Exam 1: Functions and Their Graphs

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Given the equations f(x) = 10x + 4 and g(x) = 10x - 10, find Given the equations f(x) = 10x + 4 and g(x) = 10x - 10, find

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The function The function   ,   Is a one-to-one function. Find its inverse. , The function   ,   Is a one-to-one function. Find its inverse. Is a one-to-one function. Find its inverse.

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Typical supply and demand relationships state that as the number of units for sale increases, the market price decreases. Assume that the market price, p, and the number of units for sale, x, are related by the demand equation: Typical supply and demand relationships state that as the number of units for sale increases, the market price decreases. Assume that the market price, p, and the number of units for sale, x, are related by the demand equation:    Assume that the cost, C(x), of producing x items is governed by the equation    and the revenue, R(x), generated by selling x units is governed by    a. Write the cost as a function of price p. b. Write the revenue as a function of price p. c. Write the profit as a function of price p. Assume that the cost, C(x), of producing x items is governed by the equation Typical supply and demand relationships state that as the number of units for sale increases, the market price decreases. Assume that the market price, p, and the number of units for sale, x, are related by the demand equation:    Assume that the cost, C(x), of producing x items is governed by the equation    and the revenue, R(x), generated by selling x units is governed by    a. Write the cost as a function of price p. b. Write the revenue as a function of price p. c. Write the profit as a function of price p. and the revenue, R(x), generated by selling x units is governed by Typical supply and demand relationships state that as the number of units for sale increases, the market price decreases. Assume that the market price, p, and the number of units for sale, x, are related by the demand equation:    Assume that the cost, C(x), of producing x items is governed by the equation    and the revenue, R(x), generated by selling x units is governed by    a. Write the cost as a function of price p. b. Write the revenue as a function of price p. c. Write the profit as a function of price p. a. Write the cost as a function of price p. b. Write the revenue as a function of price p. c. Write the profit as a function of price p.

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Given the functions f(x) = 17 - 9x and g(x) = 4x + 3, find (f - g)(x)

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The function The function   ,   Is a one-to-one function. Find its inverse. , The function   ,   Is a one-to-one function. Find its inverse. Is a one-to-one function. Find its inverse.

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Classify the following relationship as a function or not a function. {(-7, -17), (-7, 14), (-7, -12), (-7, -1)}

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Find the average rate of change of the function from x = 0 to x = 4. Find the average rate of change of the function from x = 0 to x = 4.     Round your answer to 3 decimal places if necessary. Round your answer to 3 decimal places if necessary.

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Determine if the function h(x) = 8|x| - 8 is even, odd, or neither even nor odd.

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Determine if the relationship f = {(20, -2), (20, -14), (4, -14), (-16, -6)} is a one-to-one function.

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Given the equations f(x) = Given the equations f(x) =      and g(x) = 10x - 6, find the domain of   and g(x) = 10x - 6, find the domain of Given the equations f(x) =      and g(x) = 10x - 6, find the domain of

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For the given graph of a function f(x) draw the indicated function. For the given graph of a function f(x) draw the indicated function.    y = f(x - 3) - 1 y = f(x - 3) - 1

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Write the function that results from shifting Write the function that results from shifting   To the right 8 and up 7. To the right 8 and up 7.

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The average temperature in Denver , Colorado , in the spring time is given by the function T(x) = -0.65x2 + 14.5x - 26.8 , where T is the temperature in degrees Fahrenheit and x is the time of day in military time and is restricted to 6 < x < 18 (sunrise to sunset). What is the temperature at 11 A.M.? What is the temperature at 6 P.M.?

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Use the vertical line test to determine if the graph below defines a function. Use the vertical line test to determine if the graph below defines a function.

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Graph the piecewise-defined function. State the domain and range in interval notation. Determine the intervals where the function is increasing, decreasing, or constant. Graph the piecewise-defined function. State the domain and range in interval notation. Determine the intervals where the function is increasing, decreasing, or constant.

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Determine if the relationship f = {(10, 1), (-15, -9), (-17, -9), (17, -4)} is a one-to-one function.

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Verify that the function Verify that the function      is the inverse of     is the inverse of Verify that the function      is the inverse of

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Given the funtion G(t) = t2 - 3t + 5, evaluate Given the funtion G(t) = t<sup>2</sup> - 3t + 5, evaluate

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The graph of y = |x| + 10 is expanded by a factor of 9 and reflected about the x-axis. Write the resulting function.

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Given the graph of a one-to-one function: plot its inverse. Given the graph of a one-to-one function: plot its inverse.

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