Solve the problem.
-A publisher determines that how many books they sell depends on the price of the book. The demand function representing this isrepresenting this is $p = 40 - \sqrt { 0.0001 x + 2 },$ where p represents the price per book in dollars, and x represents the
Number of books sold. If the publisher wants to sell 8,000,000 copies of the book, what price must they charge?
A)$30.94
B)$11.68
C)$68.32
D)-$242.85

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The Answer of Solve the problem.
-A publisher determines that how many books they sell depends on the price of the book. The demand function representing this isrepresenting this is $p = 40 - \sqrt { 0.0001 x + 2 },$ where p represents the price per book in dollars, and x represents the
Number of books sold. If the publisher wants to sell 8,000,000 copies of the book, what price must they charge?
A)$30.94
B)$11.68
C)$68.32
D)-$242.85

Solve the Problem p=40−0.0001x+2,p = 40 - \sqrt { 0.0001 x + 2 },p=40−0.0001x+2​,

Solve the Problem $p = 40 - \sqrt { 0.0001 x + 2 },$