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Use implicit differentiation to find d^2y/dx^2 for 4x^5+11y=100. I got the first step as 20x^4+11dy/dx=0. Then what is the next step?
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\[{d^{2y}}\over{dx^{2}}\] ?????? Anyways, assuming that \[20x^4+11{{dy}\over{dx}}\] is your first derivative, then you can go about it like: \[11{{dy}\over{dx}}=-20x^4\] \[{{dy}\over{dx}}=-{{20x^4}\over{11}}\]
The problem should have been (d^2)y/dx^2. I don't know if that made a difference in how you solved this problem.
So they way it is written do you take the second derivative
Ah yes, I believe that is what they want.
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