Exam 5: Exponents, Polynomials, and Factoring Polynomials

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Factor completely. If the polynomial cannot be factored, write "prime." - 9x2+649 x^{2}+64

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Divide. Assume all variables are nonzero - 30x515x2+50x5x\frac{30 x^{5}-15 x^{2}+50 x}{5 x}

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Find the missing factor or exponent(s). - x10y2?x?y19=x4y6\frac{x^{10} y^{2} ?}{x^{?} y^{19}}=x^{4} y^{6}

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Rewrite the polynomial in descending order. Identify the leading term, the leading coefficient, and the degree of the polynomial. - 5x414x2+7x+6x6-5 x^{4}-14 x^{2}+7 x+6 x^{6}

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Factor completely. If the polynomial cannot be factored, write "prime." - x2+5x+4x^{2}+5 x+4

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Factor completely. If the polynomial cannot be factored, write "prime." - x4y5x3y7x^{4} y^{5}-x^{3} y^{7}

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Choose the one alternative that best completes the statement or answers thequestion. - (7x2)2\left(7 x^{2}\right)^{2}

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Factor completely. If the polynomial cannot be factored, write "prime." - 4x2+4x244 x^{2}+4 x-24

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Divide. Assume all variables are nonzero - 12x8+6x63x4\frac{12 x^{8}+6 x^{6}}{3 x^{4}}

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Factor by grouping. - 15x29x10x+615 x^{2}-9 x-10 x+6

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Choose the one alternative that best completes the statement or answers thequestion. - (3x2y3)2\left(3 x^{2} y^{3}\right)^{2}

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If the distance from the earth to the sun were 92,900,00092,900,000 miles, how long would it take a rocket, traveling at 3.8×1033.8 \times 10^{3} miles per hour, to reach the sun? Round to three decimal places.

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x(x+13)=0x(x+13)=0

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Divide. Assume all variables are nonzero - 10x105x8\frac{10 x^{10}}{5 x^{8}}

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Evaluate the given function - f(x)=x3,f(5)f(x)=x^{3}, f(-5)

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12x2+23x+10=012 x^{2}+23 x+10=0

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Divide using long division. - (x2+2x35)÷(x+7)\left(x^{2}+2 x-35\right) \div(x+7)

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4x2(2x45x24)-4 x^{2}\left(-2 x^{4}-5 x^{2}-4\right)

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Divide. Assume all variables are nonzero - (x4y4x3y2x2y)÷(x2y)\left(x^{4} y^{4}-x^{3} y^{2}-x^{2} y\right) \div\left(x^{2} y\right)

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Identify the polynomial as a - 18x4818 x^{4}-8

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