Exam 2: Functions and Relations

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Determine the slope and the y-intercept of the line. - 6x5y=46 x - 5 y = 4

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Determine the slope of the line passing through the given points. - (7,10)( - 7 , - 10 ) and (5,10)( 5 , - 10 )

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Use the given information about a circle to write an equation of the circle in standard form. -The center is (4,1)( 4 , - 1 ) and the circle is tangent to the xx -axis.

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Evaluate the function for the given value of x. - f(x)=x2+3x,g(x)=5x4,(gf)(3)= ? f ( x ) = x ^ { 2 } + 3 x , g ( x ) = 5 x - 4 , ( g \circ f ) ( - 3 ) = \text { ? }

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Evaluate as indicated. -If f(x)=3x2+8x3f ( x ) = 3 x ^ { 2 } + 8 x - 3 , find and simplify f(2+x)f ( 2 + x ) .

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A ________to an equation in the variables x and y is an ordered pair (x, y) that makes the equation a true statement.

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Plot the point on a rectangular coordinate system. -The figure represents the average credit card debt for selected households in Silerville.  Average Credit Card Debt, Selected Households \text { Average Credit Card Debt, Selected Households }  Plot the point on a rectangular coordinate system. -The figure represents the average credit card debt for selected households in Silerville.  \text { Average Credit Card Debt, Selected Households }     Let y represent the credit card debt in dollars. Let x represent the year, where x = 0 corresponds to the year 1990, x = 4 represents 1994, and so on. a. Use the ordered pairs given in the graph, (0, 3581) and (16, 8106) to find a linear equation to estimate the Average credit card debt versus the year. Round the slope to the nearest tenth. b. Use the model from (a) to estimate the average debt in 2003. Round to the nearest dollar. c. Interpret the slope of the model in the context of this problem.   Let y represent the credit card debt in dollars. Let x represent the year, where x = 0 corresponds to the year 1990, x = 4 represents 1994, and so on. a. Use the ordered pairs given in the graph, (0, 3581) and (16, 8106) to find a linear equation to estimate the Average credit card debt versus the year. Round the slope to the nearest tenth. b. Use the model from (a) to estimate the average debt in 2003. Round to the nearest dollar. c. Interpret the slope of the model in the context of this problem.

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Use the given information about a circle to find its equation. -Center (6,7)( 6 , - 7 ) and radius of 5

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Write the word or phrase that best completes each statement or answers the question. Provide the missing information. - y=59x+5y = - \frac { 5 } { 9 } x + 5

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Evaluate the function for the given value of x. - f(x)=3x,g(x)=x6,(fg)(4)= ? f ( x ) = - 3 x , g ( x ) = | x - 6 | , ( f \cdot g ) ( - 4 ) = \text { ? }

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Find the indicated function and write its domain in interval notation. - r(x)=3x7,n(x)=x+4,(rn)(x)=?r ( x ) = | - 3 x - 7 | , n ( x ) = x + 4 , ( r \circ n ) ( x ) = ?

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Write an equation of the line satisfying the given conditions. Write the answer in slope-intercept form. -The line passes through the point (2,13)( 2,13 ) and has a slope of 4 .

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Use interval notation to write the intervals over which f is (a) increasing, (b) decreasing, and (c) constant. -Use interval notation to write the intervals over which f is (a) increasing, (b) decreasing, and (c) constant. -

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Write the word or phrase that best completes each statement or answers the question. Provide the missing information. - x+y=7.3| x | + | y | = 7.3

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Given an equation in the variables x and y, find the y-intercept by substituting ________for x and solving for ________.

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Write the word or phrase that best completes each statement or answers the question. Provide the missing information. -Given, f(x)=x+1x+5f ( x ) = \frac { x + 1 } { x + 5 } the domain is restricted so that xx \neq .

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Write the domain in interval notation. - g(t)=5t3g ( t ) = \sqrt [ 3 ] { 5 - t }

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Graph the equation by plotting points. - p(x)=x3p ( x ) = - x ^ { 3 }

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Find the x- and y-intercepts. - (x5)21+(y4)24=1\frac { ( x - 5 ) ^ { 2 } } { 1 } + \frac { ( y - 4 ) ^ { 2 } } { 4 } = 1

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Determine the x- and y-intercepts for the given function. - B(x)=7x+3B ( x ) = 7 x + 3

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