A manufacturer can sell x items at the price of Rs. `(330-x)` each. The cost of producing xitems is Rs. `x^2+ 10x-12`. How many items must be sold so that his profit is maximum?

A manufacture can sell x items at the rate of ₹ (330-x) each. The cost of producing x items is ₹ ( x^2 +10x +12). How many items must be sold so that his profit is maximum?

A manufacturer can sell x items of a commodity at price Rs (330-x) each and the cost of producing x items is Rs (x^(2)+10x+12) . Find MAR.

A manufacturer can sell 'x' items at a price of Rs (250-x) each. The cost of producing 'x' items is Rs (x^(2)-50x+12) . Determine the number of items to be sold so that he can make maximum profit.

A manufacturer can sell x items at a price of Rs. (5-x/(100)) each. The cost price of x items is Rs. (x/5+\ 500)dot\ Find the number of items he should sell to earn maximum profit.

A manufacturer can sell x items at a price of Rs. (5-x/(100)) each. The cost price of x items is Rs. (x/5+\ 500)dot\ Find the number of items he should sell to earn maximum profit.

A manufacturer can sell x items at a price of Rs.(5-(x)/(100)) each.The cost price of x items is Rs.((x)/(5)+500). Find the number of items he should sell to earn maximum profit.

A manufacture can sell x items at a price of Rs. (5-x/100) each. The cost price of x items is c(x)=(x/5+500) . Write the selling price S(x) of x items.