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The Demand for a Stethoscope Is Given by Where P R=xp=0.001x2+140xR = x p = - 0.001 x ^ { 2 } + 140 x

Question 89

Multiple Choice

The demand for a stethoscope is given by where p is the unit price ( in dollar) and x is the number of units. The total revenue R (in dollars) obtained by producing ans selling x units given by the model R=xp=0.001x2+140xR = x p = - 0.001 x ^ { 2 } + 140 x .  The demand for a stethoscope is given by where p is the unit price ( in dollar)  and x is the number of units. The total revenue R (in dollars)  obtained by producing ans selling x units given by the model  R = x p = - 0.001 x ^ { 2 } + 140 x  .   Write and solve an equation to determine a price that yields revenue of $50 million. Use a graphing utility to verify your result. A) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $50 million. B) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $75 million. C) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $25 million. D) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $60 million. E) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $80 million. Write and solve an equation to determine a price that yields revenue of $50 million. Use a graphing utility to verify your result.


A) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $50 million.
B) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $75 million.
C) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $25 million.
D) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $60 million.
E) Because the solutions are imaginary, there is no quantity of units x or price p that will yield a revenue of $80 million.

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