Exam 6: Exponents and Polynomials

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Evaluate the numerical expression. 242−2\frac { 2 ^ { 4 } } { 2 ^ { - 2 } }

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Perform the division. (x2+8x−33)÷(x−3)\left( x ^ { 2 } + 8 x - 33 \right) \div ( x - 3 )

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Perform the division. (x3−27x+10)÷(x−5)\left( x ^ { 3 } - 27 x + 10 \right) \div ( x - 5 )

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E

Find a polynomial that represents the perimeter of the rectangle in the picture, if a = 12, b = 3 and c = 7. Find a polynomial that represents the perimeter of the rectangle in the picture, if a = 12, b = 3 and c = 7.

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Simplify the following algebraic expression and express your answer using positive exponents only. (u−6v−5)−1\left( \frac { u ^ { - 6 } } { v ^ { - 5 } } \right) ^ { - 1 }

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Evaluate the numerical expression. 16−3\frac { 1 } { 6 ^ { - 3 } }

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Perform the division. (3x3+7x2−21x−4)÷(x+4)\left( 3 x ^ { 3 } + 7 x ^ { 2 } - 21 x - 4 \right) \div ( x + 4 )

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Multiply. (0.4a4)(0.5a4)\left( 0.4 a ^ { 4 } \right) \left( 0.5 a ^ { 4 } \right)

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Perform the division. (6y3−5y2−18y+8)÷(y−2)\left( 6 y ^ { 3 } - 5 y ^ { 2 } - 18 y + 8 \right) \div ( y - 2 )

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Subtract the polynomials using a horizontal format. 2p3−10p+2 from 10p3+2p+102 p ^ { 3 } - 10 p + 2 \text { from } 10 p ^ { 3 } + 2 p + 10

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Find the indicated products by using the shortcut pattern for multiplying binomials. (6 x + 9) (8 x −- 2)

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Perform the division. (x4−81)÷(x−3)\left( x ^ { 4 } - 81 \right) \div ( x - 3 )

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Perform the division of the polynomials by monomials. 8pc−72p14c12+16p17c19−8pc\frac { 8 p c - 72 p ^ { 14 } c ^ { 12 } + 16 p ^ { 17 } c ^ { 19 } } { - 8 p c }

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Find a polynomial that represents the perimeter of the rectangle with the sides 6 x + 10 and x + 2.

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Perform the indicated operations. 4z−{9z−[2z−(8z−16)]}4 z - \{ 9 z - [ 2 z - ( 8 z - 16 ) ] \}

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Find the indicated product by applying the distributive property and combining similar terms. (9 x −- 8)(2 x −- 7)

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Perform the division of the polynomials by monomials. −36p7a−90p7a12+27p7a19−9p7a\frac { - 36 p ^ { 7 } a - 90 p ^ { 7 } a ^ { 12 } + 27 p ^ { 7 } a ^ { 19 } } { - 9 p ^ { 7 } a }

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Use one of the appropriate patterns (a+b)2=a2+2ab+b2( a + b ) ^ { 2 } = a ^ { 2 } + 2 a b + b ^ { 2 } ; (a−b)2=a2−2ab+b2( a - b ) ^ { 2 } = a ^ { 2 } - 2 a b + b ^ { 2 } ; (a+b)(a−b)=a2−b2( a + b ) ( a - b ) = a ^ { 2 } - b ^ { 2 } to find the following product. (3x+3y)2( 3 x + 3 y ) ^ { 2 }

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Multiply. (23xy)(311x4y2)\left( \frac { 2 } { 3 } x y \right) \left( \frac { 3 } { 11 } x ^ { 4 } y ^ { 2 } \right)

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Divide the monomials. 6x11x3\frac { 6 x ^ { 11 } } { x ^ { 3 } }

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