Exam 10: Polynomials: Operations

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Evaluate the polynomial. - 3x2+4x8-3 x^{2}+4 x-8 , when x=0x=0

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Compute each expression and compare. - 8232;(83)28^{2}-3^{2} ;(8-3)^{2}

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Divide - (10x712x4+14x2)÷(2x2)\left(10 x^{7}-12 x^{4}+14 x^{2}\right) \div\left(2 x^{2}\right)

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Multiply. - (2x12)(2x+12)(2 x-12)(2 x+12)

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Multiply. - (2x+7)(2x+7)(2 x+7)(2 x+7)

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Solve the problem. -Find a polynomial for the perimeter of the figure. Solve the problem. -Find a polynomial for the perimeter of the figure.

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Express using positive exponents. Then simplify. -(-3)-4

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Evaluate the polynomial. - yz+xyzy z+x y-z for x=2,y=4x=2, y=4 , and z=4z=4

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Collect like terms and then arrange in descending order. - 4x6+3x8+7x7+7x6+6x7+5x8-4 x^{6}+3 x^{8}+7 x^{7}+7 x^{6}+6 x^{7}+5 x^{8}

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Add. -( 6s+8t)+(18t4s)6 s+8 t)+(18 t-4 s)

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Evaluate. - m2m^{2} when m=17m=17

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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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Identify the polynomial as a monomial, binomial, trinomial, or none of these. Give its degree. - 12y42y3+112 y^{4}-2 y^{3}+1

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Simplify. - (a4b5)3\left(\frac{a^{4}}{b^{5}}\right)^{3}

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Multiply. - (wz)(w2+z2+5wz)(w-z)\left(w^{2}+z^{2}+5 w z\right)

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Convert to decimal notation. - 7.67×1047.67 \times 10^{4}

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Multiply. - 8x2(2x74x6)8 x^{2}\left(-2 x^{7}-4 x^{6}\right)

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Evaluate. - x26x^{2}-6 when x=3x=-3

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What is the meaning of the expression? - 15215^{2}

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Subtract. - (3x2y2xy)(5x2y+2xy2+4xy)\left(3 x^{2} y-2 x y\right)-\left(5 x^{2} y+2 x y^{2}+4 x y\right)

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