Is it legal to use the product rule for finding the derivative of this? (in terms of x)
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OpenStudy (chupacabraj):
OpenStudy (chupacabraj):
My friend says that since it's a product he takes the derivative and ends up with -kx
OpenStudy (chupacabraj):
(-kx)
OpenStudy (chupacabraj):
Like i don't think it's necessary to do that, k is just a constant
OpenStudy (chupacabraj):
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OpenStudy (chupacabraj):
Why is it negative???
OpenStudy (chupacabraj):
I got the answer wrong since I simply took the derivative. I got kx. don't know why it's negative.
OpenStudy (chupacabraj):
@IrishBoy123 why you left? :(
OpenStudy (irishboy123):
why is it negative?!?!
OpenStudy (irishboy123):
why should it be negative?!?! you have it down to math.
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OpenStudy (irishboy123):
\( U = \dfrac{1}{2} k x^2 \)
\( \dfrac{dU}{dk} = \dfrac{1}{2} x^2 \)
Nuts, isn't it !!!!!
OpenStudy (chupacabraj):
Yes
OpenStudy (chupacabraj):
But derivative of U with respect to x
OpenStudy (chupacabraj):
kx
OpenStudy (chupacabraj):
I guess, F=-dU/dx is just the definition of Force
it's the NEGATIVE derivative of energy
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OpenStudy (chupacabraj):
It's just that my classmate confused me when he said that it was negative because of the freaking product rule. It didn't make sense to me but he just seemed so confident.