The marginal cost function of manufacturing x pairs of shoes is `RS(6+10x-6x^(2))`. The total cost of producing a pair of shoes is RS 12. Find the total and average cost functions.

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.

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

IF the marginal cost is defined as the rate of change of total cost with respect to the number of units of the product, The marginal cost of producing x units of a product is given by marginal cost =2xsqrt(x+5) . The cost of producing 4 units of the product is Rs 314.40 . Find the cost function.

The cost of a pair of shoes is ₹450. The sales tax charged was 6%. Find the bill amount.

Suppose the marginal cost of a product is given by RS(10+24x-3x^(2)) , where x is the number of units produced. It the fixed cost is known to be RS 40, find the total cost function and the average cost function.

If the cost function C(x) =x^2+ 2x + 5 , find the average cost function.

The marginal cost of manufacturing a certain item is given by C'(x)=2+0*15x . Find the total cost function C(x), given that C(0)=100 .

Total cost of fencing the park shown in Fig. 6.17 is Rs 55000. Find the cost of fencing per metre.

If the marginal cost function a product is given by MC=10-4x+3x^(2) and fixed cost is Rs 500, then the cost function is