Exam 5: Exponents and Polynomials

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Perform the division. - 49x721x6+56x57x6\frac { 49 x ^ { 7 } - 21 x ^ { 6 } + 56 x ^ { 5 } } { 7 x ^ { 6 } }

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Solve. -Find the area of the top of the table. Express the area as a product, then multiply and simplify. Solve. -Find the area of the top of the table. Express the area as a product, then multiply and simplify.

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Use synthetic division to divide. - (4x2+4x24)÷(x+3)\left( 4 x ^ { 2 } + 4 x - 24 \right) \div ( x + 3 )

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Find the quotient using long division. - x3+125x+5\frac { x ^ { 3 } + 125 } { x + 5 }

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Write the number in scientific notation. - 0.0000090870.000009087

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Multiply. - (a+2)(a+5)( a + 2 ) ( a + 5 )

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Fill in the blank with one of the words or phrases listed below. Fill in the blank with one of the words or phrases listed below.    -A polynomial with exactly 2 terms is called a . -A polynomial with exactly 2 terms is called a .

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Multiply. - (x23b)(x2+3b)\left( x ^ { 2 } - 3 b \right) \left( x ^ { 2 } + 3 b \right)

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Simplify the expression. Write the result using positive exponents only. - 10r5(r3)33(r2)2\frac { 10 r ^ { - 5 } \left( r ^ { 3 } \right) ^ { 3 } } { 3 \left( r ^ { 2 } \right) ^ { - 2 } }

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Use synthetic division to divide. - (x214x+45)÷(x9)\left( x ^ { 2 } - 14 x + 45 \right) \div ( x - 9 )

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Simplify the following by combining like terms. - 6r2r46r46r- 6 r - 2 r ^ { 4 } - 6 r ^ { 4 } - 6 r

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Perform the indicated operation. - (26x+14)(3x213x+14)( 26 x + 14 ) - \left( - 3 x ^ { 2 } - 13 x + 14 \right)

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Evaluate the expression with the given replacement values. - x5;x=2x ^ { 5 } ; x = - 2

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Perform the indicated operation. - (3x2+4)+(8x2+20)\left( 3 x ^ { 2 } + 4 \right) + \left( 8 x ^ { 2 } + 20 \right)

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Write the number in scientific notation. - 0.0008160.000816

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Solve. -The cube has sides of length 2y52 y ^ { 5 } feet. Find its volume. (V=s3)\left( V = s ^ { 3 } \right)  Solve. -The cube has sides of length  2 y ^ { 5 }  feet. Find its volume.  \left( V = s ^ { 3 } \right)

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Use the power rule and the power of a product or quotient rule to simplify the expression. - (x7y)3\left( x ^ { 7 } y \right) ^ { 3 }

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For the given polynomial P(x) and the given c, use the remainder theorem to find P(c). - P(x)=x2+9x3;3P ( x ) = x ^ { 2 } + 9 x - 3 ; 3

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Multiply. - 4x2(7x2+6x6)- 4 x ^ { 2 } \left( 7 x ^ { 2 } + 6 x - 6 \right)

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Simplify the expression. - 3a9b5c10abc\frac { 3 a ^ { 9 } b ^ { 5 } c ^ { 10 } } { a b c }

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