Exam 4: Polynomials: Operations

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Multiply and simplify. - (3x)3(3x)4(3 x)^{3}(3 x)^{4}

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Multiply. - (3x27x)(3x2+7x)\left(3 x^{2}-7 x\right)\left(3 x^{2}+7 x\right)

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Multiply. - (x7)(x+7)(x-7)(x+7)

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Express using positive exponents. Then simplify. - (12)2\left(\frac{1}{2}\right)^{-2}

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Identify the polynomial as a monomial, binomial, trinomial, or none of these. Give its degree. - 16y3+9y23-16 y^{3}+9 y^{2}-3

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What is the meaning of the expression? - 3x33 x^{3}

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Write the number in scientific notation. -58

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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+81th=-16 t^{2}+81 t +3.1 . Use the graph below to estimate the height of the ball after 2 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}+81 t  +3.1 . Use the graph below to estimate the height of the ball after 2 seconds.

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Multiply. - (7p6)(7p+6)(7 p-6)(7 p+6)

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Evaluate. - a1a^{1}

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Evaluate. - (25)1\left(\frac{2}{5}\right)^{1}

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Multiply and simplify. - xx8x \cdot x^{-8}

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Evaluate the polynomial. - x2+2y23xyx^{2}+2 y^{2}-3 x y for x=2x=2 and y=3y=3

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Write the number in scientific notation. -0.000097614

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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. -A computer can do one calculation in 1.4×1071.4 \times 10^{-7} seconds.

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Collect like terms. - 2z411z+5z452 z^{4}-11 z+5 z^{4}-5

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Convert to decimal notation. - 10210^{-2}

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Divide and simplify. - (3p)12(3p)8\frac{(3 p)^{12}}{(3 p)^{8}}

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Divide and simplify. - z7z5\frac{\mathrm{z}^{-7}}{\mathrm{z}^{-5}}

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Solve the problem. -The height H\mathrm{H} (in feet) of a ball thrown into the air from the top of a building after tt seconds is given by H=16t2+70t+226\mathrm{H}=-16 \mathrm{t}^{2}+70 \mathrm{t}+226 . Use the graph below to find the approximate value of 16t2+70t+226-16 \mathrm{t}^{2}+70 \mathrm{t}+226 for x=1\mathrm{x}=1 .  Solve the problem. -The height  \mathrm{H}  (in feet) of a ball thrown into the air from the top of a building after  t  seconds is given by  \mathrm{H}=-16 \mathrm{t}^{2}+70 \mathrm{t}+226 . Use the graph below to find the approximate value of  -16 \mathrm{t}^{2}+70 \mathrm{t}+226  for  \mathrm{x}=1 .

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