The total cost of making n pocket radios per day is `Rs{(n^2)/4 +35n + 25 `and the rate at which they may be sold to a distributor is `Rs {1/2(100 - n)}`. For amaximum total profit, the daily output should be many of a small town has 500

The total cost of producing x radio sets per day is Rs.((x^(2))/(4)35x+25) and the price per set at which they may be sold is Rs.(50-(x)/(2)). Find the daily output to maximize the total profit.

The total cost of producing x radio sets per day is R sdot((x^2)/4 35 x+25) and the price per set at which they may be sold is R sdot(50-x/2)dot Find the daily output to maximize the total profit.

The total cost of producing x transistor radio sets per day is (1/4x^2+35x+25) Rs and the selling price of each is (50-x/2) Rs. To obtain maximum profit the dialy output should be

The total cost of daily output of x tons of coal is Rs. ((1)/(10) x^(3)-3x^(2) +50x) . What is the Marginal cost funvtion .

A man owns a field of area 1000 sq.m. He wants to plant fruit trees in it. He has a sum of Rs. 1400 to purchase young trees. He has the choice of two types of trees. Type A requires 10 sq.m. of ground per tree and costs Rs. 20 per tree and type B requires 20 sq.m. of ground per tree and costs Rs. 25 per tree. When fully grown type A produces an average of 20 kg. of fruit which can be sold at a profit of Rs. 2/ - per kg and type B produces an average of 40 kg of fruit which can be sold at a profit of Rs. 1.50/ - per kg. How many of each type should be planted to achieve maximum profit when the trees are fully grown ?

A small firm manufactures gold rings and chains. The total number of rings and chains manufactured per day is atmost 24. It takes 1 hour to make a ring and 30 minutes to make a chain. The maximum number of hours available per day is 16. If the profit on a ring is Rs. 300 and that on a chain is Rs 190, find the number of rings and chains that should be manufactured per day, so as to earn the maximum profit. Make it as an L.P.P. and solve it graphically.

A man owns a field of area 1,000 sq.m. He wants to plant fruit trees in it. He has a sum of Rs. 1,400 to purchase young trees. He has the choice of two types of the tree. Type A requires 10 sq.m of ground per tree and cost. Rs. 20 per tree and type B requires 20 sq.m of ground per tree and cost Rs. 25 per tree. When fully grown, type A produces an average of 20 kg fruit Which can be sold at a profit of Rs. 2 per kg and type B produces. an average of 40 kg of fruit which can be sold at a profit.of Rs. 1.50 per kg. How many of each type should he plant to achieve maximum profit when the trees are fully grown? What is the maximum profit?

Total cost of producing x items is Rs x^(2)/(4)+25x-50 and selling perice of each is Rs 100 -(x)/(4) . The output for maximum profit must be

The amount of Rs2p in n years at the rate of simple interest of (r )/(2)% per annum is Rs(2p+(prt)/(100))

Write True or False Compound interest of Rs 2p for n/2 years at the rate of interest 2r% per annum is Rs 2p(1-r/50)-2p .