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math help
well i need some help with my math worksheet and i am so lost. taking ap calc sucks...
took some time drawing that so pleeeeasee help me 
thanks
Here's a Taylor series I had to derive for my last problem set:
P = (RT/V1) [([2]V1+ ..
Blah fuck it it's way too long to write out.
If you really need help with something as straight forward as that then perhaps you've chosen the wrong subject to study.
cant help but here's something to make you laugh

edit: whats the world coming to when you cant even steal a crummy b/w mspaint gif?
| quote: |
| Originally posted by igottaknow cant help but here's something to make you laugh |
| quote: |
| Originally posted by DJ Mikey Mike If you really need help with something as straight forward as that then perhaps you've chosen the wrong subject to study. |
ok if i coun good the resul should be 3/5 
just use the cauchy's theorem
derive upper and down parts separately, eventually you'll have a real limit
| quote: |
| Originally posted by Mane ok if i coun good the resul should be 3/5 |
3x/(2x^2+5x) = 3x/2x^2 + 3x/5x = 3/x + 3/5
lim x-->0 (3/2x + 3/5)
Ding.

Your shitty stick figure comics always crack me up.
haha
now bear in mind i havent taken calc for over 4 years but from what i remember, using l'hopital's rule, (take derrivative of top and bottom)
your limit approaching zero is aprox 3/5 (three fifths)
ye, it's 3/5. I'll explain to you tomorrow at school.
| quote: |
| Originally posted by colonelcrisp now bear in mind i havent taken calc for over 4 years but from what i remember, using l'hopital's rule, (take derrivative of top and bottom) your limit approaching zero is aprox 3/5 (three fifths) |
| quote: |
| Originally posted by RenderedDream it's cauchy's =P i think... |
Heh, calculus...
Just sold my book to a younger student...
| quote: |
| Originally posted by RenderedDream it's cauchy's =P i think... |
| quote: |
| Originally posted by UWM 3x/(2x^2+5x) = 3x/2x^2 + 3x/5x = 3/x + 3/5 lim x-->0 (3/2x + 3/5) Ding. |
2+2 is four
| quote: |
| Originally posted by colonelcrisp now bear in mind i havent taken calc for over 4 years but from what i remember, using l'hopital's rule, (take derrivative of top and bottom) your limit approaching zero is aprox 3/5 (three fifths) |
d (tan(3x))
/dt = 3/(cos3x)^2
d(2x^2 +5x)
/dt = 4x + 5
3/(cas(3x)^2)+4x+5) x-> 0 cos(3x)^2+4x->0
3/5
| quote: |
| Originally posted by sandstorm03 d (tan(3x)) /dt = 3/(cos3x)^2 d(2x^2 +5x) /dt = 4x + 5 3/(cas(3x)^2)+4x+5) x-> 0 cos(3x)^2+4x->0 3/5 |
| quote: |
| Originally posted by paranoik0 wtf, you're still alive and posting? |
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