Easy derivitives question PLEASE HELP NEED TO CHECK MY ANSWER ON #7 https://docs.google.com/viewer?a=v&pid=sites&srcid=ZGVmYXVsdGRvbWFpbnxtYmFybmVzbWF0aHxneDoxN2Q0MzMwNTMxZjY3MThj
follow the link I have a question about #7 part A. Would the radius be Radical3?
@zepdrix please help im sure it would only take a second and im in dire need. This determines whether i get a C or a D in AP calculus
The radius for #7 should be 2*radical 3. Take the derivative of both sides wrt time. Find the rate of change of the area.
how did you find that? @iPwnBunnies
6pi = 1/2*pi*r^2 6 = 1/2*r^2 12 = r^2 Square root both sides. sqrt(12) = 2*sqrt(3)
you dont have to use DA/DT*6pie=.5pier^2Dr/dt
A = 1/2 pi r^2 A' = 2/2 pi r r' they give you r' and the needed information for r
got it thanks. Can someone help me with 5 by any chabce part A?
product rule ... whats the definition?
haha I like the JYA notation, I've never seen that before.
yeah but its a division rule within a product rule no?
figure out the main process first, then fill in the smaller parts
h = fg what is h' ?
you have to find the product rule between f(x) and g(x) and then derivite that once to get h'?
well, we can define h by 3 products, the quotient rule is over rated ... h = x^(-1) (x^2 + 1) (4x+7)
Lies :O The quotient rule is so awesome.
im thinking of a word that starts with an s, and rhyms with ducks
but if you bring it to the top wouldnt you be addint it not multiplying it?
1/x = x^(-1) nt sure what you mean by adding it
if we bring it to the top, then its just a product of 3
h = x^(-1) (x^2 + 1) (4x+7) h' = [x^(-1)]' (x^2 + 1) (4x+7) + x^(-1) [(x^2 + 1)]' (4x+7) + x^(-1) (x^2 + 1) [(4x+7)]'
ah ok. and just wanna make sure the answer to 7 part a was 2rad3
2 sqrt3 was the radius value ...
A' = pi r r'
thanks i got .5pierad3
seems fair 2sqrt3 pi/4 = sqrt3 pi/2
thanks. And im not too sure how you got the x to go on top. Can you explain that a little more?for 5A
f = (x^2+1)/x but 1/x = x^(-1) = x^(-1) (x^2+1)
oh ok. thanks.
yep
how do you multiply all of them out?
@amistre64 so is the first term -x^0-1x^-2(4x+7)
h = x^(-1) (x^2 + 1) (4x+7) h' = [x^(-1)]' (x^2 + 1) (4x+7) + x^(-1) [(x^2 + 1)]' (4x+7) + x^(-1) (x^2 + 1) [(4x+7)]' h' = -x^(-2) (x^2 + 1) (4x+7) + x^(-1) (2x) (4x+7) + x^(-1) (x^2 + 1) (4) simplify to your hearts desire
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