Exam 4: Polynomials and Rational Functions

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Use synthetic division f(x) by xk for the given value of k. Then express f(x) in the form f(x)=(xk)q(x)+rf ( x ) \text { by } x - k \text { for the given value of } k \text {. Then express } f ( x ) \text { in the form } f ( x ) = ( x - k ) q ( x ) + r for the given value of k. - f(x)=3x3x2+2x+3;k=1f ( x ) = 3 x ^ { 3 } - x ^ { 2 } + 2 x + 3 ; k = - 1

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Identify the vertex of the parabola. -Identify the vertex of the parabola. y=3x26x2y = 3 x ^ { 2 } - 6 x - 2

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Sketch the graph of the polynomial function. -Sketch the graph of the polynomial function. -

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Determine which of the rational functions given below has the following feature(s). -The vertical asymptote is x=4x = 4

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Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=2(x1)2+3f(x)=-2(x-1)^{2}+3  Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=-2(x-1)^{2}+3     Find the  \mathrm { y } -intercept. Find the y\mathrm { y } -intercept.

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Find an equation for the rational function graph. -Find an equation for the rational function graph. -

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Find an equation for the rational function graph. -Find an equation for the rational function graph. -

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Use the graph to answer the question. -Find the domain of the rational function graphed below. Use the graph to answer the question. -Find the domain of the rational function graphed below.

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If the average cost per unit C(x) to produce x units of plywood is given by C(x) = x 600+ 20, what do 600 units cost?

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Suppose the cost per ton, f(x)f ( x ) , to build an oil platform of xx thousand tons is approximated by f(x)=162,500x+325f ( x ) = \frac { 162,500 } { x + 325 } . What is the cost per ton for x=50?x = 50 ?

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Find the zeros of the polynomial function and state the multiplicity of each. f(x)=(7x2)4(x2+16)3f ( x ) = ( 7 x - 2 ) ^ { 4 } \left( x ^ { 2 } + 16 \right) ^ { 3 }

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Sketch the graph of the polynomial function. -Sketch the graph of the polynomial function. -

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Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=2(x1)2+2f(x)=-2(x-1)^{2}+2  Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=-2(x-1)^{2}+2     Find the  x -intercepts. Find the xx -intercepts.

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A quadratic equation f(x)=0 has a solution x=3 . Its graph has vertex (-1,-16) . What is the other solution of the equation?

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Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=2(x3)2+4f(x)=-2(x-3)^{2}+4  Use the equation and the corresponding graph for the quadratic function to find what is requested. - f(x)=-2(x-3)^{2}+4     Find the coordinates of the vertex. Find the coordinates of the vertex.

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If y varies inversely as x, and x is halved, how is y changed?

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Identify any vertical, horizontal, or oblique asymptotes in the graph of y = f(x). State the domain of f. -Identify any vertical, horizontal, or oblique asymptotes in the graph of y = f(x). State the domain of f. -

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Translate the given formula to an English phrase using the word "varies". - P=nb\mathrm { P } = \mathrm { nb } b, where P is the perimeter of a regular polygon with n sides each of length b.

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 How can the graph of f(x)=1x6 be obtained from the graph of y=1x ? \text { How can the graph of } f ( x ) = \frac { 1 } { x - 6 } \text { be obtained from the graph of } y = \frac { 1 } { x } \text { ? }

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Tell whether a linear model or a quadratic model is appropriate for the data. If linear, tell whether the slope should be positive or negative. If quadratic, decide whether the leading coefficient a of x2x ^ { 2 } should be positive or negative. - Tell whether a linear model or a quadratic model is appropriate for the data. If linear, tell whether the slope should be positive or negative. If quadratic, decide whether the leading coefficient a of  x ^ { 2 }  should be positive or negative. -

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