Barrons AP Calculus

(Marvins-Underground-K-12) #1

(b)


(c)


(d)


Find    the second  derivative,  ,  in  terms   of  x   and y.  The region  in
the xy-plane where all the solution curves to the differential equation
are concave down can be expressed as a linear inequality. Find this
region.
The function y = f(x) is the solution to the differential equation with
initial condition f(−1) = 0. Determine whether f has a local
maximum, local minimum, or neither at x = −1. Justify your answer.
For which values of m and b is the line y = mx + b a solution to the
differential equation?
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