The demand curve for original Iguanawoman comics is given by (320 – p)2 (0 sp < 320), q = 50 where q is the number of copies the publisher can sell per week if it sets the price at $p. (a) Find the price elasticity of demand when the price is set at $37 per copy. (Round your answer to two decimal places.) (b) Find the price at which the publisher should sell the books to maximize weekly revenue. (Round your answer to the nearest cent.) $ (c) What, to the nearest $1, is the maximum weekly revenue the publisher can realize from sales of Iguanawoman comics? $

We sell baby strollers. If price per stroller is p, we sell q = 300, 000 – 10p? 1) Write the revenue as a function of price p. 2) Given that demand is non-negative (q must be non-negative), what are the values of p for which the revenue function makes sense? 3) Find the sales price which maximizes revenue.

Suppose demand is given by p = 1600 − x. Find the maximum revenue.

The demand and supply functions for your college newspaper are, q = -11,000p + 4,400 and q = 2,000p + 500, respectively, where p is the price in dollars. At what price should the newspapers be sold so that there is neither a surplus nor a shortage of papers?