Added: 3 years ago
From: patrickJMT
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  • I;m really good at those.

  • I love you is a understatement *_*

  • Thanks man. You just taught me in about 20 minutes (I watched the other identities video) what my teacher had failed to teach me in 5 days. You deserve a Nobel Peace Prize.

  • great job! :)

  • patrick is sumthing that switches my brain on haha

  • You are amazingly clear! Thank you!

  • What I meant to say Trig Identities :) :P

  • Thank you Now I finally understand trig :)

  • Comment removed

  • Comment removed

  • theres much more simple way in figuring out which trigonometric functions er even or odd.........the functions starting with "CO" er even...like cosine,cosec,cotangent....nd others er odd......like sine,tangent.sec.....

  • THANK YOU SO MUCH. I've been looking everywhere for something like this. I wish I had you as a teacher. =(

  • For the first few trig identities, if you took the square root of both sides would the equality still stand? Like sin(x)+cos(x)=1 and 1+cot(x)=csc(x)?

  • @iTzJimBoi

    It wont equal 1 tho it wil be root 1, so it would only complicate things.

    well thats how i see it :)

  • @iTzJimBoi The answer from paddy2k6 is wrong. If you take the square root of both sides you would get the square root of a sum = the square root of the answer:

    (sinx^2+cosx^2)^1/2=(1)^1/2=1. You cannot square root the factors of a sum seperately so it just makes more work for you. Same with 1+cotx^2=cscx^2.

  • SSSSSSSSSSSSSSSSSSSSSSSSomethi­ng lol

  • Thank you. You are so helpful. How about Half angle? do u have a simple way to derive that? please help..

  • Don't know if it was this one where you mentioned a mnemonic - sin is something that switches.....

    I made up one I prefer.

    sin is something that combines

    (cos and sin on each side of the operator)

    cos is something that switches

    (sign of the operator)

  • how do you solve sinx + siny ?

  • use the formula sinx * cosy + cosx * siny

  • omg, now I dont have to remember all those identities!

    YOUTUBE > TEACHERS

  • he didn't include the other deriving stuff found at 8:00 to the first stuff :D still, awesome video.

  • wow...i thought this was impossible until now

  • just donated... Everyone... donate through secure PayPal so we can continue to enjoy these free vids...

  • Man I tried to make up some way to remember these for a while but none of them were as useful as yours. Thanks!!!!

  • Wow I just had an aneurysm trying to figure this out. Yet it was so easy. Thanx "5 Stars"

  • are there any good ways to memorise tangent identities...?

  • this is SO helpful - thank you so much!

  • ausum

  • I'm confused. When I factorise a quadratic with trig inside it, I get the numbers out, but then what do I do?

  • your videos are really helpful! thank you! =]

  • thanks, this helped a ton!

    but is there any way to derive the half-angle identities from these 3?

  • they are the same with double angle...except you have to divide the theta by 2...

  • gracias por su ayuda=] oh how does that pick up line go? You be sin^2 and I'll be cos^2 and together be as 1.....my calc teacher used it on me, i thought it was cute

  • lol, nothing like a teacher hitting on a student

  • hehe

  • @ptboy18 is your teacher Mary Kay Letourneau?

  • @ptboy18 is your teacher Mary Kay Letourneau?

  • use the first identity to prove or disprove it!

  • if sin(2x)=2sinx cosx, is sin(3x)=3sinx cosx?

  • damm thanx alot for the review...it help me remember the indentities....thanx

  • gracias por su ayuda,,,me sirvio mucho este video,,,

  • AMAZING! thanks so much for your help. i have a math test soon.

    THANK YOU!!! :D

  • wow, thanks a lot dude. this really helps me out. p.s. hola from the city south of austin.

  • nice! you from san antonio? i moved here a year ago, and still not 100% on all the towns around here : )

    saw you liked the dead kennedys! nice! i saw jello give one of his 'rants' back in nashville when i lived there. he acted and sounded just like he did from back in the day!

  • thank you...

  • no problem! learn 3, get the rest! much better than tons of memorizing!

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