Exam 5: Polynomials, Polynomial Functions, and Factoring

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Add the polynomials. Assume all variable exponents represent whole numbers. - (12x5y3+10x3y2+2xy)+(4x5y3+5x3y+3xy)\left( 12 x ^ { 5 } y ^ { 3 } + 10 x ^ { 3 } y ^ { 2 } + 2 x y \right) + \left( 4 x ^ { 5 } y ^ { 3 } + 5 x ^ { 3 } y + 3 x y \right)

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Multiply the monomials. Assume any variable exponents represent whole numbers. - (3x4y)(−6x7y2)\left( 3 x ^ { 4 } y \right) \left( - 6 x ^ { 7 } y ^ { 2 } \right)

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Multiply the monomial and the polynomial. Assume any variable exponents represent whole numbers. - 4xn(2x3n+3xn+14x)4 x ^ { n } \left( 2 x ^ { 3 n } + 3 x ^ { n } + \frac { 1 } { 4 } x \right)

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Use the FOIL method to multiply the binomials. Assume any variable exponents represent whole numbers. - (x+4)(x+1)( x + 4 ) ( x + 1 )

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Multiply using the rule for the product of the sum and difference of two terms. Assume any variable exponents represent whole numbers. - (5an+4)(5an−4)\left( 5 a ^ { n } + 4 \right) \left( 5 a ^ { n } - 4 \right)

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Subtract the polynomials. Assume all variable exponents represent whole numbers. - (3x6−15x3−11)−(9x6−20x3+3)\left( 3 x ^ { 6 } - 15 x ^ { 3 } - 11 \right) - \left( 9 x ^ { 6 } - 20 x ^ { 3 } + 3 \right)

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Factor the greatest common factor from the polynomial. Assume any variable exponents represent whole numbers. - 12x3n−30x2n12 x ^ { 3 n } - 30 x ^ { 2 n }

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Find the product. Assume all variable exponents represent whole numbers. - (x+6)(x2+3x−2)( x + 6 ) \left( x ^ { 2 } + 3 x - 2 \right)

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Use the graph to estimate the average number of minutes a woman exercised per week if her average monthly weight loss was 4.4 pounds. A) 115 min B) 120 min C) 135 min D) 127 min Answer: B Determine whether the graph shown is the graph of a polynomial function. -Use the graph to estimate the average number of minutes a woman exercised per week if her average monthly weight loss was 4.4 pounds. A) 115 min B) 120 min C) 135 min D) 127 min Answer: B Determine whether the graph shown is the graph of a polynomial function. -

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Multiply the monomial and the polynomial. Assume any variable exponents represent whole numbers. - 5xy(3x−9y)5 x y ( 3 x - 9 y )

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Solve the problem. -A herd of bison is introduced to a wildlife refuge. The number of bison, N(t)\mathrm { N } ( \mathrm { t } ) , after tt years is described by the polynomial function N(t)=−t4+23t+120N ( t ) = - t ^ { 4 } + 23 t + 120 . Use the Leading Coefficient Test to determine the graph's end behavior. What does this mean about what will eventually happen to the bison population?

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Use the FOIL method to multiply the binomials. Assume any variable exponents represent whole numbers. - (8x+12y)(8x−10y)( 8 x + 12 y ) ( 8 x - 10 y )

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Give the requested components for the polynomial. - x5−10x2\mathrm { x } ^ { 5 } - 10 \mathrm { x } ^ { 2 } ; the degree of each term and the coefficient of each term

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Multiply using one of the rules for the square of a binomial. Assume any variable exponents represent whole numbers. - (10x2−3y)2\left( 10 x ^ { 2 } - 3 y \right) ^ { 2 }

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Given the polynomial functions, find the product function and the specified value. -Let f(x)=x+3f ( x ) = x + 3 and g(x)=x2−9x−7g ( x ) = x ^ { 2 } - 9 x - 7 . Find (fg)(x)( f g ) ( x ) and (fg)(−4)( f g ) ( - 4 ) .

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Find the product. Assume all variable exponents represent whole numbers. - (x+y)(x2−6xy−y2)( x + y ) \left( x ^ { 2 } - 6 x y - y ^ { 2 } \right)

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Multiply the monomial and the polynomial. Assume any variable exponents represent whole numbers. - 6y(5y2−11y)6 y \left( 5 y ^ { 2 } - 11 y \right)

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Use the graph to estimate the average number of minutes a woman exercised per week if her average monthly weight loss was 4.4 pounds. A) 115 min B) 120 min C) 135 min D) 127 min Answer: B Determine whether the graph shown is the graph of a polynomial function. -Use the graph to estimate the average number of minutes a woman exercised per week if her average monthly weight loss was 4.4 pounds. A) 115 min B) 120 min C) 135 min D) 127 min Answer: B Determine whether the graph shown is the graph of a polynomial function. -

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Multiply using one of the rules for the square of a binomial. Assume any variable exponents represent whole numbers. - (7x−y)2( 7 x - y ) ^ { 2 }

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Multiply using the rule for the product of the sum and difference of two terms. Assume any variable exponents represent whole numbers. - (x−y+4)(x−y−4)( x - y + 4 ) ( x - y - 4 )

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