Exam 10: Polynomials: Operations

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Add. - (4x9)+(6x8)(4 x-9)+(6 x-8)

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Convert to decimal notation. - 10510^{5}

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Multiply. - (x1.9)(x+3.3)(x-1.9)(x+3.3)

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Multiply. - (x1)(x+1)(x-1)(x+1)

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Divide and simplify. - z7z3\frac{z^{-7}}{z^{-3}}

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Write the number in scientific notation. -0.0000000234012

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Find the degree of the polynomial. - z6y+1x6+z5x3z^{6} y+1-x^{6}+z^{5} x^{3}

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Convert to decimal notation. - 9.366×1069.366 \times 10^{-6}

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Subtract. - (9x56x320)(12x3+3x5+17)\left(9 x^{5}-6 x^{3}-20\right)-\left(12 x^{3}+3 x^{5}+17\right)

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Multiply. - (2x+9)(3x+10)(2 x+9)(3 x+10)

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Identify the missing terms in the polynomial. - x39x^{3}-9

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Multiply. - (4x9)(4x9)(4 x-9)(4 x-9)

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Multiply and simplify. - x9x3x8x^{-9} \cdot x^{3} \cdot x^{-8}

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Simplify. - (5a2)3\left(\frac{5 a}{2}\right)^{3}

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Find the degree of the polynomial. - 2x6+4x4+2x312 x^{6}+4 x^{4}+2 x^{3}-1

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Simplify. - (9x4+9x2+35x4)-\left(-9 x^{4}+9 x^{2}+\frac{3}{5} x-4\right)

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

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Express using positive exponents. Then simplify. - (15)3\left(\frac{1}{5}\right)^{-3}

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The volume of a cube with sides of length s is given by V = s3. Find the volume of the cube. The volume of a cube with sides of length s is given by V = s3. Find the volume of the cube.

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Write the number in scientific notation. -133.7

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