The marginal cost at a production level of x units is given by C '(x) = 85 +\(\frac{375}{x^2}\). Find the cost of producing 10 in elemental units after 15 units have been produced?

The marginal cost function is MC = \(\frac{100}{x}\). Find the cost function C(x) if C(16) = 100.

Find the demand function for which the elasticity of demand is 1

Find the consumer's surplus for the demand function p = 25 - x -x² when P_o = 19

Find the producer's surplus for the supply function p = x² + x + 3 when x_o = 4