Exam 10: Polynomials: Operations

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Simplify. - (b45)2\left(\frac{b^{4}}{5}\right)^{-2}

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Multiply. - (3x2+2x+3)(x22x2)\left(3 x^{2}+2 x+3\right)\left(x^{2}-2 x-2\right)

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Write the number in scientific notation. -76.023

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Evaluate. - cd0\mathrm{cd}^{0}

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Multiply. - (n+13)2(n+13)^{2}

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Add. - (7+3x6+5x4)+(5x6+5x42)\left(-7+3 x^{6}+5 x^{4}\right)+\left(5 x^{6}+5 x^{4}-2\right)

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Divide and simplify. - (9x)15(9x)15\frac{(9 x)^{15}}{(9 x)^{15}}

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Multiply and simplify. - 34323^{4} \cdot 3^{2}

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Arrange the polynomial in descending order. - 9+8p2+6p93p3p-9+8 p^{2}+6 p^{9}-3 p^{3}-p

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Express the following using negative exponents. - 1b3\frac{1}{b^{3}}

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Multiply. - (p+9q)(p9q)(p+9 q)(p-9 q)

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Arrange the polynomial in descending order. - x6+x+8x3+2+4x2x^{6}+x+8 x^{3}+2+4 x^{2}

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Find the degree of the polynomial. - x5+y43x3yx^{5}+y^{4}-3 x^{3} y

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Find the degree of the polynomial. - 5y74x6z+5xz6-5 y^{7}-4 x^{6} z+5 x z^{6}

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Identify the coefficient of each term of the polynomial. - 2 h4z-2 \mathrm{~h}-4 \mathrm{z}

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If the number in the statement is written in scientific notation, write it without exponents. If it is written without exponents, write it in scientific notation. -The population of a small country is 3,115,0003,115,000 .

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Collect like terms - m3+10m4+9m2m4+5m3m^{3}+10 m^{4}+9 m^{2}-m^{4}+5 m^{3}

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Divide - 2x8+10x7+x2x\frac{2 x^{8}+10 x^{7}+x^{2}}{x}

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Identify the coefficient of each term of the polynomial. - 7z2ys-7 z-2 y-s

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Multiply. - (7.1x6)(7.1+x6)\left(7.1-x^{6}\right)\left(7.1+x^{6}\right)

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