Exam 2: Functions and Graphs

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Write a piecewise function for the given graph. -Write a piecewise function for the given graph. -

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Find the specified domain. -For f(x) = Find the specified domain. -For f(x) =   - 49 and g(x) = 2x + 3, what is the domain of f/g? - 49 and g(x) = 2x + 3, what is the domain of f/g?

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Graph the function. -Graph the function. -

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Solve the problem. -At Allied Electronics, production has begun on the X-15 Computer Chip. The total revenue function is given by R(x) = Solve the problem. -At Allied Electronics, production has begun on the X-15 Computer Chip. The total revenue function is given by R(x) =   and the total profit function is given by P(x) =   - 12, where x represents the Number of boxes of computer chips produced. The total cost function, C(x), is such that C(x) = R(x) - P(x). Find C(x). and the total profit function is given by P(x) = Solve the problem. -At Allied Electronics, production has begun on the X-15 Computer Chip. The total revenue function is given by R(x) =   and the total profit function is given by P(x) =   - 12, where x represents the Number of boxes of computer chips produced. The total cost function, C(x), is such that C(x) = R(x) - P(x). Find C(x). - 12, where x represents the Number of boxes of computer chips produced. The total cost function, C(x), is such that C(x) = R(x) - P(x). Find C(x).

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Solve the problem. -The shadow cast by an object on a sunny day varies directly as the height of the object. If a person 58 inches tall casts a shadow 84 inches long, how tall is a tree which casts a shadow 44 feet in length? Round to the nearest Hundredth when necessary.

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Solve the problem. -Suppose the sales of a particular brand of appliance satisfy the relationship S(x) = 60x + 3300, where S(x) represents the number of sales in year x, with x = 0 corresponding to 1982. In what year would the sales be 3720?

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Evaluate. -If f(x) = Evaluate. -If f(x) =   - 4x - 2, find f(6). - 4x - 2, find f(6).

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Graph the equation by plotting ordered pairs of numbers. -Graph the equation by plotting ordered pairs of numbers. -

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Determine whether the function is invertible by inspecting its graph on a graphing calculator. -f(x) = Determine whether the function is invertible by inspecting its graph on a graphing calculator. -f(x) =   + 0.48x - 3 + 0.48x - 3

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Find the requested function value. -Find the requested function value. -  (x): f(x) =   + 3x + 8, g(x) = 3x - 4 (x): f(x) = Find the requested function value. -  (x): f(x) =   + 3x + 8, g(x) = 3x - 4 + 3x + 8, g(x) = 3x - 4

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Decide whether or not the functions are inverses of each other. -f(x) = Decide whether or not the functions are inverses of each other. -f(x) =   x, g(x) = - 5x x, g(x) = - 5x

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Graph the following function by transforming the given graph of y = f(x). -Sketch the graph of y = f(x - 3). Graph the following function by transforming the given graph of y = f(x). -Sketch the graph of y = f(x - 3).

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List the symmetries of the given function, if there are any. Otherwise, state "No symmetry". -f(x) = List the symmetries of the given function, if there are any. Otherwise, state No symmetry. -f(x) =   + 2 + 2

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Determine whether the function is even, odd, or neither. -f(x) = (x + 9)(x + 9)

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Use the vertical line test to determine whether y is a function of x. -Use the vertical line test to determine whether y is a function of x. -

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Determine whether the relation is a function. -{(-8, 8), (-8, 9), (-1, 6), (6, -1), (8, -9)}

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Solve the problem. -The function Solve the problem. -The function   gives the height h, in feet, of a coin tossed upward from a balcony 200 ft high with an initial velocity of 48 ft/sec. During what interval of time will the coin be at a height of at least 40 ft? gives the height h, in feet, of a coin tossed upward from a balcony 200 ft high with an initial velocity of 48 ft/sec. During what interval of time will the coin be at a height of at least 40 ft?

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Find the inverse of the function. -f(x) = 8x - 5

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Solve the problem. -The volume V of a given mass of gas varies directly as the temperature T and inversely as the pressure P. If Solve the problem. -The volume V of a given mass of gas varies directly as the temperature T and inversely as the pressure P. If   , what is the volume when T =  , what is the volume when T = Solve the problem. -The volume V of a given mass of gas varies directly as the temperature T and inversely as the pressure P. If   , what is the volume when T =

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Determine the intervals on which the function is increasing, decreasing, and constant. -Determine the intervals on which the function is increasing, decreasing, and constant. -

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