The revenue function is given by `R(x) = 100 x - x^2 - x^3` . Find
(i) The demand function.
(ii) Marginal revenue function.

The revenus function is given by R (x) = 100 x -x ^(2) -x ^(3) . Find Marginal revenue function.

A monopolist's demand function is p= 300 - 5x . Find the average revenue function and marginal revenue function.

The total cost function is given by C(x) = 2x^(3)-3.5x^(2) +x . Find the marginal average cost function.

The function f:R to R given by f(x)=x^(2)+x is

The demand function of a monopolist is given by x = 100 - 4p. The quantity at which MR (marginal revenue) = 0 will be

If the revenue function is R(x) = 3x^(3) - 8x + 2 , then the average revenue function is

f the demand function for a monopolist is given by x = 100 - 4p, the marginal revenue function is

The demand function of a monopolist is given by px = 100. Find the marginal revenue .

If the marginal revenue of a commodity is given by MR =20e^(-x/10)(1-x/10) , find the demand function .

The average cost function associated with producing and marketing units of an item is given by AC = 2x - 11 + (50)/x Find: the total cost function and marginal cost function