Exam 12: Polynomial Functions of Higher Degree

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Find a polynomial with the given zeros.​ 7,17,1 ​

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Select from the following which is the polynomial function that has the given zeros.​ 1+5,1−51 + \sqrt { 5 } , 1 - \sqrt { 5 } ​

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Find all the real zeros of the polynomial function.​ f(x)=x5−16x3+64xf ( x ) = x ^ { 5 } - 16 x ^ { 3 } + 64 x ​

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Describe the right-hand and the left-hand behavior of the graph of q(x)=−712(x3−x2+2x+1)q ( x ) = - \frac { 7 } { 12 } \left( x ^ { 3 } - x ^ { 2 } + 2 x + 1 \right) .

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Find all real zeros of the polynomial f(x)=x4+12x3+27x2f ( x ) = x ^ { 4 } + 12 x ^ { 3 } + 27 x ^ { 2 } and determine the multiplicity of each.

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Select from the following which is the polynomial of degree n that has the given zero(s). ​ Zero Degree x=0,−3x = 0 , - 3 n=5n = 5 ​ ​

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Find all real zeros of the polynomial f(x)=x3+3x2−36x−108f ( x ) = x ^ { 3 } + 3 x ^ { 2 } - 36 x - 108 and determine the multiplicity of each.

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Find all real zeros of the polynomial f(x)=x4+7x3+6x2f ( x ) = x ^ { 4 } + 7 x ^ { 3 } + 6 x ^ { 2 } and determine the multiplicity of each.

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Well whether the function y=x5+9x3y = x ^ { 5 } + 9 x ^ { 3 } is even or odd.If it is neither,so indicate. ​

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Select the graph of the function and determine the zeros of the polynomial.​ f(x)=x3−5x2f ( x ) = x ^ { 3 } - 5 x ^ { 2 } ​

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Find all real zeros of the polynomial f(x)=x4−61x2+900f ( x ) = x ^ { 4 } - 61 x ^ { 2 } + 900 and determine the multiplicity of each.

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An open box is to be made from a square piece of cardboard,28 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).Determine the function,V,in terms of x,that represents the volume of the box. An open box is to be made from a square piece of cardboard,28 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).Determine the function,V,in terms of x,that represents the volume of the box.    An open box is to be made from a square piece of cardboard,28 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).Determine the function,V,in terms of x,that represents the volume of the box.

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Graph the polynomial function.​ y=x3+5x2y = x ^ { 3 } + 5 x ^ { 2 } ​

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Select from the following which is the polynomial of degree n that has the given zero(s). ​ Zeros Degree x=0,5,−5x = 0 , \sqrt { 5 } , - \sqrt { 5 } n=3n = 3 ​ ​

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Select from the following which is the polynomial of degree n that has the given zero(s). ​ Zero Degree x=3x = 3 n=3n = 3 ​ ​

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Select from the following which is the polynomial function that has the given zeros.​ 0,−7,−30 , - 7 , - 3 ​

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Select the correct description of right-hand and left-hand behavior of the graph of the polynomial function.​ f(x)=2x2−3x+5f ( x ) = 2 x ^ { 2 } - 3 x + 5 ​

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Select the graph of the function and determine the zeros of the polynomial.​ g(t)=−14(t−2)2(t+2)2g ( t ) = - \frac { 1 } { 4 } ( t - 2 ) ^ { 2 } ( t + 2 ) ^ { 2 } ​

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An open box is to be made from a square piece of cardboard,22 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).If the volume of the box is represented by V(x)=x(22−2x)2V ( x ) = x ( 22 - 2 x ) ^ { 2 } ,determine the domain of V(x)V ( x ) .  An open box is to be made from a square piece of cardboard,22 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).If the volume of the box is represented by  V ( x ) = x ( 22 - 2 x ) ^ { 2 }  ,determine the domain of  V ( x )  .      An open box is to be made from a square piece of cardboard,22 inches on a side,by cutting equal squares with sides of length x from the corners and turning up the sides (see figure below).If the volume of the box is represented by  V ( x ) = x ( 22 - 2 x ) ^ { 2 }  ,determine the domain of  V ( x )  .

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Sketch the graph of the function by finding the zeros of the polynomial,​ f(x)=2x3−10x2+12xf ( x ) = 2 x ^ { 3 } - 10 x ^ { 2 } + 12 x ​

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