Solve the problem.
-Given the following revenue and cost functions, find the $x$-value that makes revenue a maximum.
$$R(x)=66 x-3 x^{2} ; C(x)=22 x+105$$
A) 22
B) 12
C) 10
D) 11

Question

Quizplus · Accepted Answer

The Answer of Solve the problem.
-Given the following revenue and cost functions, find the $x$-value that makes revenue a maximum.
$$R(x)=66 x-3 x^{2} ; C(x)=22 x+105$$
A) 22
B) 12
C) 10
D) 11

Solve the Problem xxx -Value That Makes Revenue a Maximum R(x)=66x−3x2;C(x)=22x+105R(x)=66 x-3 x^{2} ; C(x)=22 x+105R(x)=66x−3x2;C(x)=22x+105

Solve the Problem $x$ -Value That Makes Revenue a Maximum $R(x)=66 x-3 x^{2} ; C(x)=22 x+105$