Solve the problem.Economists use what is called a Leffer curve to predict the government revenue for tax rates from 0% to 100%. Economists agree that the end points of the curve generate 0 revenue, but disagree on the tax rate that produces the maximum revenue. Suppose an economist produces this rational function,
where R is revenue in millions at a tax rate of x percent. Use a graphing calculator to graph the function. What tax rate produces the maximum revenue? What is the maximum revenue?
A. 28.1%; $470 million
B. 29.7%; $467 million
C. 26.5%; $469 million
D. 31.4%; $464 million
Answer: C
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For the given function:a) Describe an appropriate domain and range for the function.b) Make a rough sketch of a graph of the function. c) Briefly discuss the validity of your graph as a model of the true function.(size of truck, average fuel mileage)
What will be an ideal response?
Solve the equation by the method of your choice. Simplify irrational solutions, if possible.3x2 = 4x + 7
A.
B.
C.
D.
Find the domain.y =
A. (-?, ?) B. (-?, 2) ? (2, ?) C. (-?, 5) ? (5, ?) D. (-?, -5) ? (-5, ?)
Write an equation that expresses the relationship. Use k as the constant of variation.c varies inversely as the square of v.
A. c =
B. c =
C. c =
D. c =