Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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- If the unit selling price p(x) and the quantity supplied x of a certain product is given by 9x p(x) = x²e⁹x + 5, find the marginal revenue function R'(x). ○ (4+x)x³e⁹x (5+x)x¹e⁹x + 5 O (4+9x)x³e⁹x O (4+x)x³e⁹x + 5 ○ (5+9x)x¹e⁹¹ +5arrow_forward4. The demand function for certain products is given as p = -0.04x + 500(0arrow_forwardSuppose that a revenue function is given by R(x) = 500x – 6x? + 15. Which of the following gives the correct marginal revenue function? Note that K is a constant. Select the correct answer below: R'(x) = 500 – 12x R'(x) = 485 – 12x R'(x) = 250x2 – 2a3 + 15x + K R'(x) = 250x2 – 2x³ + 15xarrow_forward3) The marginal price p'(x) at a supply level of x tubes per week for a certain brand of toothpaste is given by p'(x) = 0.001e0.01x Find the price-supply equation if the supplier is willing to supply 100 tubes per week at a price of $3.65 each. How many tubes would the supplier be willing to supply at a price of $3.98 each?arrow_forward5. For the production of widgets the marginal revenue and marginal cost (in thousands of dollars per item) for producing x widgets are given by R'(x) = 70 – x and C'(x) = 0.1x² + 4x + 10. (a) What is the number x at which these are equal? (b) Interpret the result: for what value of x is profit maximal?arrow_forwardarrow_back_iosarrow_forward_ios
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