The total variable cost of manufacturing x units in a firm is Rs `(3x + (x^(5))/(25))`. Find the average variable cost.

The marginal cost function of manufacturing x units of a product is given by MC = 3x^(2) - 10x +3 , then the total cost for producing one unit of the product is Rs. 7. Find the total cost function.

Given that the total cost function for x units of a commodity is : C(x)= (x^(3))/(3) + 3x^(2)- 7x + 16 (i) Find the Marginal Cost (MC) (ii) Find the Average Cost (AC)

Given that the total cost junction for x units of a commodity is: C(x) = x^(3)/3 + 3x^(2) - 7x + 16 . Find the Marginal Cost (MC) .

If the total cost function for a manufacturer is given by C=(5x^(2))/(sqrt(x^(2)+3))+500 . Find the marginal cost.

A manufacturer produces computers data storage floppies at the rate of x units per week and his total cost of production and marketing is C (x) = (x^(3)/(3)- 10 x^(2)+ 15 x +30) . Find the slope of average cost .

Given that the total cost function for x units of a commodity is : C(x) =(x^(3))/(3) + 3x^(2) -7 x + 16 Find: (i) The Marginal Cost (MC) (ii) Find the Average Cost (AC) (iii) Prove th at: Marginal Average Cost (MAC) (Mc(x)-c(x))/(x^(2))

If the total cost of producing x units of a commodity is given by C(x)=(1)/(3)x^(2)+x^(2)-15x+300 , then the marginal cost when x=5 is

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

Given the total cost function for x units of a commodity as C(x) =1/3 x^3+x^(2)-8x+5 , find slope of average cost function.

The total cost of daily output of x tons of coal is Rs. ((1)/(10) x^(3)-3x^(2) +50x) . What is the Marginal cost funvtion .