The cost of making x units of a commodity is C, where `C= 6x + 24sqrtx`; find the level of output at which the marginal cost is 8

If the total cost function of producing x units of a commodity is given by 360 – 12x +2x^(2) , then the level of output at which the total cost is minimum is

The total cost C, of making x units of a product is C=ax^(n)+b where a,b and n are positive constants.Find the marginal cost and marginal average cost.

The average cost function AC for a commodity is given by AC = x+5+x/36 in terms of output x. Find the : Total cost and the marginal cost as the function of x.

The cost of producing and marketing x unit of a certain commodity is given by C=x^(3)+20x+2400 . Find the marginal cost (MC) when x=10 units (a) 2400 (c) 695 (b) 320 (d) 254

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) .

The total cost function C for producing x units of an article is given by C=Rs(400-16x+2x^(2)) Find the average cost function and the level of output at which this function is minimum.

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

A firm produces x tonnes of output at a total cost of Rs. R where R=(1)/(10)x^(3)-5x^(2)+10x+5 . At what level of output will the marginal cost and the average variable cost attain their respective minima ?

The average cost function, AC for a commodity is given by AC = x + 5 + (36)/(x) ,in terms of output x Find: (i) The total cost, C and marginal cost, MC as a function of x (ii) The outputs for which AC increases.