The cost c af manufacturing a certain article is given by the formula, `c=5+ 48/x +3x^2` where `x` is the number of articles manufactured. Find the minimum value of c.

The cost c of manufacturing a certain article is given by the formula , c=5+(48)/(x)+3x^(2) , where x is the number of articles manufactured . Find the minimum value of c .

The cost of manufacturing an article rose by 18% a result of the increase in the cost of raw material A manufacturer revised the selling price of the article so as to maintain the same profit percent as before. However, he found that he now got Rs.9 more than the earlier profit by selling each article. What was the earlier profit per article? a. R s .36 b. R s .45 c. R s .50 d. R s .54

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?

The cost of manufacturing x articles is Rs. (50+3x). The selling price of x articles is Rs. 4x. On a graph sheet, with the same axes, and taking suitable scale draw two graphs, first for the cost of manufacturing against no. of articles and the second for the selling price against number of articles. Use your graph to determine (i) No. of articles to be manufactured and sold to break even (no profit and no loss), (ii) The profit or loss made when a. 30 b. 60 articles are manufactured and sold.

The cost and revenue functions of a product are given by C(x)=2x+400 and 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?

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 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 .

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