Exam 8: Quadratic Equations and Functions; Inequalities; and Algebra, Composition, and Inverses of Functions

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For design purposes, the large gear in the illustration is the circle For design purposes, the large gear in the illustration is the circle   . The smaller gear is a circle centered at   and tangent to the larger circle. Find the equation of the smaller gear.  . The smaller gear is a circle centered at For design purposes, the large gear in the illustration is the circle   . The smaller gear is a circle centered at   and tangent to the larger circle. Find the equation of the smaller gear.  and tangent to the larger circle. Find the equation of the smaller gear. For design purposes, the large gear in the illustration is the circle   . The smaller gear is a circle centered at   and tangent to the larger circle. Find the equation of the smaller gear.

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Graph the function. Graph the function.

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Solve the inequality. Solve the inequality.

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When a wholesaler sells When a wholesaler sells   CD players, the revenue is   . How many CD players would the wholesaler have to sell to receive   ? CD players, the revenue is When a wholesaler sells   CD players, the revenue is   . How many CD players would the wholesaler have to sell to receive   ? . How many CD players would the wholesaler have to sell to receive When a wholesaler sells   CD players, the revenue is   . How many CD players would the wholesaler have to sell to receive   ? ?

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Graph the function. f ( x ) = x 2 + 3

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Find the coordinates of the vertex of the graph of the equation. If necessary, complete the square on x to write the equation in the form y = a ( x - h ) 2 + k . Do not graph the equation. Find the coordinates of the vertex of the graph of the equation. If necessary, complete the square on x to write the equation in the form y = a ( x - h ) <sup>2</sup> + k . Do not graph the equation.

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The area of a tennis court is 2,128 square feet (see illustration). The length of the court is The area of a tennis court is 2,128 square feet (see illustration). The length of the court is   times the width. Find the length and width of the tennis court.  times the width. Find the length and width of the tennis court. The area of a tennis court is 2,128 square feet (see illustration). The length of the court is   times the width. Find the length and width of the tennis court.

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Find the vertex of the parabola and graph it. Find the vertex of the parabola and graph it.

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Graph the function. Graph the function.

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Graph the function. f ( x ) = -2(( x - 3)2 - 1)

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Find the inverse of the given function and express it in the form Find the inverse of the given function and express it in the form   . Verify the result by showing that   .  . Verify the result by showing that Find the inverse of the given function and express it in the form   . Verify the result by showing that   .  . Find the inverse of the given function and express it in the form   . Verify the result by showing that   .

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Solve the equation and verify that the sum of the solutions is - Solve the equation and verify that the sum of the solutions is -   and the product of the solutions is   .  and the product of the solutions is Solve the equation and verify that the sum of the solutions is -   and the product of the solutions is   .  . Solve the equation and verify that the sum of the solutions is -   and the product of the solutions is   .

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Solve a formula for the indicated variable. Solve a formula for the indicated variable.   , for   . , for Solve a formula for the indicated variable.   , for   . .

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Factor the trinomial square and use the square root method to solve the equation. Factor the trinomial square and use the square root method to solve the equation.

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Solve the inequality. Solve the inequality.

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Use the method of completing the square to solve the quadratic equation. Use the method of completing the square to solve the quadratic equation.

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Use the discriminant to determine what type of solutions exist for the quadratic equation. Do not solve the equation. Use the discriminant to determine what type of solutions exist for the quadratic equation. Do not solve the equation.

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Find the inverse of the given function and express it in the form Find the inverse of the given function and express it in the form   . Verify the result by showing that   .  . Verify the result by showing that Find the inverse of the given function and express it in the form   . Verify the result by showing that   .  . Find the inverse of the given function and express it in the form   . Verify the result by showing that   .

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Graph the function. f ( x ) = 2 x 2 - 5

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The graph below represents a function. Use the horizontal line test to decide whether the function is one-to-one. Answer yes or no . The graph below represents a function. Use the horizontal line test to decide whether the function is one-to-one. Answer yes or no .

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