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The volume. V cm^3, of a cone of height h is (pi)h^3/12. If h increases at a constant rate of 0.2cm/s and the initial height is 2cm, express V in interms of t and find the rate of change of V at time t.
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So we have \[V(x)=\frac{\pi }{12} (h(x))^3\] We will let x represent the variable time for now.
Find derivative of both sides.
With respect to x
Both V and h are functions of time this implies that both V and h are functions of x
So derivative of V is V' and derivative of h is h'
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So tell me what does V' equal?
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