In Exercises 5 to 22, solve the linear programming problem. Assume x 0 and y 0. Minimize C = 4x + 2y with the constraints cx + y 74x + 3y 24x 10, y 10

Derivative Rules d (c)=0 dx d (x)=1 dx d n n−1 dx (x )=nx d c• f(x )=c• f '(x) dx ( ) d (f (x)±g (x )= f'(x)±g '(x) dx d ' ' Product Rule: (f(x)•g (x))= f (x)g(x + f (x)g (x) dx d f x ) g x )f'(x)− f x )g'x ) Quotient Rule: ( ) = 2 dx g x ) |g x | d Chain Rule: (f(g (x))= f ( x ))g 'x ) dx d x x dx (e )=e d (ax)=a ln a ) dx d 1 (ln(x)) dx x x 1 loga¿= xln( ) d ¿ dx g( ) If you have a f