The total cost C (x) in Rupees associated with the production of x units of an item is given by `C (x)= 0.007 x^3- 0.003 x^2 +15x+ 4000`. Find the marginal cost when 17 units are produced.

The total cost C(x) in Rupees, associated with the production of x units of an item is given by C(x)=0. 005 x^3-0. 02 x^2+30 x+5000 . Find the marginal cost when 3 units are produced, where by marginal cost we mean the instantaneous rate of change

The total cost C(x) in Rupees, associated with the production of x units of an item is given by C(x)=0. 005 x^3-0. 02 x^2+30 x+5000 . Find the marginal cost when 3 units are produced, where by marginal cost we mean the instantaneous rate of change of total cost at any level of output.

The total cost C(x) in rupees, associated with the production of x units of an item is given by C(x)=0.05x^(3)-0.01x^(2)+20x+1000 . Find the marginal cost when 3 units are produced .

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 associated with provision of free mid-day meals to x students of a school in primary classes is given by C(x)= 0.005x^(3)- 0.02x^(2) + 30x + 50 . If the marginal cost is given by rate of change (dC)/(dx) total cost, write the marginal cost of food for 300 students.

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 C(x) = 3x^(2) - 2x + 3 , the marginal cost when x = 3 is

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

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

The average cost function associated with producing and marketing x units of an item is given by AC = 3x - 11+ (10)/(x) . Then MC at x = 2 is