1a. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the two break-even points for this company. Give your answers separated by a comma, with a smaller value first.
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the number of items that must be produced to obtain the maximum profit. (Give the value of x.)
1c. Find maximum profit for the company. (State the maximum profit.)
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the number of items that must be produced to obtain the maximum profit. (Give the value of x.)
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the number of items that must be produced to obtain the maximum profit. (Give the value of x.)
1c. Find maximum profit for the company. (State the maximum profit.)
.
1a- The revenue for a company is given by R(x) - --9x^2 + 285x- the co.docx
1. 1a. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2
+ 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the two
break-even points for this company. Give your answers separated by a comma, with a
smaller value first.
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2
+ 35x + 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the
number of items that must be produced to obtain the maximum profit. (Give the value of
x.)
1c. Find maximum profit for the company. (State the maximum profit.)
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x
+ 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the number of items
that must be produced to obtain the maximum profit. (Give the value of x.)
1b. The revenue for a company is given by R(x) = -.9x^2 + 285x, the cost is C(x) = .1x^2 + 35x
+ 15,000, and the profit is P(x) = R(x) - C(x) = -x^2 + 250x - 15,000. Find the number of items
that must be produced to obtain the maximum profit. (Give the value of x.)
1c. Find maximum profit for the company. (State the maximum profit.)
