If the profit from the sale of x units of a product is P = 95x − 200 − x2, what level(s) of production will yield a profit of $1550? (Enter your answers as a comma-separated list.)
Suppose the profit from the sale of x units of a product is P = 6400x − 18x2 − 400. (a) What level(s) of production will yield a profit of $318,800? (Enter your answers as a comma-separated list. Round your answers to two decimal places.) (b) Can a profit of more than $318,800 be made?
The profit from the sale of x units is P(x)=80x−1200−x^2 a) How many units do they need to sell in order to break even? Enter your answers separated by a comma. b) What production level maximizes profit, and what is the profit? Production level = Profit = $
The monthly profit from the sale of a product is given by P = 18x − 0.1x2 − 100 dollars. (a) What level of production maximizes profit? (b) What is the maximum possible profit?
A polynomial P is given. P(x) = x3 + 64 (a) Find all zeros of P, real and complex. (Enter your answers as a comma-separated list. (b) Factor P completely A polynomial P is given. P(x) = x364 (a) Find all zeros of P, real and complex. (Enter your answers as a comma-separated list. Enter your answers as comma-separated list.) -4.2 +2i 3 .2-2i 3 X = (b) Factor P completely. P(x) (x-4)(x - 2+ 2i/ 3 ) (x -2-2/V3...
Find the following. (a) Suppose the profit from the sale of ? units of a product is ?(?) = 16? − 0.1? 2 − 100. What levels of production will result in a profit of $180? (b) Given the profit function from (a), determine the maximum profit. (c) Suppose the supply function for a product is ? = ? 2 + 8? + 22 and the demand is ? = 102 − 8?. Determine the equilibrium price and quantity.
The profit P (in dollars) from selling x units of a product is given by the function below. P 35,000+2077 x 8x2 150 x s 275 Find the marginal profit for each of the following sales. (Round your answers to two decimal places.) (a) = 150 P(150) $ (b) x 175 P(175)$ (c) X-200 P(200) $ (d) X 225 P(225) $ (e) x250 P(250) $ (f x275 P(275) $ Need Help? Read It Watch It Talk to a Tutor The...
A polynomial function and its graph are given. P(x) = 2x4 – 2x2 - 6x2 + 2x + 4 LLLL X 3 (a) List all possible rational zeros of P given by the Rational Zeros Theorem. (Enter your answers as a comma-separated list.) x= -1,1, - 1, ,2 2 (b) From the graph, determine which of the possible rational zeros actually turn out to be zeros. (Enter your answers as a comma-separated list. Enter all answers including repetitions.) x= -1.1.2
The profit from the sale of a certain product is increasing at a rate given by P'(x) = 150x1/3, P(0) = 0 where x represents the number of weeks since the product was made available for sale. Determine P(x).
Use the Rational Zero Theorem to list all possible rational zeros of the polynomial function. (Enter your answers as a comma-separated list.) P(x) = 25x4 − 2x3 + x2 − x + 5 Find all rational zeros of the polynomial function. (Enter your answers as a comma-separated list. Enter all answers including repetitions.) P(x) = x3 + 7x2 − x − 7 x =
The profit for a product is given by P(x)equals=negative 11 x squared plus 1320 x minus 38 comma 500−11x2+1320x−38,500, where x is the number of units produced and sold. How many units give break even (that is, give zero profit) for this product?