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The Demand Equation for a Certain Brand of Metal Alloy

Question 98

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The demand equation for a certain brand of metal alloy audiocassette tape is The demand equation for a certain brand of metal alloy audiocassette tape is   , where x represents the number (in thousands)  of ten-packs demanded each week when the unit price is $p. ​ How fast is the quantity demanded increasing when the unit price/ten-pack is $20 and the selling price is dropping at the rate of $.11/ten-pack/week? Round your answer to the nearest integer. Hint: To find the value of x when p = 20, solve the equation   for x when p = 20. A)  Increasing at the rate of 93 ten packs/wk. B)  Increasing at the rate of 82 ten packs/wk. C)  Increasing at the rate of 66 ten packs/wk. D)  Increasing at the rate of 31 ten packs/wk.  ​ , where x represents the number (in thousands) of ten-packs demanded each week when the unit price is $p. ​
How fast is the quantity demanded increasing when the unit price/ten-pack is $20 and the selling price is dropping at the rate of $.11/ten-pack/week? Round your answer to the nearest integer.
Hint: To find the value of x when p = 20, solve the equation The demand equation for a certain brand of metal alloy audiocassette tape is   , where x represents the number (in thousands)  of ten-packs demanded each week when the unit price is $p. ​ How fast is the quantity demanded increasing when the unit price/ten-pack is $20 and the selling price is dropping at the rate of $.11/ten-pack/week? Round your answer to the nearest integer. Hint: To find the value of x when p = 20, solve the equation   for x when p = 20. A)  Increasing at the rate of 93 ten packs/wk. B)  Increasing at the rate of 82 ten packs/wk. C)  Increasing at the rate of 66 ten packs/wk. D)  Increasing at the rate of 31 ten packs/wk.  ​ for x when p = 20.


A) Increasing at the rate of 93 ten packs/wk.
B) Increasing at the rate of 82 ten packs/wk.
C) Increasing at the rate of 66 ten packs/wk.
D) Increasing at the rate of 31 ten packs/wk.

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