The growth in length of sculpin is approximated by the von Bertalanffy equation L(t) = 15(1 – e-04), where t is in years and L is in cm. An allometric measurement of sculpin shows that their weight can be approximated by the model W(L) = 0.08L’, where W is in g. a. Create a composite function to give the weight of the sculpin as a function of its age, W(t). W() = b. Differentiate this weight function, W(t) using the chain rule. W'(1) = c. Find its second derivative. W"(1) =

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