If the total cost function is given by `C= a+bx+cx^2` verify that `(d)/(dx) (AC) =1/x` (MC-AC)

If C (x) = a + bx + cx^2 , Verify that (d)/(dx) (AC) = (1)/(x) (MC - AC)

If total cost function is given by C = a + bx + cx^2 , where x is the quantity of output. Show that: d/(dx)(AC) = 1/x (MC-AC) , where MC is the marginal cost and AC is the average cost.

If the total cost function is given by C(x), where x is the quality of the output, then (d)/(dx)(AC) =

If the total cost of producing and marketing x units of a certain commodity is given by C ( x) = 3ae^((x)/(3)) . Verify (d)/(dx) (AC) = ( MC - AC)/(x)

If total cost function is given by c=a+bx+cx^(2) , where x is the quantity of output. Show that: d/(dx)(AC)=1/x(MC-AC) , where MC is the marginal cost and AC is the averenge cost.

If the total cost function is given by C(x) = 10x - 7x^(2) + 3x^(3) , then the marginal average cost

The total cost function is given by C(x) = 2x^(3) - 3 . 5 x^(2) + x . The point where MC curve cuts y-axis is

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

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

If the total cost function for a manufacturer is given by C(x)= (500)/(sqrt(2x + 25)) + 5000 , find marginal cost function.