Solve the problem.
-Suppose the demand for a certain item is given by $D(p)=-3 p^{2}+8 p+2$, where $p$ represents the price of the item. Find $D^{\prime}(p)$, the rate of change of demand with respect to price.
A) $D^{\prime}(p)=-3 p^{2}+8$
B) $D^{\prime}(p)=-3 p+8$
C) $D^{\prime}(p)=-6 p^{2}+8$
D) $D^{\prime}(p)=-6 p+8$

Question

Quizplus · Accepted Answer

The derivative of the demand function $D(p)=-3 p^{2}+8 p+2$ with respect to $p$ is $D^{\prime}(p)=-6 p+8$.

Solve the Problem D(p)=−3p2+8p+2D(p)=-3 p^{2}+8 p+2D(p)=−3p2+8p+2 , Where ppp Represents the Price of the Item

Solve the Problem $D(p)=-3 p^{2}+8 p+2$ , Where $p$ Represents the Price of the Item