Exam 2: Functions and Graphs

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Solve graphically to two decimal places using a graphing calculator: -Solve graphically to two decimal places using a graphing calculator: -

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Convert to an exponential equation: -Convert to an exponential equation: -

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The function M described by M(x) = 2.89x + 70.64 can be used to estimate the height, in centimeters, of a male whose humerus (the bone from the elbow to the shoulder) is x cm long. Estimate the height of a male whose humerus is The function M described by M(x) = 2.89x + 70.64 can be used to estimate the height, in centimeters, of a male whose humerus (the bone from the elbow to the shoulder) is x cm long. Estimate the height of a male whose humerus is   long. Round your answer to the nearest four decimal places. long. Round your answer to the nearest four decimal places.

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The population P, in thousands, of Fayetteville is given by P(t) = The population P, in thousands, of Fayetteville is given by P(t) =   , where t is the time, in months. Find the population at 9 months. , where t is the time, in months. Find the population at 9 months.

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Use the REGRESSION feature on a graphing calculator: -The total cost of the Democratic and the Republican national conventions has increased 596% over the 20-year period between 1980 and 2004. The following table lists the total cost, in millions of dollars, for selected years. Use the REGRESSION feature on a graphing calculator: -The total cost of the Democratic and the Republican national conventions has increased 596% over the 20-year period between 1980 and 2004. The following table lists the total cost, in millions of dollars, for selected years.   Find the exponential functions that best estimates this data. Round your answer to four decimal places Find the exponential functions that best estimates this data. Round your answer to four decimal places

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Use a calculator to evaluate the expression. Round the result to five decimal places: -log 0.234

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Find the function value: -Find f( 4) when Find the function value: -Find f( 4) when

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Find the vertex form for the quadratic function. Then find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -Find the vertex form for the quadratic function. Then find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -

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Give the domain and range of the function. -Give the domain and range of the function. -

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For the rational function below (i) Find any intercepts for the graph; (ii) Find any vertical and horizontal asymptotes for the graph; (iii) Sketch any asymptotes as dashed lines. Then sketch a graph of f. -For the rational function below (i) Find any intercepts for the graph; (ii) Find any vertical and horizontal asymptotes for the graph; (iii) Sketch any asymptotes as dashed lines. Then sketch a graph of f. -

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Use the REGRESSION feature on a graphing calculator: -As the number of farms has decreased in South Carolina, the average size of the remaining farms has grown larger, as shown below. Use the REGRESSION feature on a graphing calculator: -As the number of farms has decreased in South Carolina, the average size of the remaining farms has grown larger, as shown below.   Let x represent the number of years since 1900. Use a graphing calculator to fit a quadratic function to the data. Round your answer to five decimal places. Let x represent the number of years since 1900. Use a graphing calculator to fit a quadratic function to the data. Round your answer to five decimal places.

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Determine whether the graph is the graph of a function. -Determine whether the graph is the graph of a function. -

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Give the domain and range of the function. -Give the domain and range of the function. -

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Determine whether the relation represents a function. If it is a function, state the domain and range. -{( -2, 2), ( -1, -1), (0, -2), ( 1, -1), ( 3, 7)}

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Use point-by-point plotting to sketch the graph of the equation. -y = x + 3 Use point-by-point plotting to sketch the graph of the equation. -y = x + 3

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Graph Graph   and indicate the maximum or minimum value of f(x), whichever exists.   and indicate the maximum or minimum value of f(x), whichever exists. Graph   and indicate the maximum or minimum value of f(x), whichever exists.

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The average weight of a particular species of frog is given by w(x) = 98  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   , 0.1 \le x \le 0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   ,  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   y =  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   , y =  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   , or y =  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.   . (ii) Sketch a graph of function w using part (i) as an aid.  The average weight of a particular species of frog is given by w(x) = 98   , 0.1  \le  x  \le  0.3, where x is length (with legs stretched out) in meters and w(x) is weight in grams. (i) Describe how the graph of function w can be obtained from one of the six basic functions: y = x,   ,   y =   , y =   , or y =   . (ii) Sketch a graph of function w using part (i) as an aid.

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For the rational function below (i) Find the intercepts for the graph; (ii) Determine the domain; (iii) Find any vertical or horizontal asymptotes for the graph; (iv) Sketch any asymptotes as dashed lines. Then sketch the graph of y = f(x). -For the rational function below (i) Find the intercepts for the graph; (ii) Determine the domain; (iii) Find any vertical or horizontal asymptotes for the graph; (iv) Sketch any asymptotes as dashed lines. Then sketch the graph of y = f(x). -

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Sketch the graph of the function: -f(x) = Sketch the graph of the function: -f(x) =    Sketch the graph of the function: -f(x) =

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