Exam 6: Exponents and Polynomials

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Perform the indicated operations. 3p{11p[8p(2p2)]}3 p - \{ 11 p - [ 8 p - ( 2 p - 2 ) ] \}

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Find the indicated product by applying the distributive property and combining similar terms. (x24x5)(x2+9x7)\left( x ^ { 2 } - 4 x - 5 \right) \left( x ^ { 2 } + 9 x - 7 \right)

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Write the following number in standard decimal form. (7.67)(104)( 7.67 ) \left( 10 ^ { - 4 } \right)

(Multiple Choice)
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Perform the indicated operations. 12z[6z(6z17)]12 z - [ 6 z - ( 6 z - 17 ) ]

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Perform the division of the polynomials by monomials. 40p7+36p154p3\frac { - 40 p ^ { 7 } + 36 p ^ { 15 } } { 4 p ^ { 3 } }

(Multiple Choice)
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Simplify the following algebraic expression and express your answer using positive exponents only. (a5b10)1\left( \frac { a ^ { - 5 } } { b ^ { - 10 } } \right) ^ { - 1 }

(Multiple Choice)
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The distributive property is used to multiply two binomials.

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Multiply. (8x5y2)(9xy)\left( - 8 x ^ { 5 } y ^ { 2 } \right) ( 9 x y )

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Divide the monomials. 2y13w14y2w2\frac { 2 y ^ { 13 } w ^ { 14 } } { y ^ { 2 } w ^ { 2 } }

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Divide the monomials. 10z10z4\frac { 10 z ^ { 10 } } { z ^ { 4 } }

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Terms must be similar in order to multiply monomials.

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Multiply by using the distributive property. 4y(9y22y8)- 4 y \left( 9 y ^ { 2 } - 2 y - 8 \right)

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When raising a monomial to a power, raise each factor to that power.

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Perform the division. (x26x27)÷(x9)\left( x ^ { 2 } - 6 x - 27 \right) \div ( x - 9 )

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Evaluate the following numerical expression. 135\frac { 1 } { 3 ^ { - 5 } } Express your answer as an integer or a fraction in lowest terms.

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Perform the division of the polynomials by monomials. 80y5+80y12+80y1710y2\frac { 80 y ^ { 5 } + 80 y ^ { 12 } + 80 y ^ { 17 } } { 10 y ^ { 2 } }

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Perform the division of the polynomials by monomials. 24p14+72p15+104p168p3\frac { 24 p ^ { 14 } + 72 p ^ { 15 } + 104 p ^ { 16 } } { 8 p ^ { 3 } }

(Multiple Choice)
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Add the polynomials. 5p5+3p+10 and 9p510p+155 p ^ { 5 } + 3 p + 10 \text { and } - 9 p ^ { 5 } - 10 p + 15

(Multiple Choice)
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Find (3x1)3( 3 x - 1 ) ^ { 3 } . Don t forget that (3x1)3( 3 x - 1 ) ^ { 3 } means (3 x - 1)(3 x - 1)(3 x - 1).

(Short Answer)
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Add the polynomials. 6p2+3p+15 and 8p27p+146 p ^ { 2 } + 3 p + 15 \text { and } - 8 p ^ { 2 } - 7 p + 14

(Short Answer)
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