Exam 2: Functions and Graphs

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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 the domain of the function: -Determine the domain of the function: -

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For the following problem, (i) graph f and g in the same coordinate system; (ii) solve f(x) = g(x) algebraically to two decimal places; (iii) solve f(x) > g(x) using parts i and ii; (iv) solve f(x) < g(x) using parts i and ii. -f(x) = -0.8x(x - 8), g(x) = 0.4x + 3.2; 0 ? x ? 10 For the following problem, (i) graph f and g in the same coordinate system; (ii) solve f(x) = g(x) algebraically to two decimal places; (iii) solve f(x) > g(x) using parts i and ii; (iv) solve f(x) < g(x) using parts i and ii. -f(x) = -0.8x(x - 8), g(x) = 0.4x + 3.2; 0 ? x ? 10

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For the given function, find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -For the given function, find each of the following: (A) Intercepts (B) Vertex (C) Maximum or minimum (D) Range -

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Compute and simplify the difference quotient Compute and simplify the difference quotient   - -Compute and simplify the difference quotient   -

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

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The number of books in a community college library increases according to the function The number of books in a community college library increases according to the function   where t is measured in years. How many books will the library have after 8 year(s)? where t is measured in years. How many books will the library have after 8 year(s)?

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A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.   , where 50 \le x \le 500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.    A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.   y =  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.   , y =  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.   , or y =  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.   . (ii) Sketch a graph of function p using part (i) as an aid.  A retail chain sells washing machines. The retail price p(x) (in dollars) and the weekly demand x for a particular model are related by the function p(x) = 625 - 5   , where 50  \le  x  \le  500. (i) Describe how the graph of the function p can be obtained from the graph of one of the six basic functions: y = x,     y =   , y =   , or y =   . (ii) Sketch a graph of function p using part (i) as an aid.

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Evaluate: -Evaluate: -

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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 if the equation specifies a function with independent variable x. If so, find the domain. If not, find a value of x to which there corresponds more than one value of y: -y = x2 - 8 A) A function with domain ℛ B) Not a function; for example, when x = -8, then y = ±1

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Solve for x to two decimal places (using a calculator): -Solve for x to two decimal places (using a calculator): -

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Graph the function: -Graph the function: -

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The following table shows a recent state income tax schedule for married couples filing a joint return in State X. The following table shows a recent state income tax schedule for married couples filing a joint return in State X.   (i) Write a piecewise definition for the tax due T(x) on an income of x dollars. (ii) Graph T(x). (iii) Find the tax due on a taxable income of $50,000. Of $95,000.  (i) Write a piecewise definition for the tax due T(x) on an income of x dollars. (ii) Graph T(x). (iii) Find the tax due on a taxable income of $50,000. Of $95,000. The following table shows a recent state income tax schedule for married couples filing a joint return in State X.   (i) Write a piecewise definition for the tax due T(x) on an income of x dollars. (ii) Graph T(x). (iii) Find the tax due on a taxable income of $50,000. Of $95,000.

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Determine if the equation specifies a function with independent variable x. If so, find the domain. If not, find a value of x to which there corresponds more than one value of y: -xy + 3y = 1 A) A function with domain all real numbers except x = -3 B) Not a function; for example, when x = 1, y = ±3

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For the polynomial function find the following: (i) Degree of the polynomial; (ii) All x intercepts; (iii) The y intercept. -y = (x + 4)(x + 2)(x + 1)

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Solve the equation: -Solve for Solve the equation: -Solve for

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Determine the domain of the function: -f(x) = - 7x + 9

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Find the range of the given function. Express your answer in interval notation: -Find the range of the given function. Express your answer in interval notation: -

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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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