Added: 5 years ago
From: midnighttutor
Views: 27,718
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  • did you forget the 1 over root 2 ? lol

  • im scared of collage now

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  • very clever. great video!!! 

  • how do you solve the integral 1/(sqrt(25-x^2))dx

  • @goamira

    first factor out the 25 from the inside the square root. this gives you 1/5 * integral ( 1 / sqrt (1- (x/5)^2)) , now u = x/5

    so 5du = dx, so the 1/5 and 5 cancel. you are left with integral 1 / sqrt ( 1 - u^2) = arcsin u + c , or arcsin x/5 + c

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  • Kool thank you!

  • why can't the end just be ln of the entire bottom times its derivative? since it's one over the denominator.

  • @ksonggg Because that's not the actual rule. You're thinking of just ln(x).

    But the derivative of ln[f(x)] = f'(x)/f(x). e.g. f(x) = x^2

    ln(x^2) => 2x/x^2 and so on.

  • :D :D :D thanks!!!!!!

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  • his answer is wrong. in the second integration U must be 2X not X. check wolfram (the online integral solver, just google it) and the answer is different.

  • Thanks. This was very helpful.

    Keep making these videos, please.

    Coundn't you do something on series and sequences, please?

  • You forgot two things:

    The 1/rt(2) on the numerator in the second half of the video and the du/rt(u) du.

    Other than that, I found this video VERY useful and it's an excellent example.

  • lol tome is cute cuz he got jokes. holler back at your man bro.

  • Ugh... damn integral calculus.

  • the one over root 2 doesnt really matter...it's just a constant and can be carried out of the integral (put it in front)

  • you missed the 'one over square root of 2' in line three (check video @ time 7:25)

  • nasty problem

  • you missed the 'one over square root of 2' in line three (check video @ time 7:25)

  • butt nasty alrite

  • some good stuff, all be it abit rushed towards the end.

    hence the mistake of omitting the sqrt of 2 & also talking about u to the power of 3/2 instead of 1/2 in the 1st integrand.

    i'd also like to see them confirm the integral by differentiation. they may then show us some differentiation tricks.

  • tom is a bad boy

  • this one was kind of difficult with all these things in the last ppart..i got mixed up when i tried it =( nice job anyway this guy explains very very well

  • Very nice, thanks.

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