Exam 10: Polynomials: Operations

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Write the number in scientific notation. -0.000048612

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Identify the coefficient of each term of the polynomial. - 7x2ya-7 x-2 y-a

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Express using positive exponents. Then simplify. -x-8

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Multiply. - (w3)2(w-3)^{2}

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Multiply and simplify. - y14y0y^{14} \cdot y^{0}

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Multiply. - (5y3)(25y2+15y+9)(5 y-3)\left(25 y^{2}+15 y+9\right)

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Evaluate. - p4-\mathrm{p}^{4} , when p=6\mathrm{p}=6

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Multiply or divide and write scientific notation for the result. - (4×107)÷102\left(4 \times 10^{7}\right) \div 10^{2}

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Divide - 4x3y2+4x5y64x6y32x3y2\frac{4 x^{3} y^{2}+4 x^{5} y^{6}-4 x^{6} y^{3}}{2 x^{3} y^{2}}

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Solve the problem. -Find a polynomial for the sum of the areas of these circles. Solve the problem. -Find a polynomial for the sum of the areas of these circles.

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Simplify. - (3p4q4r4)6\left(-3 p^{-4} q^{4} r^{-4}\right)^{6}

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Multiply. - (7y+x)(7yx)(7 y+x)(7 y-x)

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Multiply and simplify. - (mn4)(m2n7)\left(m n^{4}\right)\left(m^{2} n^{7}\right)

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Simplify. - (6x)-(-6 x)

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Add. -Add. -

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Multiply. - 5x6(9x6+11x3+10)5 x^{6}\left(9 x^{6}+11 x^{3}+10\right)

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Solve the problem. -During the first seconds, the height hh in feet of a baseball after tt seconds is given by h=16t2+82th=-16 t^{2}+82 t + 4.2. Use the graph below to estimate the height of the ball after 3 seconds.  Solve the problem. -During the first seconds, the height  h  in feet of a baseball after  t  seconds is given by  h=-16 t^{2}+82 t  + 4.2. Use the graph below to estimate the height of the ball after 3 seconds.

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Multiply. - (18x5)(14x7)\left(\frac{1}{8} x^{5}\right)\left(\frac{1}{4} x^{7}\right)

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Simplify. - (5x47x3x2+2.6)-\left(-5 x^{4}-7 x^{3}-x^{2}+2.6\right)

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Express using positive exponents. Then simplify. - (13)2\left(\frac{1}{3}\right)^{-2}

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