The cost and revenue functions of a product are given by `C(x)=2x+400\ a n d\ R(x)=6x+20` respectively, where `x` is the number of items produced by the manufacturer. How many items the manufacturer must sell to realize some profit?

A company manufactures cassettes and its cost and revenue functions for a week are C=300+3/2x and R=2x respectively, where x is the number of cassettes produced and sold in a week. How many cassettes must be sold for the company to realize a profit?

If the cost and revenue funcation of a product are respectively C(x) = 5x + 700 and R(x) = 15 x + 100 , where x is the number of products then what will be the value of x to get profit ?

A company manufactures cassettes. Its cost and revenue functions are C(x)=26000+30x and R(x)= 43x, respectively, where x is the number of cassettes produced and sold in a week. How many cassettes must be sold by the company to realise some profit ?

The cost function of a product is given by C(x)=(x^(3))/(3)-45x^(2)-900x+36 where x is the number of units produced. How many units should be produced to minimise the marginal cost ?

The total revenue received from the sale of x units of a product is given by R(x) = 20 x - 0.5x^(2) . Find Marginal revenue

A pottery store owner determines that the revenue for sales of a particular item can be modeled by the function r(x) = 50 sqrt(x) - 40 , where x is the number of the items sold. How many of the item must be sold to generate $110 in revenue?

If the demand function is x= (24-2p)/(3) where x is the number of units produced and p is the price per unit, then the revenue function R(x) is

The total cost function for a production is given by C (x) = 3/4 x ^(2) - 7x + 27. Find th number of units produced for which M.C. = A.C. (M.C= Marginal Cost and A.C. = Average Cost)

The total cost function for a production is given by C(x)=3/(4)x^(3)-7x+27 . Find the number of units produced for which M.C. = A.C. {M.C. = Marginal Cost and A.C. = Average Cost}

If the total cost function for a production of x units of a commodity is given by 3/4x^(2)–7x+27 , then the number of units produced for which MC = AC is