Campbell's American publisher and that

is FRANKLIN AND LUNA GO TO THE MOON. This is the sequel to FRANKLIN'S FLYING

BOOKSHOP, so I've actually already gotten a copy of this for my niece. I gave my

nephew, her older brother, the first one, so now they can have both of them, which

is really exciting. And I've never actually seen an American edition before.

I bought the UK edition for myself [of the first one], and so this one has the jacket.

And it has a foil in a jacket but also if your kids destroy the jacket you

still have the beautiful art on the cover. And then you know, but it will

be there. But I feel like destruction of jackets it's probably an assumption when

you have small children, but yeah I'm really excited about this. I read it this

afternoon. It's really adorable. I really love, I really love Franklin and Luna, and

it's just the art is gorgeous. So I'm gonna open it to a random page and show

you what I'm talking about. Oh, that's a good page to open it on.

Look at that I love the illustrator Katie Hartnett. And I've actually started

looking up some of her other books that he's Illustrated because she does this so

beautifully. I love it, so I'm definitely

looking for more of that. So that's it. Those are the books I have to show you. I

guess I will see you in the next one. Bye, guys!

For more infomation >> October Book Haul! | 2018 | Kendra Winchester - Duration: 13:42.

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What Does Russell Do When He's Not At Click Funnels HQ? | FHTV Ep 102 - Duration: 8:29.

- Alright, we just got back from Bear Lake

amazingly fun trip, so tired,

and I wish I could go to bed and take a nap right now

but guess what, I don't get to.

(dramatic music)

All right, we're about to head out on a family vacation.

So the car is packed, things filled, this is filled.

- Can't see the movie, dad.

- Can't see movie, dad.

Anyway, we're heading out, should be a long, long drive.

Let the fun begin.

(upbeat techno music)

(fun upbeat music)

- Hi.

- [Russell] What globe are you painting, Bone?

- I'm painting the globe, see.

- [Russell] That America?

- North America, Southern America, Europe, Asia, Africa

and I'm doing Australia and Antarctica right now.

- That's awesome dude.

Alright, so this week, every year, there's a theme

two year ago was Harry Potter theme.

Remember the Harry Potter one was by far the best.

This year, it's traveling the world.

Every night we have a meal from a different country so,

tonight was Mexico, over here,

and the kids are all hanging

their little globes that they did.

- [Child] This is my globe, I'm famous!

- [Russell] Being goofy, whoa, you're being goofy!

You going cross eyed!

(jazzy trumpet music)

- Dad! Dad! Can you do...

- What? Is that a Russell appearing?

- I'm in grass!

- [Russell] You can't be on the grass, what you shaking?

- Dad? - [Russell] Yeah?

Would you say that this camps going well?

- Yeah.

- Alright, this is called the Typewriter.

You ready?

Dana, you're so cute! (Dana screaming)

- Mommy!

(Dana laughing hysterically)

- Alright, we're here, in the Bear Lake.

We beach in style, huh El?

So we got this little thing here,

with the bed inside for the kids when they get tired.

There's the rest of the family, into the rainbows.

Alright, so right now we're going up

to go get the Jet Skis.

And we donated Jet Skis to the Bear Lake trip this year.

And this is the first time.

We used to have Jet Skis, but they would break down

almost every time we take them out.

Last time Clay got stuck in the middle of the lake,

for like three hours.

(dramatic trombone)

So we decided to upgrade the Jet Skis,

we got some new Jet Skis, we're gonna go take them.

We got me, Colette and Ellie, and my dad.

We are all heading up there.

How excited are you?

- Super

- How were the old Jet Skis?

- Terrible, we got stranded out in the lake!

- How are the new Jet Skis gonna be?

- Awesome, and fast.

- [Russell] We think, Grandpa you excited?

- I'm excited to see you blast off,

- [Russell] Yeah.

- 70 miles an hour.

- [Russell] Colette you can go 70 miles an hour?

- Maybe, stay tuned! (Russell laughs)

(dramatic build up music)

You excited Ellie?

- Yeah.

- Get ready to go on the ramp.

Oh, here they are!

- Let's do this. We on the blue one Ellie?

- Yeah.

- [Russell] Okay, girls got the blue.

- Here we go.

- You ready for this?

Alright, we're officially on the Jet Skis in Bear Lake!

(upbeat tropical music)

Alright, so the Maiden trip.

We got to 62 miles an hour at this one.

The girls got, How fast did you guys get?

- 50.

- [Russell] 50!

- Ellie dunked me off.

(laughing)

- Ellie knocked her off.

(screaming)

- That's good.

It's covering me.

- [Russell] You look cool with sunglasses.

Tonight we decided to do Ephraim's pizza.

Which is a pizza that's like, 30 inches big, it's huge.

So I'm gonna go pick it up right now.

I just got here, to Bear Lake Pizza,

home of the old "Old Ephraim" 28" pizza.

Check it out.

So we have to go in and get two.

- Utah, get me two.

- One of the biggest pizzas you've ever seen.

(heavenly church choir)

Holy moly.

Alright, this is the pizzas.

You can see it.

Alright, somehow, I have to get that inside the car

which I'm not sure how I'm going...

It literally took up the entire back seat.

(heavenly church choir)

[Colette] Woooow! [Child] Why does it--

(background chattering)

- Alright, everyone's eating the huge pizza!

Look at the size of this thing!

(upbeat fiddle music)

Alright, that pizza is the size of your face.

- Have you seen...

- [Russell] Is it good?

- Yeah.

- Oh yeah.

One of our favorite traditions in Bear Lake

is to set up all the chairs and blankets

to watch a movie and then the blow up movie screen!

They have the white screen.

- This is our second day at Bear Lake, so

this is what's happening.

Here's daddy.

There's a used tent, and our tent.

There's our cousins over there.

Here's our car.

And here's this cabin, that's pretty nice, I guess.

And, yeah.

- So last night we watched a movie, and

two hours into the movie my eye swole shut from allergies

and this morning it was all black and blue

so we're putting cucumbers on it.

(punching sound effect)

(laughter)

- Cucumbers bring swelling out of puppy eyes, girls,

or gentlemen that know.

- Hopefully most the gentlemen don't know.

(bite noise)

(chewing noise)

Alright, the next Bear Lake tradition has officially begun.

This is the longest water slide on Earth,

least in the trailer park.

Starts up here,

all the way to the bottom.

(bright electro dance music)

All the way down!

Oh goggles.

Yeah eh!

Going so fun.

(laughing)

Alright, we're playing Kahoot.

Which is gonna be a lot of fun,

everyone's got their phones out.

We ask questions, and they're gonna answer and see who wins.

Moved Kahoot to the house,

now everyone's about to have a Kahoot!

You guys all ready for this?

So Kahoot, you ask a question,

everyone votes and see who wins.

So you vote on your phone, so it's fun.

(upbeat dance music)

The theme for today, is leprechauns and the Irish.

So the kids been making leprechaun faces,

and now they're just been posing for the picture.

(bright music plays)

- [Woman] Hi Morg!

- How were your pictures? You so excited?

She's got a Bear Lake shirt on. So cute, huh?

Alright, let's get...

(upbeat celebration music plays)

- [Child] We're going into the water, on our boat

There's mom, there's dad.

- Dora's excited!

Knee board's my favorite, it's like wake boarding

only way cooler!

- (Child) Alright, daddy's gonna go knee boarding!

(upbeat music plays)

- Alright, we just got back from Bear Lake,

amazingly fun trip, so tired.

And I wish I could go to bed and take a nap

right now, but guess what?

I don't get to.

So I'll see you on the next episode.

Bye everybody.

For more infomation >> What Does Russell Do When He's Not At Click Funnels HQ? | FHTV Ep 102 - Duration: 8:29.

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Learn Colors with Train | Wheels on the Bus Song for Children | Superhero Fun Rhymes - Duration: 21:02.

The wheels on the bus go round and round, round and round, round and round.

The wheels on the bus go round and round, all through the town!

The wipers on the bus go swish, swish,swish. swish, swish, swish,swish, swish, swish.

The wipers on the bus go swish, swish,swish, all through the town!

The people on the bus go chat, chat, chat. chat, chat, chat, chat, chat, chat.

The people on the bus go chat, chat, chat. all through the town!

The horn on the bus goes beep, beep, beep. beep, beep beep, beep, beep, beep.

The horn on the bus goes beep, beep, beep. all through the town!

The babies on the bus go waah, waah waah! waah, waah waah! waah, waah waah!

The babies on the bus go waah, waah waah! all through the town!

The babies on the bus go waah, waah waah! all through the town!

The mommies on the bus go shh, shh, shh! all through the town!

The wheels on the bus go round and round. round and round, round and round.

The wheels on the bus go round and round, all through the town!

Poor Humpty Dumpty he is always falling down

Humpty Dumpty sat on a wall,

Humpty Dumpty had a great fall

All the king's horses and all the king's men

Couldn't put Humpty together again.

Humpty Dumpty sat on a wall,

Humpty Dumpty had a great fall

All the king's horses and all the king's men

Couldn't put Humpty together again.

For more infomation >> Learn Colors with Train | Wheels on the Bus Song for Children | Superhero Fun Rhymes - Duration: 21:02.

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Tangled Cassandra v. Eugene Top Cartoon For Kids & Children Part 3 - Green Deer - Duration: 3:59.

What's so fun about pranks anyway mostly look on the other person's face when they realize what's happening

So it's supposed to surprise people Wow

It's more like a joke, but only the person responsible for it thinks it's funny. Oh

So like the jokes my dad tells no

There's more to it than that. You need to get somebody to expect one thing and then do something unexpected instead

It's basically entertainment for morons

Hmm

Unexpected

By the time he wakes up he'll be so well-rested. He won't even know what hit him. I

Can't wait to see the look on his face

But not clever

All is clear just follow my lead

Your highness

There see easy

Eugene I thought I said the guard uniforms were unnecessary. Come on. Oh

Yeah, no don't mind me I'm just gonna scream in the disk for a little bit

Okay, just follow my lead

What was that

This way

They didn't spot me haha, let's move out

We love Rapunzel you love Rapunzel you love Rapunzel

All I'm saying is if you bring a quiche to work, you should bring enough to share with their co-workers. That's

Just you don't even like ki. Yeah, but that's it. First of all, don't tell me what I don't like

I know you don't like quiche. Okay, because I like a lot of things and you never point that out

You just tell me all this if I don't like ya. Anyway, let's just get this done. Okay, you start cleaning the spears

I'll work on the swords

Ha I just polished all of these weapons before you could you should see the look on your face

You've just been pranked or as it soon to be called Rapunzel

That was clever, but not funny

The Royal Seal room that he liked that Eugene told you flawless plan

Behind that curtain lies the Royal Seal of Equus you

For more infomation >> Tangled Cassandra v. Eugene Top Cartoon For Kids & Children Part 3 - Green Deer - Duration: 3:59.

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Fmr CIA Dir.: Khashoggi Scandal Will Be The Downfall Of Mohammad Bin Salman | Deadline | MSNBC - Duration: 11:36.

For more infomation >> Fmr CIA Dir.: Khashoggi Scandal Will Be The Downfall Of Mohammad Bin Salman | Deadline | MSNBC - Duration: 11:36.

-------------------------------------------

Ariana Grande & Pete Davidson Call Off Their Engagement | TMZ TV - Duration: 2:03.

ANNOUNCER: AND NOW, TMZ

PRESENTS, WHAT?!

HOPE YOU UNDERSTAND SARCASM,

STARRING PETE DAVIDSON AND

ARIANA GRANDE.

ARIANA AND PETE DAVIDSON ARE

DONE AND THEIR ENGAGEMENT IS

OFF.

ANNOUNCER: YES.

TMZ BROKE THE NEWS THAT AFTER

FOUR MONTHS OF BEING ENGAGED,

PETE AND ARIAN BROKE IT OFF,

WHICH HAS PEOPLE WONDERING, HOW

DID THIS HAPPEN?

NOT THE BROKEN ENGAGEMENT, BUT

HOW DID IT LAST THIS LONG?

THEY GOT ENGAGED AFTER ONLY A

FEW WEEKS.

MAC MILLER'S DEATH WAS A

BREAKING POINT FOR THIS

RELATIONSHIP.

ARIANA REALIZED SHE WAS RUSHING

THINGS WITH PETE.

IT CAME TO A HEAD SUNDAY, AND

THAT'S WHEN THEY CALLED IT OFF.

HARVEY: HOW DO YOU EXPLAIN HER

SHOWING UP AT "SATURDAY NIGHT

LIVE"?

ANNOUNCER: YES, THEY WERE

KISSING AND HOLDING EACH OTHER

BACKSTAGE.

WHAT WE ARE TOLD IS THAT WAS

A LAST-DITCH EFFORT, TRYING TO

MAKE IT WORK, BUT THEY JUST

COULDN'T.

ANNOUNCER: BUT, HEY, AT LEAST

THEY GET AN A FOR EFFORT,

BECAUSE THEY DID TRY EVERYTHING

TO MAKE IT LAST -- MOVING INTO A

$16 MILLION APARTMENT TOGETHER,

GETTING A PET PIG, TELLING

EVERYONE HOW HAPPY THEY WERE

OVER AND OVER AGAIN, TATTOOING

HER INITIALS ON HIS HAND.

COMMENTING ON HOW BIG PETE'S

SCHLONG IS.

OK, MAYBE THEY WENT A LITTLE

OVERBOARD, BUT STILL --

WHEN SOMEONE DIES THAT YOU

CARE ABOUT, THERE'S A LOT TO

PROCESS.

STARTING A NEW RELATIONSHIP IS

SUPPOSED TO BE EXCITING AND FUN.

HARVEY: SHE WAS ACTING SUPER

EXCITED AND SUPER FUN.

SO WAS HE.

HE WAS WITH LARRY DAVID'S

DAUGHTER.

THEY BOTH BROKE OFF AND JUST

JUMPED IN IT.

ANNOUNCER: NOW THEY ARE BOTH

DOWN IN THE DUMPS, NOT

LITERALLY.

SHE IS STILL IN THE $16 MILLION

CONDO, BECAUSE SHE WAS THE ONE

WHO PLUNKED DOWN THE MONEY.

BUT YOU KNOW WHAT WE MEAN.

CHIN UP, YOU TWO.

For more infomation >> Ariana Grande & Pete Davidson Call Off Their Engagement | TMZ TV - Duration: 2:03.

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Victorinox Swisstool Spirit Review. Comparisons to Leatherman Wave, Charge, and Surge. - Duration: 11:13.

I'll admit it, I'm square as crud, so nothing gets my blood racing like a well made

multitool.

(Whistles) In fact I've been known to waste 10 minutes of a helpless soul's time at

work when someone makes the poor choice of asking for a multitool recommendation.

HEY GUYS DONT WORRY I GOT THIS.

As no one gets up.

If you've spent some time on this channel, I wouldn't- but if you have- you'd know

my preferred tool is a Leatherman Wave, after years of my Gateway Tool the PST.

Multitools are delightful if you're a dark that needs to get hit, or often use a limited

tool set for stuff like say ooh stage lighting fixtures.

You have flatheads, Philips, pliers, knives- basically most of the stuff you need in a

small package, that you can carry around on your belt all day as a sex repellent.

Almost as effective as reading those steel specs, or talking about your Youtube channel.

I know Pillow talk.

Ive been told for a few years now that the Victorinox Swiss Tools are as good or even

better than Leathermans…

I reviewed the larger Swiss Tool a while back- it was nice, and now I have the chance to

check out the more compact Swiss Tool Spirit XC which is somewhere in size between a Leatherman

PST and Wave.

A cool subscriber donated his to the channel, presumably because he had another 2 dozen

laying around like I do.

I mean I didn't have this one, just other ones.

I run a youtube channel ok!

We can talk about it if you'd like.

Hey come back, we're getting into the good stuff like the dimensions!

It's a multitool review, so this is no longer the slow part!

It's the weight with and without the sheath- we're closing in on the end of act 1!

Heavier than a PST, Lighter than a Wave and full size Swiss Tool.

Ohh the closed thickness, and lengths.

Feel free to double check my work I screw the dimensions up all the time.

The piers open and the grip area.

(Whistles) That do anything for ya?

Who wouldn't like to wrap their hand around that.

Or hands.

The blade measurement section.

Lots to look at here.

As I look at all of this I realize this is overkill.

Note the several measurements for the cutting edges.

A great use of my time.

And the part where I measure the saw and the file.

This is it folks, what will act 2 bring.

That's right in depth discussions of all the tools, and macros too!

There's no minutia too mundane for a Youtube video art dissertation.

So you're aware of the full size Swiss Tool, which has a few minor model variations concerning

main blades and scissors, and other things that make you want to punch me.

Same basic look on the outside, but a few of the internals are different.

Well the Swiss Tool spirit is no different in that there are also differences.

You have the XC seen in this video with a sheepsfoot blade, scissors, but no straight

edge, except me.

The spirit S, no scissors, but separate sheepsfoot and straight edge blades.

Cool!

Spirit X with the Scissors and a drop point probably the one I'd choose, and then some

other minor variations with deluxe kits, and black oxide or whatever, I'll link the page

where I stole this information below the video.

It should be noted those deluxe kits with bit drivers and ratchets, those are separate

miniature tools, that come with this… not like switchable bits for the tool like a Leatherman

Wave.

There are no easily swappable parts on the Swisstool spirit.

The Swisstool spirit is like the full size in function basically, you can get nearly

identical tool sets on each one.

On both tools are accessed while the pliers are closed with your weak hands, and both

have all locking tool sets.

The spirit is just a lighter, chromier yeah thats a word look it up, more curved model.

Like a sex robot from the 1930s.

Buy the full size if you need those larger pliers and extra weight on your belt.

For my needs I like the Swiss tool spirit.

First up the pliers, the pliers on the full size open up a few millimeters larger than

the spirit for slightly larger bolts, but essentially the plier heads are close to the

sameish size, also the full size has beefier sides.

Both have wire cutters.

Ok spirit tools.

Now you get the sheepsfoot serrated.

You open the tool it locks, then you pull back to unlock.

Just stunning.

Part of the edge is straightedge, closest to the handle, which is opposite from most

partially serrated knife blades.

Then is the 7.3 mm wide chisel/scraper, with wire stripper functionality.

I prefer to use a knife blade for stripping wires rather than learning how to properly

awkwardly use these.

And no I don't need anyone linking a video on how to do it properly.

Then the 6.3mm wide flat head and beer bottle opener.

All my beers are in the can form right now, so you'll have to use your imagination.

So after you get your drink on, then go home with something to poke on because then there's

the awl and hook.

Awls are for poking and the hook is there, so they can add another feature to the product

description.

Of course then is a saw.

Other side.

File with three sides.

The edge has texture, as do either side, both of the flat sides have a similar texture.

The you get your can opener with 4mm flat head on the tip.

Still get people who can go to hell saying I opened the can the wrong way on my other

multitool videos.

Yes when you go the other direction not only does it take just slightly longer to open,

you also summon Beezlebub.

Who starts a Youtube channel, where he reviews Hentai and headphones, and has an Instagram

featuring food trucks.

Then is the Philips head, then the 2.7 mm flat head, all kinds of screwing options,

and then scissors so you can give your friends haircuts.

The scissors are better than the Leatherman wave and Charge, You're like haha told you

Swiss tool was better.

Oh yeah?

Well the surge has the best.

Take that Nerd!

Ok let's talk sheaths for about 2o minutes.

Here you see the Spirit sheath, the new Wave partial leather sheath, the PST sheath, and

the new improved nylon sheath that comes with the Charge TTi Plus.

Literally one of the most boring things you've ever looked at.

I prefer slim Leather Sheaths, and not something bordering on a personal tool chest.

The Sprit sheath is made of leather and affixes with velcro.

I like the snap on the PST sheath better as it's lasted just fine for about 18 years

of use.

Ok so what about comparisons what tool is the best.

Probably a SOG, because I haven't reviewed one of those, and someone will tell me below

the SOGs are better.

The spirit is really nice.

It has slightly longer handles than a Wave, and if you're really feeling for it- like

an asshole on Youtube might probably slightly more comfortable handles.

At the expense though of traction.

If you're a nerd, you're hands might be sweatier and clammier than those of a standard

person with his T levels, so take that into consideration.

By the way though, none of these pliers are spring loaded.

When squeezing the swisstool there's more flex in the handle inward.

The Wave is still my favorite.

I like that you don't have to trade off any of the following tools like you do on

a Swiss tool… you can't get a serrated, saw, straight edge, and scissors on the wave.

I don't necessarily use those that often- but it's nice having them in survival situations.

The Leatherman uses an combination can and bottle opener, so it actually saves a tool,

and then there's the bit system.

The Leatherman Wave is more efficient with the space and tools given.

Ok there's no awl on the Wave.

However I often use a blade in place of the awl.

Believe it or not you can poke stuff without breaking your knife tip if you're careful.

Leatherman also has the 25 year warranty.

You break anything on it, they fix it.

Ship it to them, and ship it back.

I have never used a Victorinox warranty, but the wording isn't quite as unconditional,

although it is for a lifetime.

The Wave's needle nose is thinner and longer near the tip, so in theory it would get into

tighter spaces.

The file on the Wave and Charge is also better than a victorinox, a diamond side and a metal

side.

The Charge?

The Charge is like the wave, but with thicker squarer handles.

Same tools as wave but somehow heavier… because of the titanium scales on top of the

stainless steel frame.

There is a little more traction to the handle, and you get that s30v blade and gut hook on

the serrated.

So that's the improvement… from an ergonomic and weight standpoint the wave is better.

Save yourself $80.

Here is is next to the Full size multitool again.

Just in case you forgot.

What about the Leatherman Surge.

This is a larger multitool like the full size Swiss tool.

Too big for me to carry and not any tool advantages over the Wave.

What about the Swiss Army Knife Champion?

It's not really comparable to a plier based multitool.

But here it is, just for the hell of it.

Let's look at some of the tools side by side while we wrap it up.

I still prefer the Wave, while it's true someone might say well there are technically

more tools to pull out on the spirit, well that's true.

It's also true Leatherman tools break.

It's happened to me, and Leatherman has taken care of it every time no questions asked.

The Wave is more efficient in it's tool usage.

The bit system gives each screw driver dual functionality… and that small tweaker screw

driver on the Wave, neither Swiss tool has that- and that's one of my favorite tools

on it.

The Victorinox though has it's advantages.

The pliers open and function much smoother.

There's a noticeable difference, Waves and Charges close pretty awkwardly sometimes.

If you don't close them the right way they jam up.

For what it's worth here is how I close a Wave, to keep it from jamming.

The Swiss tool spirit is more comfortable to hold and it's easier on the eyes.

Yes on the internet we can admire the beauty of a tool, and at least we can't hear the

laughter, and see the judging gaze of others.

Also the locking system on the Victornix tools is cleaner and smoother.

I cant make a decision which tool works best for you.

The Swisstool is a more refined, but the Leatherman in it's ugliness makes better use of it's

space.

I happen to have a job where a Swiss tool would work about 80% of the time well, and

the Leatherman Wave works at about 95%- although I work about 60% of the time well.

If you like this sort of review, subscribe to the channel, give the video a thumbs up,

donate to the Patreon if you would like to support this sort of Youtube bullshit, leave

a comment, and watch some of my other multitool videos- because if you've watched this far,

let's face it you don't manage your time as well as you should.

I mean I make the videos, so I get it- its a huge waste of time- thanks for watching!

For more infomation >> Victorinox Swisstool Spirit Review. Comparisons to Leatherman Wave, Charge, and Surge. - Duration: 11:13.

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Khashoggi: Investigators Find Evidence Of Repainted Rooms Inside Saudi Consulate | NBC Nightly News - Duration: 1:17.

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CANELO ALVAREZ "I WANT TO ENTER THE TOP TEN LIST OF MEXICANS WHO HAVE WON THREE WORLD TITLES" - Duration: 2:58.

Without a doubt Eddie has that spot. Eddie has to be trainer of the year without doubt.

Well like I just said what I want to do is win three world titles and then after we will see. We have a big challenge in entering the champions comfort zone & with a win we will see what happens

Well look theres a good mix of rivals at 160, that are important and can make good fights. But like you said I already beat the one that was the best, the monster of 160

Like I said earlier, I think after this December fight we will see what I do. I want to win that title and enter the top ten list of mexicans who have won three division world titles

For me its very important to fight in MSG, there have been great champions who have fought there, its the mecca. For me its important and

ive been wanting to fight in New York for many years and now I have the chance and im very happy

Of course. I want to fight in Mexico. Theres been circumstances in which I havent been able to but for me to fight in Mexico is important

Why not? I'm Mexican and to give the Mexicans a fight in Azteca stadium is important

Really I didnt have it in my mind, I think Chava asked a real good question and im happy with him that he asked that question

For more infomation >> CANELO ALVAREZ "I WANT TO ENTER THE TOP TEN LIST OF MEXICANS WHO HAVE WON THREE WORLD TITLES" - Duration: 2:58.

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[Full Version] Absolutely Luxury Cascade Tiny House by Handcrafted Movement

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What you need to know about cannabis in Canada - Duration: 1:59:46.

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Forex trading investment pays off big time. Link your Forex trade account & start benefiting today! - Duration: 5:03.

hi everybody Alex du Plooy from Expert4x and I hope this video gives you

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For more infomation >> Forex trading investment pays off big time. Link your Forex trade account & start benefiting today! - Duration: 5:03.

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Trig Substitution... How? (NancyPi) - Duration: 26:58.

Hi, guys. I'm Nancy, and I'm going to show you how to use trig substitution to

integrate. Listen guys, trig sub is kind of intense. It's one of those ones where

it's probably better to just jump in and figure it out. But don't worry, I'll be

right by your side. So let's do it.

All right, so say you're integrating something that looks like this

with a radical in it, and you've tried other things, and it's not working.

That is a dead giveaway to try something called trigonometric substitution,

or trig sub, as the cool kids say. Basically, it let's you get rid of

the root, so eliminate the radical so that you can integrate. And what you're really

going to want to know is how do you know which kind of trig sub to use, which one

to choose. So, in general, if you have a number - an x^2 term in your radical, it's

going to be a sine substitution. But if you have an x^2 term - the number, so the

reverse, in your radical, this is a radical, just in a disguised form, it's

going to be a secant substitution. And finally, if you have a number + your x^2

term, it will be a tangent substitution. So let me show you the first kinds.

All right, sine substitution. I know I said if you have a number - an x^2 term

in your radical, it's going to be a sine substitution.

But wait. Why can't we use u-substitution, or something like an

inverse trig integration rule? Very smart! You should check to see if you can. Like

if we had had instead just x on top, we could have done a u-substitution and power

rule, but we don't. We have this x^2. If we had just a 1 on top, it would have fit

perfectly the inverse sine integration rule. That would have be nice, but we

don't have that. Or like this, 1 over 36 - x^2, that is something called the

inverse hyperbolic integration rule, so that would have been an inverse hyperbolic

cotangent or tangent. Yeah, those exist. We don't have that. We can't use those.

You should check first. If you can't use those, and you can't use something from

the table of integrals, or integration by parts, or partial fractions, or any other

technique, what can you do?

We can do a sine substitution. So if you take what's under the radical and rewrite

it as a number^2 - x^2, or here, a number^2 - x^2 under the roots,

and compare it to the formula for sine substitutions,

you'll see that a is 6 for us. And, by the way, if you ever

saw a 1 - x^2, 1 is 1^2, so a would be 1 in that case. But our a is 6,

so our substitution is going to be x = 6 sine theta. That's our substitution.

Not that you would know that right off the bat. I mean, I know this is coming out of

nowhere right now, but you'll see how it helps in a second. The next step is to

take the radical out on its own, and plug in this for x. And then see how it

simplifies, because it's going to break down the radical and simplify the roots

through the wonder of Pythagoren identity. So let's try that.

So we take the radical and plug in our substitution, so plug in 6 sine theta for

x, 6 sine theta for x, and simplify. So the 6 gets squared, we have a 36 from both

terms we can factor out. This can be factored out front as a 6.

And the 1 - sine^2 theta is equal to cosine^2 theta.

That's a Pythagoren relationship, Pythagoren identity. So use that.

That's very important in all of these. That's the key, the real link that

makes this all work. Any time you have the square root of something squared,

really, the answer is the absolute value of that something. So, really,

the right answer here is 6 absolute value of cosine theta. But the idea is to

take this and put it back in our integral, and we're not going to be able to

integrate it if we have an absolute value like that. So what we do for our trig sub

is if we have an indefinite integral with no limits, we just assume that cosine

theta will be positive, and we drop the absolute value bars. So let's do that.

So we got rid of the root. With our substitution, we got rid of the radical.

It's a clever trick, this trig sub, the way it uses Pythagoren identities and gets

rid of the radical. And I'm sure that if you had a ton of free time and the desire,

you could come up with it on your own. I know I enjoy driving new integration

techniques in my free time. So we have something we can replace the radical with.

We want to replace the whole integral so that it's in terms with theta, not x.

So we want to replace this x^2. We can do that using what we know x is,

and just square that. What else do we need to do?

We need to replace the dx. So let's get dx.

So this is our dx we got from the x expression. I know this looks similar to

the radical expression we got, that's just a coincidence. So we have our dx, we have

everything we need to rewrite this so it's all in terms of theta, it's just the theta

versions of everything. So let's do that.

So we have replaced the dx, we have replaced the radical,

we have replaced the x^2 factor. Whatever leftover x factors

you have, replace them, so the x^2...even if the x^2 were down here. Whatever you

have, replace those Xs and clean it up. So when we clean it up, we get 36 times the

integral of sine^2 theta d theta. And, listen, guys, at this point, when you have

trig substituted, and clean it up as much as you can, you need to pull out your best

integration skills that you've been buffing up, hopefully. And use them to

attack the integral with everything you know about integrating trig functions.

Because this is no longer unfamiliar territory, this is no longer trig sub

territory. This is general integration territory. So use everything you know

about integrals, trig identities, algebra tricks to integrate it. But because I

care, and I feel your pain, really quickly, let me help you out a bit.

All right, these are all really common outcomes of trig sub. So I know this is a

bit of a cluster-fuck. This is more than you would ever ask for, but these are all

really common ways it could turn out when you do trig sub, where you will need an

integral rule from the table of integrals to integrate. It's just good to see them

so that you're familiar with what you could do. It all depends on what you were

given. The specifics of your original integral, instead of getting the integral

sine^2, you could just as easily have got one of these, and you will run into all of

these if you do enough trig sub problems. But save it instead of the integral of

sine^2 theta, after you substitute it and clean it up. Instead of that, if you got

the integral of secant, for instance, you can use the integral rule from the table

of integrals, the secant integral rule. Or cosecant has one, an integral, secant^2

has one, cosecant^2 has one. Integral tangent^2, there's no integral rule for

that, but you can replace 10^2 with secant^2 - 1, the Pythagoren identity,

and then use the integral rule for secant^2.

This is a common one you might see.

Here's the cotangent^2 version, there's not a rule straight away,

but you can replace it with the Pythagoren identity

and then use the integral rule for cosecant^2. This is ours,

this is what we're going to need. Integral of sine^2, is there a rule on the

table for that? Maybe, if you're lucky. It depends on your table.

You might be able to use this straight away. More likely, you

have to replace sine^2 with a half-angle identity. It's a trig identity,

also known as a power-reducing identity. And once you've done that,

you can integrate that. This is the cosine^2 version of that with a half-angle

identity for it. And if you get one that's different trig functions multiplied

and divided, but with powers, there's a good chance you might need something

called trig integral rules. More on that later, if you don't already know what

I mean by that. But let's use this one for ours, the integral of sine^2 theta.

Okay, so we use the half-angle identity, and then we integrate it.

We have an answer for the integral, which is great. But it's in terms of theta, it's

not in terms of Xs. We have to get back to all Xs for the answer. So how do we

convert it back to all Xs? We can use our substitution, x = 6 sine theta. Right now,

this is sine of 2 theta. If it were sine of theta, we could use this. Sine of theta

would be x over 6, then we could substitute that. We have sine of 2 theta,

so what do we do with that? When you see that, use the double-angle identity. Sine

of 2 theta is, 2 sine theta cosine theta. So rewrite it with that to simplify.

So now let's rewrite this in terms of x. Substitute in x expressions where we can.

For sine theta, we do know what that is in terms of x because of our substitution.

Sine theta would be x over 6. So we can use that for sine theta to replace that in

terms of x. But how do we replace cosine theta? We don't have that already. How do

we get it? We have to do a little bit of right triangle trig.

So with the right triangle, we can get any trig function we need.

So because we needed sine theta, is x over 6, and sine theta is opposite

of our hypotenuse. If we draw a little right triangle, and sine of theta is

opposite over hypotenuse, x over 6, we can label those sides.

And once we've labeled the sides using sine what we know for that,

we can find the third side with the Pythagoren theorem, your friend the

Pythagoren theorem. And it ends up being the square root of 36 - x^2, which should

look familiar. Now that we have all the sides, you can get any trig function that

you want, like cosine, it's adjacent over our hypotenuse.

So it will be this root over 6. So that's our cosine that we can plug in.

It's an x expression for cosine, we can plug in for that.

Seems like we should be done, but there's this theta left here by

itself, and we can't just leave it like that. So how do we do it? Well, if you see

one like this, you can take any trig function you have, like sine theta is x

over 6, and just use the inverse trig version of it to get theta alone.

Okay, so if you plug all those in, plug in for cosine theta, sine theta, theta, and

simplify, you'll get this. It's all in terms of x. That's the answer for the

integral. So that was sine substitution. It's a lot of work, huh? It's a lot of

work to explain everything. It'll be faster next time. Keep in mind, if you had

one that was actually x^2 - 36 under the radical, like the reverse of this, that

form would be secant substitution, a different type of trig sub. That's coming

up. Also, if you see one that's like this, has a radical, looks like this, but you

know you can do u-substitution, or you know you can do an inverse trig

integration rule, even then, you can do trig sub if you want to. If you have to,

or if you just want to, or if you want to be different, go rogue, do your own thing,

and not be part of the lockstep masses, you can if you want. It may not be

the easiest way to do it, but it will work out. Sometimes you have a choice that way.

And trig substitution is just a technique to get the integral into a form that you

can integrate, it's not the law. What would you do if you had one with a radical

up top in the numerator, though? Or if you had a coefficient on x^2, like 4 x^2,

9 x^2, 25 x^2, how would you do that?

Or, when you have both. If you have a root up top in the numerator, and some

coefficient on the x^2 term, and, if you have addition under the root.

So if you have a plus here under the radical, what do you do then?

I know this seems a little disastrous but don't worry, I will show you how to do it.

Just first, though, you should technically check to see if you can do something like

u-substitution, or use an inverse trig rule to integrate. You can't.

It won't work out here. So let's see if we can get rid of this root using

trig substitution, and then see if we can integrate.

So I know I said earlier that when you have an x^2 term + a constant^2 under

your root, that version, that it will be the tangent type of trig substitution,

and it will be. But what do we do with this coefficient here, the 25?

So when you have a coefficient on x^2 in the radicand, instead of thinking of it

as x^2 + a^2, you can think of it as u^2 + a^2. So you might see a u, some people use

u. There are a few different ways of doing this kind, but no matter how you do it,

the idea is to rewrite this as two things squared and added together.

So when we rewrite this as one thing squared plus another thing squared,

we can see that, definitely, a is 2, a is 2, and u will be 5 x,

because 5 x all squared was 25 x^2. So u is 5 x.

For this kind, when you have a coefficient on x^2, basically what you

do is instead of using x = a 10 theta for your substitution, you use 5 x, the u, the

thing getting all squared, = a 10 thetafor your substitution. So, for us, it's 5 x =

2 tangent theta. That's our substitution. That's great. We have that. And now, just

like before, take just the radical out, the radical, and plug in your substitution

and see how it simplifies.

So now just use algebra and plug in, use the substitution, plug in for 5 x,

simplify, use a Pythagoren identity to connect this to secant squared. The

Pythagoren identity magically breaks down the roots and leaves you with just 2 times

the absolute value of secant theta. And just like before, we can drop the absolute

value bars, because we're doing an indefinite integral, and we'll just assume

everything is positive. So, really, this radical is just = 2 secant theta. So let's

use that to replace the radical up here, and replace everything else in the

integral, including the dx. Don't forget the dx.

Okay, we plugged everything in. Plug in for the radical, plug in for x to the

4th, use what we know x is, x would have to be x 2/5 10 theta, so that gets all

raised to the 4th power. This is dx. And then clean up the debris of that trig

substitution, and you get this, which you now have to integrate. So how do you do

that? We can try u-sub, we can try a table rule. They won't work. So what do

you do? Any time you have secants and tangents with powers, divided or

multiplied, or, sines and cosines with powers, divided or multiplied,

it's a really good idea to try something called trig integral rules.

Okay, let me help you out.

All right, so if you're doing trig substitution and you wind up with an

integral that looks like one of these, it is a really good idea to check trig

integral rules, especially like these here. And what those rules will tell you

is, generally, to save one trig function, and then convert the rest of it using a

Pythagoren identity. So for instance, for this one, it will tell you to keep one

sine function, and then take the sine^2 that's left, and convert that using

Pythagoren identity, replace that with 1 - cosine^2, expand that, and integrate, and

it will all work out. That's the idea for that type. So a lot of these fit that. I'm

showing this to you because there's a really good chance you'll run into one of

these, especially if you've just learned about trig integral rules. And sometimes,

there are odd ones like, you end up having to use integration by parts

for this one. If specific trig integral rules don't work, you could end up just

needing to plain replace everything with sines and cosines and see what happens.

Like here, in general, if you have an odd secant power, and an even tangent power,

like here or here, replace everything with sines and cosines, here, replace with

cosines. And then simplify it, and hopefully you'll be able to use

power rule, or e-sub, or a table integral rule and see if it works out.

This is the one that we need, here, that will help us.

So let's replace it all with sines and cosines that it's equal to, and

simplify it, and see how it turns out.

All right, so replace everything with sines and cosines, clean it up, use the

power rule to integrate, and we get this answer. Which, looks legit and all,

but it has thetas in it. And we need everything to be back in terms of Xs,

to convert back to Xs, so we have to do the side trig work.

Don't be scared of the trig. Don't be scared of the side trig nonsense

that we have to do at the end of these problems.

I'm sure you've done much harder things at this point, so you've got this.

Don't worry. And we're almost done.

Okay, so the substitution that we have is the tangent one, and we know that tangent

is 5 x over 2. Tangent is 5 x over 2 here. And since tangent is the opposite side

over adjacent side, we can label the right triangle with the opposite value over the

adjacent value 5 x and 2. And on the right triangle, since we have two sides,

then can easily get the third side with the Pythagoren theorem. This should look

very familiar to you. So that was the tangent information that we used, but what

we really need now in the end is cosecant information. And since cosecant is

hypotenuse over opposite, that will be equal to the hypotenuse value over the

opposite value, so it's this root over 5 x, just kind of a mess, but that is what

we will now put in place of cosecant theta so that it's all in terms of x. Clean it

up, and that's the answer for integral. So that is tangent substitution.

All right, don't be thrown off by weirder, different-looking forms. Like if

you have a rational power, a fraction power, like three halves. But first of

all, notice in this one, this x^2 - a number, x^2 - 16. This might look similar

to the very first one we did, but that one was the sine substitution, and that was

for when we have the form of a number - x^2. This is the opposite, the reverse.

When we have x^2 - a number, it's going to be a secant substitution, the last kind of

trig substitution. And we will have a = 4, our substitution will be x = 4 secant

theta. But what about this three halves fractional power? Can you even do trig

substitution when you have something like that? Well, you can probably tell already

that the answer is yes. I've already written out the work for it. But the trick

to see it is to rewrite it as a root raised to a power. In the power,

the bottom two means a second root, square root, and the top three

means raise to the third power. So write it like that so that you

can really see what it is. It will be easier to do the trig substitution.

I took the whole denominator and substituted into that.

If you plug it in, simplify, use a Pythagoren identity, that secant^2 - 1 is

tangent^2, you will get this. We can drop the absolute value bars, plug everything

in, simplify, ends up being one where you replace with cosines and sines, then you

can do straight up power rule, and you get this answer. After you back-substitute in

to get all in terms of Xs with your right triangle trigonometry. That's the answer.

So this is how you do secant substitution, and also how you handle a rational power

like that. Let's fiddle with the forms a little bit more. I'm going to show you

some slightly even weirder kinds where you can still use trig substitution.

Finally, here are some kinds that might not look like you can use trig sub,

but you can. Like if there's no radical in the integral at all, turns out you can use

trig sub if it still looks like one of these forms. Even though it might not be

the fastest way, like this one, it would be a lot faster to use the arctan integral

rule, or the inverse tangent integral rule. Here it would be a lot faster to use

u-substitution, but you can use trig sub if you want to, or if you have to.

Here, if you have just a radical in the integral, you can do trig substitution.

If you're really lucky, you might get special integration formulas that tell you

right away what these specific kinds equal. If you're not so lucky, you won't

get those. But either way, you can do trig sub. And then, finally, something

like this does not, right away, look like a trig sub form that we saw. But you can

use a little algebra, completing the square to make it look like that,

and do some magic, we get it into this form of

a number - an x^2 term, and then it does not turn into forms.

These are just some oddball kinds that you might run into.

That's trig substitution. Basically, it helps you get rid of the radicals

so that you can integrate, hopefully.

And I know that there are so many parts to these problems,

that finishing one of them may seem like nothing short of a miracle, but if it

doesn't work out right away, don't worry just yet. Try checking your work, because

there are so many places where some little detail could be off, that threw you off,

but overall, your method might be right. And I know that there is a lot that can be

covered with trig sub, but hopefully this helps you know where to start.

It's kind of a mess, I know. You don't have to like it,

but you can like my video. So if you did, please click Like or Subscribe.

For more infomation >> Trig Substitution... How? (NancyPi) - Duration: 26:58.

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FIRE ELEMENTAL MEDAL! HIDDEN ROOM! SHIVERS! Luigis Mansion 3DS 2 Player Coop Part 4 - DarkLightBros - Duration: 15:37.

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For more infomation >> FIRE ELEMENTAL MEDAL! HIDDEN ROOM! SHIVERS! Luigis Mansion 3DS 2 Player Coop Part 4 - DarkLightBros - Duration: 15:37.

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Trig Substitution... How? (NancyPi) - Duration: 26:58.

Hi, guys. I'm Nancy, and I'm going to show you how to use trig substitution to

integrate. Listen guys, trig sub is kind of intense. It's one of those ones where

it's probably better to just jump in and figure it out. But don't worry, I'll be

right by your side. So let's do it.

All right, so say you're integrating something that looks like this

with a radical in it, and you've tried other things, and it's not working.

That is a dead giveaway to try something called trigonometric substitution,

or trig sub, as the cool kids say. Basically, it let's you get rid of

the root, so eliminate the radical so that you can integrate. And what you're really

going to want to know is how do you know which kind of trig sub to use, which one

to choose. So, in general, if you have a number - an x^2 term in your radical, it's

going to be a sine substitution. But if you have an x^2 term - the number, so the

reverse, in your radical, this is a radical, just in a disguised form, it's

going to be a secant substitution. And finally, if you have a number + your x^2

term, it will be a tangent substitution. So let me show you the first kinds.

All right, sine substitution. I know I said if you have a number - an x^2 term

in your radical, it's going to be a sine substitution.

But wait. Why can't we use u-substitution, or something like an

inverse trig integration rule? Very smart! You should check to see if you can. Like

if we had had instead just x on top, we could have done a u-substitution and power

rule, but we don't. We have this x^2. If we had just a 1 on top, it would have fit

perfectly the inverse sine integration rule. That would have be nice, but we

don't have that. Or like this, 1 over 36 - x^2, that is something called the

inverse hyperbolic integration rule, so that would have been an inverse hyperbolic

cotangent or tangent. Yeah, those exist. We don't have that. We can't use those.

You should check first. If you can't use those, and you can't use something from

the table of integrals, or integration by parts, or partial fractions, or any other

technique, what can you do?

We can do a sine substitution. So if you take what's under the radical and rewrite

it as a number^2 - x^2, or here, a number^2 - x^2 under the roots,

and compare it to the formula for sine substitutions,

you'll see that a is 6 for us. And, by the way, if you ever

saw a 1 - x^2, 1 is 1^2, so a would be 1 in that case. But our a is 6,

so our substitution is going to be x = 6 sine theta. That's our substitution.

Not that you would know that right off the bat. I mean, I know this is coming out of

nowhere right now, but you'll see how it helps in a second. The next step is to

take the radical out on its own, and plug in this for x. And then see how it

simplifies, because it's going to break down the radical and simplify the roots

through the wonder of Pythagoren identity. So let's try that.

So we take the radical and plug in our substitution, so plug in 6 sine theta for

x, 6 sine theta for x, and simplify. So the 6 gets squared, we have a 36 from both

terms we can factor out. This can be factored out front as a 6.

And the 1 - sine^2 theta is equal to cosine^2 theta.

That's a Pythagoren relationship, Pythagoren identity. So use that.

That's very important in all of these. That's the key, the real link that

makes this all work. Any time you have the square root of something squared,

really, the answer is the absolute value of that something. So, really,

the right answer here is 6 absolute value of cosine theta. But the idea is to

take this and put it back in our integral, and we're not going to be able to

integrate it if we have an absolute value like that. So what we do for our trig sub

is if we have an indefinite integral with no limits, we just assume that cosine

theta will be positive, and we drop the absolute value bars. So let's do that.

So we got rid of the root. With our substitution, we got rid of the radical.

It's a clever trick, this trig sub, the way it uses Pythagoren identities and gets

rid of the radical. And I'm sure that if you had a ton of free time and the desire,

you could come up with it on your own. I know I enjoy driving new integration

techniques in my free time. So we have something we can replace the radical with.

We want to replace the whole integral so that it's in terms with theta, not x.

So we want to replace this x^2. We can do that using what we know x is,

and just square that. What else do we need to do?

We need to replace the dx. So let's get dx.

So this is our dx we got from the x expression. I know this looks similar to

the radical expression we got, that's just a coincidence. So we have our dx, we have

everything we need to rewrite this so it's all in terms of theta, it's just the theta

versions of everything. So let's do that.

So we have replaced the dx, we have replaced the radical,

we have replaced the x^2 factor. Whatever leftover x factors

you have, replace them, so the x^2...even if the x^2 were down here. Whatever you

have, replace those Xs and clean it up. So when we clean it up, we get 36 times the

integral of sine^2 theta d theta. And, listen, guys, at this point, when you have

trig substituted, and clean it up as much as you can, you need to pull out your best

integration skills that you've been buffing up, hopefully. And use them to

attack the integral with everything you know about integrating trig functions.

Because this is no longer unfamiliar territory, this is no longer trig sub

territory. This is general integration territory. So use everything you know

about integrals, trig identities, algebra tricks to integrate it. But because I

care, and I feel your pain, really quickly, let me help you out a bit.

All right, these are all really common outcomes of trig sub. So I know this is a

bit of a cluster-fuck. This is more than you would ever ask for, but these are all

really common ways it could turn out when you do trig sub, where you will need an

integral rule from the table of integrals to integrate. It's just good to see them

so that you're familiar with what you could do. It all depends on what you were

given. The specifics of your original integral, instead of getting the integral

sine^2, you could just as easily have got one of these, and you will run into all of

these if you do enough trig sub problems. But save it instead of the integral of

sine^2 theta, after you substitute it and clean it up. Instead of that, if you got

the integral of secant, for instance, you can use the integral rule from the table

of integrals, the secant integral rule. Or cosecant has one, an integral, secant^2

has one, cosecant^2 has one. Integral tangent^2, there's no integral rule for

that, but you can replace 10^2 with secant^2 - 1, the Pythagoren identity,

and then use the integral rule for secant^2.

This is a common one you might see.

Here's the cotangent^2 version, there's not a rule straight away,

but you can replace it with the Pythagoren identity

and then use the integral rule for cosecant^2. This is ours,

this is what we're going to need. Integral of sine^2, is there a rule on the

table for that? Maybe, if you're lucky. It depends on your table.

You might be able to use this straight away. More likely, you

have to replace sine^2 with a half-angle identity. It's a trig identity,

also known as a power-reducing identity. And once you've done that,

you can integrate that. This is the cosine^2 version of that with a half-angle

identity for it. And if you get one that's different trig functions multiplied

and divided, but with powers, there's a good chance you might need something

called trig integral rules. More on that later, if you don't already know what

I mean by that. But let's use this one for ours, the integral of sine^2 theta.

Okay, so we use the half-angle identity, and then we integrate it.

We have an answer for the integral, which is great. But it's in terms of theta, it's

not in terms of Xs. We have to get back to all Xs for the answer. So how do we

convert it back to all Xs? We can use our substitution, x = 6 sine theta. Right now,

this is sine of 2 theta. If it were sine of theta, we could use this. Sine of theta

would be x over 6, then we could substitute that. We have sine of 2 theta,

so what do we do with that? When you see that, use the double-angle identity. Sine

of 2 theta is, 2 sine theta cosine theta. So rewrite it with that to simplify.

So now let's rewrite this in terms of x. Substitute in x expressions where we can.

For sine theta, we do know what that is in terms of x because of our substitution.

Sine theta would be x over 6. So we can use that for sine theta to replace that in

terms of x. But how do we replace cosine theta? We don't have that already. How do

we get it? We have to do a little bit of right triangle trig.

So with the right triangle, we can get any trig function we need.

So because we needed sine theta, is x over 6, and sine theta is opposite

of our hypotenuse. If we draw a little right triangle, and sine of theta is

opposite over hypotenuse, x over 6, we can label those sides.

And once we've labeled the sides using sine what we know for that,

we can find the third side with the Pythagoren theorem, your friend the

Pythagoren theorem. And it ends up being the square root of 36 - x^2, which should

look familiar. Now that we have all the sides, you can get any trig function that

you want, like cosine, it's adjacent over our hypotenuse.

So it will be this root over 6. So that's our cosine that we can plug in.

It's an x expression for cosine, we can plug in for that.

Seems like we should be done, but there's this theta left here by

itself, and we can't just leave it like that. So how do we do it? Well, if you see

one like this, you can take any trig function you have, like sine theta is x

over 6, and just use the inverse trig version of it to get theta alone.

Okay, so if you plug all those in, plug in for cosine theta, sine theta, theta, and

simplify, you'll get this. It's all in terms of x. That's the answer for the

integral. So that was sine substitution. It's a lot of work, huh? It's a lot of

work to explain everything. It'll be faster next time. Keep in mind, if you had

one that was actually x^2 - 36 under the radical, like the reverse of this, that

form would be secant substitution, a different type of trig sub. That's coming

up. Also, if you see one that's like this, has a radical, looks like this, but you

know you can do u-substitution, or you know you can do an inverse trig

integration rule, even then, you can do trig sub if you want to. If you have to,

or if you just want to, or if you want to be different, go rogue, do your own thing,

and not be part of the lockstep masses, you can if you want. It may not be

the easiest way to do it, but it will work out. Sometimes you have a choice that way.

And trig substitution is just a technique to get the integral into a form that you

can integrate, it's not the law. What would you do if you had one with a radical

up top in the numerator, though? Or if you had a coefficient on x^2, like 4 x^2,

9 x^2, 25 x^2, how would you do that?

Or, when you have both. If you have a root up top in the numerator, and some

coefficient on the x^2 term, and, if you have addition under the root.

So if you have a plus here under the radical, what do you do then?

I know this seems a little disastrous but don't worry, I will show you how to do it.

Just first, though, you should technically check to see if you can do something like

u-substitution, or use an inverse trig rule to integrate. You can't.

It won't work out here. So let's see if we can get rid of this root using

trig substitution, and then see if we can integrate.

So I know I said earlier that when you have an x^2 term + a constant^2 under

your root, that version, that it will be the tangent type of trig substitution,

and it will be. But what do we do with this coefficient here, the 25?

So when you have a coefficient on x^2 in the radicand, instead of thinking of it

as x^2 + a^2, you can think of it as u^2 + a^2. So you might see a u, some people use

u. There are a few different ways of doing this kind, but no matter how you do it,

the idea is to rewrite this as two things squared and added together.

So when we rewrite this as one thing squared plus another thing squared,

we can see that, definitely, a is 2, a is 2, and u will be 5 x,

because 5 x all squared was 25 x^2. So u is 5 x.

For this kind, when you have a coefficient on x^2, basically what you

do is instead of using x = a 10 theta for your substitution, you use 5 x, the u, the

thing getting all squared, = a 10 thetafor your substitution. So, for us, it's 5 x =

2 tangent theta. That's our substitution. That's great. We have that. And now, just

like before, take just the radical out, the radical, and plug in your substitution

and see how it simplifies.

So now just use algebra and plug in, use the substitution, plug in for 5 x,

simplify, use a Pythagoren identity to connect this to secant squared. The

Pythagoren identity magically breaks down the roots and leaves you with just 2 times

the absolute value of secant theta. And just like before, we can drop the absolute

value bars, because we're doing an indefinite integral, and we'll just assume

everything is positive. So, really, this radical is just = 2 secant theta. So let's

use that to replace the radical up here, and replace everything else in the

integral, including the dx. Don't forget the dx.

Okay, we plugged everything in. Plug in for the radical, plug in for x to the

4th, use what we know x is, x would have to be x 2/5 10 theta, so that gets all

raised to the 4th power. This is dx. And then clean up the debris of that trig

substitution, and you get this, which you now have to integrate. So how do you do

that? We can try u-sub, we can try a table rule. They won't work. So what do

you do? Any time you have secants and tangents with powers, divided or

multiplied, or, sines and cosines with powers, divided or multiplied,

it's a really good idea to try something called trig integral rules.

Okay, let me help you out.

All right, so if you're doing trig substitution and you wind up with an

integral that looks like one of these, it is a really good idea to check trig

integral rules, especially like these here. And what those rules will tell you

is, generally, to save one trig function, and then convert the rest of it using a

Pythagoren identity. So for instance, for this one, it will tell you to keep one

sine function, and then take the sine^2 that's left, and convert that using

Pythagoren identity, replace that with 1 - cosine^2, expand that, and integrate, and

it will all work out. That's the idea for that type. So a lot of these fit that. I'm

showing this to you because there's a really good chance you'll run into one of

these, especially if you've just learned about trig integral rules. And sometimes,

there are odd ones like, you end up having to use integration by parts

for this one. If specific trig integral rules don't work, you could end up just

needing to plain replace everything with sines and cosines and see what happens.

Like here, in general, if you have an odd secant power, and an even tangent power,

like here or here, replace everything with sines and cosines, here, replace with

cosines. And then simplify it, and hopefully you'll be able to use

power rule, or e-sub, or a table integral rule and see if it works out.

This is the one that we need, here, that will help us.

So let's replace it all with sines and cosines that it's equal to, and

simplify it, and see how it turns out.

All right, so replace everything with sines and cosines, clean it up, use the

power rule to integrate, and we get this answer. Which, looks legit and all,

but it has thetas in it. And we need everything to be back in terms of Xs,

to convert back to Xs, so we have to do the side trig work.

Don't be scared of the trig. Don't be scared of the side trig nonsense

that we have to do at the end of these problems.

I'm sure you've done much harder things at this point, so you've got this.

Don't worry. And we're almost done.

Okay, so the substitution that we have is the tangent one, and we know that tangent

is 5 x over 2. Tangent is 5 x over 2 here. And since tangent is the opposite side

over adjacent side, we can label the right triangle with the opposite value over the

adjacent value 5 x and 2. And on the right triangle, since we have two sides,

then can easily get the third side with the Pythagoren theorem. This should look

very familiar to you. So that was the tangent information that we used, but what

we really need now in the end is cosecant information. And since cosecant is

hypotenuse over opposite, that will be equal to the hypotenuse value over the

opposite value, so it's this root over 5 x, just kind of a mess, but that is what

we will now put in place of cosecant theta so that it's all in terms of x. Clean it

up, and that's the answer for integral. So that is tangent substitution.

All right, don't be thrown off by weirder, different-looking forms. Like if

you have a rational power, a fraction power, like three halves. But first of

all, notice in this one, this x^2 - a number, x^2 - 16. This might look similar

to the very first one we did, but that one was the sine substitution, and that was

for when we have the form of a number - x^2. This is the opposite, the reverse.

When we have x^2 - a number, it's going to be a secant substitution, the last kind of

trig substitution. And we will have a = 4, our substitution will be x = 4 secant

theta. But what about this three halves fractional power? Can you even do trig

substitution when you have something like that? Well, you can probably tell already

that the answer is yes. I've already written out the work for it. But the trick

to see it is to rewrite it as a root raised to a power. In the power,

the bottom two means a second root, square root, and the top three

means raise to the third power. So write it like that so that you

can really see what it is. It will be easier to do the trig substitution.

I took the whole denominator and substituted into that.

If you plug it in, simplify, use a Pythagoren identity, that secant^2 - 1 is

tangent^2, you will get this. We can drop the absolute value bars, plug everything

in, simplify, ends up being one where you replace with cosines and sines, then you

can do straight up power rule, and you get this answer. After you back-substitute in

to get all in terms of Xs with your right triangle trigonometry. That's the answer.

So this is how you do secant substitution, and also how you handle a rational power

like that. Let's fiddle with the forms a little bit more. I'm going to show you

some slightly even weirder kinds where you can still use trig substitution.

Finally, here are some kinds that might not look like you can use trig sub,

but you can. Like if there's no radical in the integral at all, turns out you can use

trig sub if it still looks like one of these forms. Even though it might not be

the fastest way, like this one, it would be a lot faster to use the arctan integral

rule, or the inverse tangent integral rule. Here it would be a lot faster to use

u-substitution, but you can use trig sub if you want to, or if you have to.

Here, if you have just a radical in the integral, you can do trig substitution.

If you're really lucky, you might get special integration formulas that tell you

right away what these specific kinds equal. If you're not so lucky, you won't

get those. But either way, you can do trig sub. And then, finally, something

like this does not, right away, look like a trig sub form that we saw. But you can

use a little algebra, completing the square to make it look like that,

and do some magic, we get it into this form of

a number - an x^2 term, and then it does not turn into forms.

These are just some oddball kinds that you might run into.

That's trig substitution. Basically, it helps you get rid of the radicals

so that you can integrate, hopefully.

And I know that there are so many parts to these problems,

that finishing one of them may seem like nothing short of a miracle, but if it

doesn't work out right away, don't worry just yet. Try checking your work, because

there are so many places where some little detail could be off, that threw you off,

but overall, your method might be right. And I know that there is a lot that can be

covered with trig sub, but hopefully this helps you know where to start.

It's kind of a mess, I know. You don't have to like it,

but you can like my video. So if you did, please click Like or Subscribe.

For more infomation >> Trig Substitution... How? (NancyPi) - Duration: 26:58.

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For more infomation >> Trig Substitution... How? (NancyPi) - Duration: 26:58.

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What Does Russell Do When He's Not At Click Funnels HQ? | FHTV Ep 102 - Duration: 8:29.

- Alright, we just got back from Bear Lake

amazingly fun trip, so tired,

and I wish I could go to bed and take a nap right now

but guess what, I don't get to.

(dramatic music)

All right, we're about to head out on a family vacation.

So the car is packed, things filled, this is filled.

- Can't see the movie, dad.

- Can't see movie, dad.

Anyway, we're heading out, should be a long, long drive.

Let the fun begin.

(upbeat techno music)

(fun upbeat music)

- Hi.

- [Russell] What globe are you painting, Bone?

- I'm painting the globe, see.

- [Russell] That America?

- North America, Southern America, Europe, Asia, Africa

and I'm doing Australia and Antarctica right now.

- That's awesome dude.

Alright, so this week, every year, there's a theme

two year ago was Harry Potter theme.

Remember the Harry Potter one was by far the best.

This year, it's traveling the world.

Every night we have a meal from a different country so,

tonight was Mexico, over here,

and the kids are all hanging

their little globes that they did.

- [Child] This is my globe, I'm famous!

- [Russell] Being goofy, whoa, you're being goofy!

You going cross eyed!

(jazzy trumpet music)

- Dad! Dad! Can you do...

- What? Is that a Russell appearing?

- I'm in grass!

- [Russell] You can't be on the grass, what you shaking?

- Dad? - [Russell] Yeah?

Would you say that this camps going well?

- Yeah.

- Alright, this is called the Typewriter.

You ready?

Dana, you're so cute! (Dana screaming)

- Mommy!

(Dana laughing hysterically)

- Alright, we're here, in the Bear Lake.

We beach in style, huh El?

So we got this little thing here,

with the bed inside for the kids when they get tired.

There's the rest of the family, into the rainbows.

Alright, so right now we're going up

to go get the Jet Skis.

And we donated Jet Skis to the Bear Lake trip this year.

And this is the first time.

We used to have Jet Skis, but they would break down

almost every time we take them out.

Last time Clay got stuck in the middle of the lake,

for like three hours.

(dramatic trombone)

So we decided to upgrade the Jet Skis,

we got some new Jet Skis, we're gonna go take them.

We got me, Colette and Ellie, and my dad.

We are all heading up there.

How excited are you?

- Super

- How were the old Jet Skis?

- Terrible, we got stranded out in the lake!

- How are the new Jet Skis gonna be?

- Awesome, and fast.

- [Russell] We think, Grandpa you excited?

- I'm excited to see you blast off,

- [Russell] Yeah.

- 70 miles an hour.

- [Russell] Colette you can go 70 miles an hour?

- Maybe, stay tuned! (Russell laughs)

(dramatic build up music)

You excited Ellie?

- Yeah.

- Get ready to go on the ramp.

Oh, here they are!

- Let's do this. We on the blue one Ellie?

- Yeah.

- [Russell] Okay, girls got the blue.

- Here we go.

- You ready for this?

Alright, we're officially on the Jet Skis in Bear Lake!

(upbeat tropical music)

Alright, so the Maiden trip.

We got to 62 miles an hour at this one.

The girls got, How fast did you guys get?

- 50.

- [Russell] 50!

- Ellie dunked me off.

(laughing)

- Ellie knocked her off.

(screaming)

- That's good.

It's covering me.

- [Russell] You look cool with sunglasses.

Tonight we decided to do Ephraim's pizza.

Which is a pizza that's like, 30 inches big, it's huge.

So I'm gonna go pick it up right now.

I just got here, to Bear Lake Pizza,

home of the old "Old Ephraim" 28" pizza.

Check it out.

So we have to go in and get two.

- Utah, get me two.

- One of the biggest pizzas you've ever seen.

(heavenly church choir)

Holy moly.

Alright, this is the pizzas.

You can see it.

Alright, somehow, I have to get that inside the car

which I'm not sure how I'm going...

It literally took up the entire back seat.

(heavenly church choir)

[Colette] Woooow! [Child] Why does it--

(background chattering)

- Alright, everyone's eating the huge pizza!

Look at the size of this thing!

(upbeat fiddle music)

Alright, that pizza is the size of your face.

- Have you seen...

- [Russell] Is it good?

- Yeah.

- Oh yeah.

One of our favorite traditions in Bear Lake

is to set up all the chairs and blankets

to watch a movie and then the blow up movie screen!

They have the white screen.

- This is our second day at Bear Lake, so

this is what's happening.

Here's daddy.

There's a used tent, and our tent.

There's our cousins over there.

Here's our car.

And here's this cabin, that's pretty nice, I guess.

And, yeah.

- So last night we watched a movie, and

two hours into the movie my eye swole shut from allergies

and this morning it was all black and blue

so we're putting cucumbers on it.

(punching sound effect)

(laughter)

- Cucumbers bring swelling out of puppy eyes, girls,

or gentlemen that know.

- Hopefully most the gentlemen don't know.

(bite noise)

(chewing noise)

Alright, the next Bear Lake tradition has officially begun.

This is the longest water slide on Earth,

least in the trailer park.

Starts up here,

all the way to the bottom.

(bright electro dance music)

All the way down!

Oh goggles.

Yeah eh!

Going so fun.

(laughing)

Alright, we're playing Kahoot.

Which is gonna be a lot of fun,

everyone's got their phones out.

We ask questions, and they're gonna answer and see who wins.

Moved Kahoot to the house,

now everyone's about to have a Kahoot!

You guys all ready for this?

So Kahoot, you ask a question,

everyone votes and see who wins.

So you vote on your phone, so it's fun.

(upbeat dance music)

The theme for today, is leprechauns and the Irish.

So the kids been making leprechaun faces,

and now they're just been posing for the picture.

(bright music plays)

- [Woman] Hi Morg!

- How were your pictures? You so excited?

She's got a Bear Lake shirt on. So cute, huh?

Alright, let's get...

(upbeat celebration music plays)

- [Child] We're going into the water, on our boat

There's mom, there's dad.

- Dora's excited!

Knee board's my favorite, it's like wake boarding

only way cooler!

- (Child) Alright, daddy's gonna go knee boarding!

(upbeat music plays)

- Alright, we just got back from Bear Lake,

amazingly fun trip, so tired.

And I wish I could go to bed and take a nap

right now, but guess what?

I don't get to.

So I'll see you on the next episode.

Bye everybody.

For more infomation >> What Does Russell Do When He's Not At Click Funnels HQ? | FHTV Ep 102 - Duration: 8:29.

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For more infomation >> What Does Russell Do When He's Not At Click Funnels HQ? | FHTV Ep 102 - Duration: 8:29.

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Vic And Friends: Monster Movie!! Puppets and Toys Kids Show - Duration: 15:39.

[Upbeat music]

>>Armond: Steady....Steady...

>>Armond: Wait!

>>Armond: Didn't we play this before?

>>Franklin: Hmmm...yeah.

[Franklin starts to sneeze]

>>Armond: No..No..No..No..No!! AHHHH!

[Crashing blocks]

[Vic mumbles to himself]

>>Vic: Ah!

>>Vic: What?!

>>Vic: Oh man! That's the Fossil Fuel box.

[Vic rummaging through box]

>>Vic: Ok, come on...where...A-ha!

>>Vic: What?!

>>Vic: [with his mouth full] I can't find it!

[Peaceful music]

>>Vic: Guys! Guess what I found? My old horror films!

>>Franklin & Armond: Horror films?!

>>Vic: Oh yeah! There's tons of good ones in this box. Oh! Like this one....

>>Vic: ....The Foot.

>>Vic: That's a scary one.

>>Vic: Oh!

[Gasp]

>>Vic: The Snail.

>>Vic: That's a good one.

[Gasp]

>>Vic: And the most scariest one of all...The Duck. [Creepy music, creepy quacking]

>>Vic: This one gave me nightmares for three days straight.

>>Armond: What?....The Foot?

>>Vic: I got an idea!

[Ding]

>>Vic: How about we make our own scary movie?!

[Armond gasps] >>Armond: Vic! That's a great idea! Let's do it!

>>Vic: Let's do it!

>>Vic: But first....

>>Vic: ...we need a crew.

>>Vic: Armond, you be lights. >>Armond: Alrighty.

>>Vic: Franklin, you are gonna be the monster.

>>Franklin: Yeah!

>>Vic: Dragon, you be th....

>>Vic: Dragon?

>>Vic: Where's Dragon?

>>Dragon: HUH HUH HUHHH

>>Cake Lover: Stay away from me! Go away!

>>Vic: Wh-Wh-What's going on?

>>Cake Lover: That lizard's trying to eat me!

>>Vic: What?!

>>Cake Lover: Yeah. He tried to bite my head and my tail off.

>>Vic: Wh-What?

>>Cake Lover: Yeah. I was just walking and he attacked me.

>>Dragon: HUH HUHHH

>>Cake Lover: AHH! Stay away from me!

>>Dragon: HUH HUHH

>>Vic: What?! He took your cake?

>>Cake Lover: What did he say?!

>>Vic: Uh..he said you took his cake.

>>Cake Lover: What?!

>>Vic: He said you took his cake.

>>Cake Lover: He's lying.

>>Vic: I....don't think he's lying.

>>Cake Lover: Uh...ok.

>>Cake Lover: Maybe he's not lying.

>>Vic: Ok..

>>Vic: ..so..

>>Vic: ..did you take it?

>>Cake Lover: Well..I have a cake, but it's not his.

>>Vic: Ok, just...just come down.

>>Cake Lover: Ok, I'm coming down.

>>Vic: Ok.

>>Cake Lover: You'll never take me alive!

[Battle music]

>>Cake Lover: Ewww..that's gotta hurt.

[Gasping in pain]

>>Vic: Just come down!

Cake Lover: Are you sure you're not going to hurt me?

>>Vic: No, just come down.

>>Vic: Here you go.

[Relief, eating sounds]

>>Vic: Wow..you're a hungry little fella.

[Eating sounds]

>>Cake Lover: Pumpkin Spice..tis the season. I'm just-I'm just...gonna..

[Gasp]

>>Vic: Whew..

>>Vic: Hey Dragon, do you want to help with the movie?

>>Dragon: HUHH

>>Vic: Ok...now...

>>Vic: who's going to be in the movie?

>>Armond: Hmmm...Oh!

[Dialing]

[Dial tone]

[Pop song]

[Snoring]

[Phone ringing]

[Grumbling]

[Phone ringing]

>>Cheerleader: Hello?

>>Armond: Cheerleader! It's me, Armond.

>>Cheerleader: Oh, Hi Almond.

>>Armond: Cheerleader, we need your help. Can you be in this movie?

[Pop song]

>>Cheerleader: Matthew...

>>Cheerleader: what should I do?

>>Matthew McConaughey: Hey Cheerleader, it's me, Matthew McConaughey. I'd say just follow your dreams. Do what feels right, just like me,

Matthew McConaughey. So go out there and help your friends.

>>Cheerleader: Ok, I'll do it.

>>Armond: Yes! She's in!

>>Vic: Yes!

>>Vic: Now, let's make a movie!

>>Vic: [gasps] This is perfect.

>>Armond: Uh, Vic..it looks kind of creepy in there.

>>Vic: It does look creepy. I love it! Let's go!

>>Vic: Stop!

>>Vic: Right there! Perfect spot!

>>Vic: Armond, set up the lights! Cheerleader, you- Cheerleader?

[Grunting and groaning]

>>Cheerleader: Oh my hair!

>>Cheerleader: I hate the woods!

>>Cheerleader: It's a snake!!!! AHHHH!!!

>>Cheerleader: Ugh! I hate the woods!

>>Vic: Are you ready?

>>Cheerleader: Yeeeeeeeeeeeeeeeeeeeeeeesssssssssssssssssssssss....uuuhhhhhhhhhhhhhhhhh

>>Vic: Okay Cheerleader, in this scene, act lost.

>>Cheerleader: Oh..

Help

Help

Help

Help

Help, I'm lost

Help

Help

Help, I'm lost

>>Vic: Ok, that was good. One more time.

>>Cheerleader: Ok, try it again, ah..

Help

Help

Help

Help

Help, I'm lost. Help

Help

>>Cheerleader: How was that?

>>Vic: Perfect!

[Creepy music]

[Cornstalks rustling]

[Creepy music]

>>Vic: Okay, for this next scene...[phone rings]

>>Cheerleader: Oh..hang on [phone ringing] Hello?

>>Cheerleader: Ok

Ok

Ok

Ok

Ok

Ok

Ok

Ok

Ok

Ok

Ok

Ahhhh, ok

[Creepy music]

[Cornstalks rustling]

>>Vic: Okay Franklin, time for the monster.

>>Franklin: Yeah!

>>Vic: Ok, time for the next scene...

>>Vic: Cheerleader?

[Grunting]

>>Vic: What's wrong?

>>Cheerleader: I gotta go.

>>Vic: What?

>>Cheerleader: I gotta go!

>>Vic: Where?

>>Cheerleader: Pee!!!

>>Vic: Well go then.

>>Cheerleader: I need a bathroom!

>>Vic: I don't think there's a bathroom here.

>>Cheerleader: Well I need one!

>>Vic: Just go find a spot.

>>Cheerleader: What if there's a bear?!

>>Cheerleader: Ugh! I hate the woods!

>>Armond: Ah, she's beautiful when she's mad.

>>Armond: What?

>>Cheerleader: I hate the woods..

[Stick breaking]

[Creepy music]

[Stick breaking]

[Creepy music]

[Screaming]

>>Vic: Hey, Armond..do you want to hear the name of the movie?

>>Armond: Yeah sure.

>>Vic: I'm thinking of calling it...

>>Vic: The Cornfield. What do you think?

>>Armond: Oh! Sounds cool! Sounds original!

>>Cheerleader: AHHH! A monster! A monster! A monster!

>>Cheerleader: Vic! Vic! A monster! A monster!

>>Vic: Oh, method acting. I like it.

>>Cheerleader: No! No No! There's a real monster out there!

>>Vic: Oh, speaking of monster, Armond, set up those lights. Let's get this next scene going!

>>Cheerleader: But, But, But, But, But...

>>Vic: Yeah, that's it. Perfect.

>>Cheerleader: Vic, Vic, Vic, Vic...I think there's something out there!

>>Vic: Oh, I bet there's something out there, like birds and foxes and bugs and dirt and stuff like that.

>>Cheerleader: No! No No! A scary thing!

>>Vic: Cheerleader, there's nothing scary out here.

[Growling]

>>Vic: [laughing] See?

[Howling]

[Creepy music]

[Howling]

>>Vic: Ok, time to run!

[Screaming]

[Thud]

[Screaming]

[Thud]

[Screaming]

>>Vic: [gasping] Ok, I think we lost it.

>>Dooley: Hey!

>>Vic: AHHHH!

>>Vic: Dooley! What are you doing here?!

>>Dooley: Well, I'm your caterer.

>>Vic: You are?

>>Dooley: Yeah, I'm in charge of the food.

>>Vic: Dooley, there's a monster out there.

>>Dooley: A monster? [Gasping] I hope he likes oatmeal.

>>Vic: No No No! Wait!

>>Armond: Well, he's gone.

>>Dooley: Monster! Monster!

>>Dooley: Oh, well hey there movie monster. Hey...wait a minute! [Donkey braying sounds]

>>Cheerleader: I'm so scared. Who's gonna protect me?

>>Armond: I'll protect you!

[Heroic music]

[Howling]

[Armond screaming]

>>Cheerleader: Hey, get back here! You're my knight in shining armor! You're my protector!

[Armond gasping]

>>Armond: Vic, protect me!

[Creepy music]

[Howling]

>>Armond: It's the monster!

>>Franklin: Hey guys!

>>Everyone: Franklin!

>>Franklin: What's up?

[Vic muttering in fear]

>>Vic: Franklin...

>>Vic: Look behind you...

>>Franklin: What?

[Creepy music]

[Franklin begins to scream in terror]

[Screaming]

>>Monster: Oh, I'm so sorry. I didn't mean to frighten you guys.

>>Everyone: What?!

>>Monster: Oh, sorry. Allow me to introduce myself, uh, my name's Terrence. I'm a wolf. so you're not gonna

>>Vic: So, you're not going to eat us?

>>Terrence: No, of course not.

>>Terrence: I eat small animals and rodents.

[Gasps]

>>Terrence: I'm just kidding. I eat normal food.

>>Armond: Wait! What did you do with our friend Dooley?

>>Terrence: Oh, your friend? He's right here.

>>Dooley: Hey! [Banjo music] I tripped over the oatmeal bag.

>>Armond: Hi Dooley!

>>Vic: I'm sorry that we were running away from you and stuff.

>>Terrence: Oh no no no, it's okay. Because I'm a big bad wolf I don't- I don't really have that many friends.

>>Cheerleader: [crying] Ohhh... Hi, my name's Cheerleader.

>>Terrence: Hi, my name is Terrence. Charmed.

[Crying]

>>Terrence: Oh, sorry I messed up your movie. I just- I always wanted to be a movie star.

>>Vic: No! It's ok!

>>Terrence: Oh, are you sure?

>>Vic: No, it's fine! I guess no one was a monster after all.

[Happy laughter]

[Evil laughter begins]

>>Terrence: Sorry.

[Happy laughter]

>>Vic And Friends: Thanks for watching! SUBSCRIBE!

[Upbeat music]

For more infomation >> Vic And Friends: Monster Movie!! Puppets and Toys Kids Show - Duration: 15:39.

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For more infomation >> Vic And Friends: Monster Movie!! Puppets and Toys Kids Show - Duration: 15:39.

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A plus-size triathlete shares

For more infomation >> A plus-size triathlete shares

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Rapper T.I. Releases Controversial Video Featuring Melania Trump Lookalike | NBC Nightly News - Duration: 1:31.

For more infomation >> Rapper T.I. Releases Controversial Video Featuring Melania Trump Lookalike | NBC Nightly News - Duration: 1:31.

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Fiat Grande Punto 1.3 M-JET ACTUAL Trekhaak Airco 5 LMv - Duration: 1:11.

For more infomation >> Fiat Grande Punto 1.3 M-JET ACTUAL Trekhaak Airco 5 LMv - Duration: 1:11.

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Taylor Talks Sports | Ep. 3 | TAYLOR KONDRLA - Duration: 3:41.

hi everyone and welcome to episode 3 of tailor talk sports

I'm Taylor I'm talking about sports let's get into it so it was week six of

the NFL the Pats beat the undefeated cheeps the Pats took the Chiefs spot and

they're now ranked number two and of course ranked number one is the 6

and now Rams the top ten power rankings of the NFL this upcoming week 8 Rams

Pats Chiefs Saints Chargers Ravens Vikings Bengals Eagles and Steelers an

embarrassing loss for the Bears against the Dolphins Brock Osweiler was in I

guess still lost 49ers this close to being the Packers but you just can't

really stop Aaron Rodgers he could come back hang the Philadelphia Eagles

they're back in their rhythm beating the Giants thank God

I mean honestly it's not that hard to beat the Giants if they lost the Giants

that would be embarrassing Eli the Giants are not gonna win a game

with Eli time to make some changes the Giants have great weapons they have ovj

they have safe on Barclay I mean he's literally carrying the team for them

right now but with Eli they're not going anywhere

but as an Eagles fan I love watching them loose enough about the NFL let's

get into college football Ohio State's defensive end Nick Bosa is missing his

season after a core injury he decided to leave the Buckeyes and focus on the 2019

NFL Draft he's a highly projected pick some are predicting him to go number one

in this upcoming draft a the AP's college rankings top 10 Alabama Ohio

State Clemson Notre Dame LSU Michigan Texas Georgia Oklahoma UCF

some upsets I happened this week Georgia draught six spots adren insane upset by

LSU number six West Virginia lost the Iowa State 32:14 another crazy upset

Virginia eat number 16 Miami 1613 and now to the NBA the NBA season kicks off

tonight I can't wait Sixers Sixers play tonight against the Boston Celtics

Golden State Warriors play against the Oklahoma City Thunder I'm really looking

forward to watching this game tonight what will happen this season will Golden

State win it all again will my 76ers take the trophy who will

win MVP how LeBron James do on the Lakers hang Kyrie Irving bring his team

to a championship so much to look forward to I'm really hoping for a not

Cleveland and warriors finals and I really don't think that's gonna happen

now that LeBron is on the Lakers I'm looking forward to what's to come this

NBA season and that's all I have for this week's episode of Tanner talk

sports next week we'll get into the first week

of the NBA I hope week seven of the NFL's got some

exciting news to report on as well as college football in week 8 see you next

time bye guys

For more infomation >> Taylor Talks Sports | Ep. 3 | TAYLOR KONDRLA - Duration: 3:41.

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Guess who doesn't feel so good - Duration: 0:16.

According to all known laws of aviation, there is no way a bee should be able to fly. Its wings are too small to get its fat little body off the ground. The bee, of course, flies anyway because bees don't care what humans think is impossible.

For more infomation >> Guess who doesn't feel so good - Duration: 0:16.

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Why Not to Drive Your Car on an Empty Tank of Gas - Duration: 5:24.

Rev up your engines, mt says is it bad to wait until it's empty

to fill up a car is that a myth, well in the olden days it meant more, because in the olden

days fuel tanks were all made out of steel, stamped steel because it's cheaper to make

them, eventually water would build up, it would

rust inside and all the rust and crud would stay in the bottom of the gas tank, so when

you got low and it starts sloshing around, it would suck all that crud and rust and it

would clog up the pump, most cars for the last decade, decade and

a half sometime two and a half decades have plastic gas tanks, because their even cheaper

to make, but plastic doesn't rust so you never get any rust in them so you don't really have

to worry about it, but here's the thing you never want to run out of gas in any car because

your fuel pump is inside the gas tank, it's soaked in gasoline, it's to lubricate it and

cool it off, the gas cools it off, and if you actually do run out of gas, that pump

instead of sucking gas now sucks air because you ran out of gas,

that air will burn the pump out, because as nutty as it sounds the gasoline running inside

the pump is what lubricates the bearings and when you run out of gas and it sucks air,

the bearings are running air and your fuel pump will burn out and on some modern cars

it's a $1,500 job to change the fuel pump assembly so you don't want to run it too low,

captain says scotty are geo metros well made I know they stopped making them in 2001 and

I keep seeing them driving around, how are they still driving,

ok geo metros, the geo metros were 3 cylinder engines, and originally they were Suzuki 3

cylinder engines, I guess some of them were later made in Hungary or something but GM

had nothing to do with making the engine, they were very underpowered vehicles for the

US market, and Americans are lazy they always want automatic transmissions and you get a

tinny engine with an automatic transmission, they were terrible and Americans don't change

oil enough so a lot of the engines burnt out, but I had customers that bought them with

manual transmissions, changed the oil all the time and they loved them, they wanted

a little car and they liked them and they could still run,

you can make cars run if you take care of them, the Russians are riding those Ladas

around and people kept them going for decades because that's all they had, so you know you

can take care of them, the only problem of course is getting parts for them, getting

parts for them can be a pain in the butt, of course you can get them so cheap it doesn't

really matter, Maj says scotty I have a 2004 Jetta TDI with

480,000 miles, the 4th gear is slipping, whats required to fix it, if the only thing that's

slipping is 4th gear all the other ones aren't, you got to rebuild the transmission, it means

the transmission is worn out, hey you know you got what, 480,000 miles, that's a lot

of miles, you know that's the thing, the manual transmissions VW made are pretty good, their

automatics stink but the manuals are good, and if it's a diesel engine they can last

a long time, if you don't want to pay somebody to rebuild

the whole transmission, get a used one from a junkyard, odds are the other one last 480,000

miles, maybe you could find one with 180,000 miles and it will last another 300,000 miles,

if you can't find anybody to rebuild that transmission right, get a used one and put

it in, I have customers that do that all the time,

anna says what do you think about 93 honda accords, those were well made vehicles, back

then, 26 years ago honda and toyota they were pretty much neck and neck for who built the

best cars in the world, honda has slipped down a lot more lately but

back then those things were great cars, and back then they made better automatic transmissions

than they do in some of the newer ones, and in 93 of course I didn't really have any

customers having any problems with the transmission back then, and if it's a manual transmission

it will last forever, so they were pretty well made back then, but of course if you're

thinking about buy one, realize you're thinking about buying a 26

year old car, stuff is going to break I got a customer that bought a Prelude and all the

stuff is just breaking because it's so old, things break and wear out from friction, it

happens with any car, eric says scotty what do you think about the

lexus sc 430, here's the thing lexus makes great cars, but

that's a v8 engine and the v6 engines like my wife's car 300 or 330's any of the v6 ones,

the v6 ones actually last longer get better gas mileage and don't cost as much to maintain,

those v8's are well made cars but as they age they cost a lot of money,

I've had a few customers buy an old one, it's a v8 lexus and then they had to put a lot

of money into it, I mean I'm talking about ones that have 200-300,000 miles or more and

the things just wear out, but with the v6 ones, they tend to last longer, if you're

thinking about getting a lexus I'd rather go for a v6 than a v8 if I were you, it makes

more sense from what I've seen, Juan says I got a 2006 Infiniti g35 I just

replaced the belts but it still squeaks when the weather is blow 40 do you have any ideas

how to fix it, if it has automatic tensioners, replace the

tensioners, because the tensioners get old they don't tighen right and they'll squeal,

now if you have a brand new belt and it fits right,

and you have a brand new tensioner and it still squeaks that means that you have a problem

in something that drives, like the alternator bearings are starting to wear out, or the

power steering is starting to wear out and then it strains the belt too much and makes

it squeak, but in your case I'm assuming that either

the automatic tensioners is bad or the belts themselves weren't tightened up enough especially

if they have manually adjusted fan belt, when you put those on, you actually have to run

it for a few hours and then readjust them because they stretch a little bit as their

new and wear and then you got to tighten them back up,

so if you never want to miss another one of my new car repair videos, remember to ring

that bell!

For more infomation >> Why Not to Drive Your Car on an Empty Tank of Gas - Duration: 5:24.

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Is Poor Time Management Upsetting You Podcast Audience 062 Just The Tip Podcast - Duration: 5:56.

Hey Podcaster I'm Tim Wohlberg your podcast performance coach

with another actionable tip so you can sound like a pro and gain more

podcast fans.

Today's tip is…

Unfortunately going to be really short because I'm up against the clock

And we've run out of time so we're going to have to end it there.

I wish we had more time.

As a listener, how does that make you feel?

This is one of my biggest radio and podcast pet peeves.

I was reminded of this while I was working with a colleague recently who mentioned time

on the air.

Here's what happened.

This is on the CBC in Canada.

He had a guest on the show who had come on to talk about how suicide had taken both of

his sons.

I don't have to tell you how powerful and heavy a story like this can be.

We usually talk to a guest for 5-7 minutes and at about the 5 minute mark the guest mentioned

something as a sidebar saying...that's a long story and you probably don't have time

for that.

And the host paused….

looked at me on the other side of the glass, then looked at the guest and said …. yeah

we do.

Tell us.

I could have ran into the studio and kissed our host on the spot.

I knew, like my host, that this guest was worth blowing up the clock for.

We'll figure out the rest of our programming on the fly later.

What was most important at that very second was not only giving respect to our guest,

but respecting our listener and not short changing them.

We stayed with that guest for 18 minutes. It was as long as we could have before literally

getting cut off by the network.

As podcasters, we're so lucky!

We really don't have any time restrictions except for the ones we put on ourselves.

Don't let your clock RULE you and don't let time cheat your listener.

Avoid saying things like…

We're up against the clock! We've run out of time!

That's all the time we have!

Is it really?

When you as a host mention time, or, to my point here, lack there of, you're telling

me a couple of things.

Number 1: I'm missing out.

I'm getting short changed.

There's more information but I won't be able to hear it.

And number 2.

It's your fault.

I'm going to be pissed. It seems to me like you can't manage your own show,

or your guest. Somehow time have gotten away from you.

NOT COOL.

I'm going to tell you 2 ways to deal with this in a sec.

But first realize that your listener knows roughly how long your show is.

Deliver on your promise.

Don't leave anything out.

And if you're not leaving anything out. Don't give them that impression because it's

your go-to default way to say good-bye to a guest or wrap your show.

You know when you tune into JUST THE TIP that I'll deliver 1 tip per episode in 5-minutes.

But if you look back at my other episode, I'm sometimes go 6,7 or 9 minutes long...which

is nearly doubling the length of an episode.

But some shows are 3 and half minutes.

I'm going to take the time it takes to deliver on my promise.

So how do you deal with TIME when you're podcasting?

Two ways.

The easiest way… say anything.

Don't mention time EVER!

You don't need to.

If you've reached the end of the story or interview or presentation.

END IT!

Don't apologize and say you've run out of time….SAY NOTHING and MOVE ON.

GET OUT.

You do that by saying….

Thanks for being on the show….or It's been great speaking with you today...

Thanks for doing this...or… for even more on this topic, visit my website….or….on

my next episode...

That's its.

Your listener won't feel like they're missing anything & you sound like a pro because

you've managed your show like one and executed things perfectly!

However ….If you really can't afford the extra 10 or 15 minutes you went over.

The other way to deal with time is by editing. Cut out something after your session before

you cut off your guest during your session.

Remember your listener won't know what they're missing.

They really won't because you've edited it out!

To them...it was never there.

I'm not sure why you can't afford a little extra time for an episode. I don't know

what that reason would be.

I would call it mismanagement on your part.

Go ahead….I dare you to come up with an excuse that I couldn't rebut with 'that

situation could have been avoided if you managed it differently.'

If you can think of something….email me.

I'd love to have that conversation with you.

I always talk about not wasting your listener's time, because that's disrespectful but

cheating them out of something they paid for with their valuable time is even worse.

And I hope thats just the tip you need.

Speaking of time…

It only take 15-minutes to get come clarity.

Need help with your show format?

How to handle a guest?

Got questions about production or editing?

I'm always happy to talk to you.

Let's chat...I love finding out what you guys are doing.

Everytime I get introduced to another podcaster I learn something new.

Get it touch...reach out...book your free 15 minute discovery call at

PodcastPerformanceCoach.com Right on the homepage.

I'm tim Wohlberg, See Ya!

For more infomation >> Is Poor Time Management Upsetting You Podcast Audience 062 Just The Tip Podcast - Duration: 5:56.

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Volvo V70 1.6 D2 115 PK Powershift Kinetic - Duration: 1:08.

For more infomation >> Volvo V70 1.6 D2 115 PK Powershift Kinetic - Duration: 1:08.

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Singer Shaman Ali Mirali | Sindhi Tracks Karaoke | Album Sajan Sachai - Duration: 7:05.

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Singer Shaman Ali Mirali Track Karaoke

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