Exam 10: Polynomials: Operations

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Multiply. - (4x29x)(4x2+9x)\left(4 x^{2}-9 x\right)\left(4 x^{2}+9 x\right)

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Give the coefficient and degree of the term. - 5x5y2z25 x^{5} y^{2} z^{2}

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Write the number in scientific notation. -0.000000855016

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Tell whether or not the number is given in scientific notation. 59.34×101259.34 \times 10^{-12}

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Perform the division. - 8x3+28x210x112x5\frac{-8 x^{3}+28 x^{2}-10 x-11}{2 x-5}

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Perform the division. - x4+7x2+10x2+1\frac{x^{4}+7 x^{2}+10}{x^{2}+1}

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Multiply. - 5(4x)5(4 \mathrm{x})

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Simplify. - (4x)3\left(\frac{4}{x}\right)^{3}

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Multiply. - (14x3)(1)\left(-14 x^{3}\right)(-1)

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Divide and simplify. - t2t7\frac{t^{-2}}{t^{-7}}

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Collect like terms and then arrange in descending order. - 3x99x5+8x6+10x913x6-3 x^{9}-9 x^{5}+8 x^{6}+10 x^{9}-13 x^{6}

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Multiply. - 3x8(10x9+9x8+5)-3 x^{8}\left(-10 x^{9}+9 x^{8}+5\right)

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Multiply. - (x2+5)2\left(x^{2}+5\right)^{2}

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Subtract. -Subtract. -

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Evaluate. - m4m^{4} when m=3m=3

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Evaluate the polynomial. - 6x+3-6 x+3 , when x=5x=5

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Multiply. - 10x4(5x73)-10 x^{4}\left(5 x^{7}-3\right)

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Solve the problem. -Find a polynomial for the sum of the shaded areas of the figure. Solve the problem. -Find a polynomial for the sum of the shaded areas of the figure.

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Divide - 6x718x52x3\frac{-6 x^{7}-18 x^{5}}{-2 x^{3}}

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Evaluate the polynomial. - x24y2xyx^{2}-4 y^{2}-x y for x=1x=1 and y=2y=-2

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