Exam 5: Exponents and Polynomials

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Simplify the following by combining like terms. - 2x8+8x84x82 x ^ { 8 } + 8 x ^ { 8 } - 4 x ^ { 8 }

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Simplify the expression. - 6x8x5\frac { 6 x ^ { 8 } } { x ^ { 5 } }

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Use the power rule and the power of a product or quotient rule to simplify the expression. - (x5y4)2\left( x ^ { 5 } y ^ { 4 } \right) ^ { 2 }

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Use synthetic division to divide. - (x3512)÷(x8)\left( x ^ { 3 } - 512 \right) \div ( x - 8 )

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Simplify the exponential expression. Write the result using only positive exponents. - (x3y2x4y3)2\left( \frac { x ^ { 3 } y ^ { 2 } } { x ^ { 4 } y ^ { - 3 } } \right) ^ { 2 }

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Simplify the expression. Write the result using positive exponents only. - 57x2y354x5y6\frac { 5 ^ { - 7 } x ^ { - 2 } y ^ { 3 } } { 5 ^ { - 4 } x ^ { - 5 } y ^ { 6 } }

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Multiply using the FOIL method. - (b+1)(b+8)( b + 1 ) ( b + 8 )

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Simplify the expression. Write the result using positive exponents only. - (z6x6)3\left( z ^ { 6 } x ^ { 6 } \right) ^ { - 3 }

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Simplify. Write the answer in standard form. - (2.1×103)(4×102)\left( 2.1 \times 10 ^ { - 3 } \right) \left( 4 \times 10 ^ { - 2 } \right)

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Solve. -A pebble is hurled upward from the top of a 384 -foot-tall building with an initial velocity of 80 feet per second. Neglecting air resistance, the height h(t)h ( t ) in feet of the pebble after tt seconds is giv the polynomial function h(t)=16t2+80t+384h ( t ) = - 16 t ^ { 2 } + 80 t + 384 a. Find the height of the pebble when t=1t = 1 . b. Find the height of the pebble when t=3.7t = 3.7 . c. When will the pebble hit the ground?

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Use synthetic division to divide. - (x4+625)÷(x5)\left( x ^ { 4 } + 625 \right) \div ( x - 5 )

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Write the number in scientific notation. - 0.0000003860140.000000386014

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Simplify the expression. Write the result using positive exponents only. - y6y3\frac { \mathrm { y } ^ { - 6 } } { \mathrm { y } ^ { 3 } }

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Perform the indicated operation. - (14x5)(5x+12)( 14 x - 5 ) - ( - 5 x + 12 )

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Use the power rule and the power of a product or quotient rule to simplify the expression. - (xy3)2\left( \frac { x y } { 3 } \right) ^ { 2 }

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Use synthetic division to divide. - (x3+27)÷(x+3)\left( x ^ { 3 } + 27 \right) \div ( x + 3 )

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Perform the indicated operation. - (3x210x+3)(x23x+2)+(7x2+5)\left( 3 x ^ { 2 } - 10 x + 3 \right) - \left( x ^ { 2 } - 3 x + 2 \right) + \left( 7 x ^ { 2 } + 5 \right)

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Simplify the expression. Write the result using positive exponents only. - (6x3)3x15\frac { \left( 6 x ^ { 3 } \right) ^ { 3 } } { x ^ { 15 } }

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Evaluate the expression using exponential rules. Write the result in standard notation. - 35×1087×107\frac { 35 \times 10 ^ { 8 } } { 7 \times 10 ^ { 7 } }

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Multiply. - (x+9)(x3+3x6)( x + 9 ) \left( x ^ { 3 } + 3 x - 6 \right)

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