Exam 4: Polynomials: Operations

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Collect like terms. - 4x2y+9z2y+9x2y4z2y4 x^{2} y+9 z^{2} y+9 x^{2} y-4 z^{2} y

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Identify the polynomial as a monomial, binomial, trinomial, or none of these. Give its degree. - 7z+47 z+4

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Multiply. - (12m5w)(12m+5w)(12 m-5 w)(12 m+5 w)

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Evaluate the polynomial. - 7x+27 x+2 , when x=9x=9

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Provide an appropriate response. - (rs)4=r4 s\left(\frac{\mathrm{r}}{\mathrm{s}}\right)^{4}=\frac{\mathrm{r}^{4}}{\mathrm{~s}}

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Multiply. - (x49)(x+49)\left(x-\frac{4}{9}\right)\left(x+\frac{4}{9}\right)

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Multiply. - (9x5)(5x4)\left(-9 x^{5}\right)\left(5 x^{4}\right)

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Identify the like terms in the polynomial. - 3x4+5x37x43 x^{4}+5 x^{3}-7 x^{4}

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Draw and label rectangles to illustrate the given product. - x(x+3)x(x+3)

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Multiply. - 4x3(5x5+3x4)-4 x^{3}\left(-5 x^{5}+3 x^{4}\right)

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Find the total area of all shaded rectangles. -Find the total area of all shaded rectangles. -

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Multiply. - (4x2)(x7)(-4 \mathrm{x}-2)(\mathrm{x}-7)

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Divide and simplify. - t7t\frac{t^{7}}{t}

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Simplify. - (x3yz4)5\left(\frac{x^{3} y}{z^{4}}\right)^{5}

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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+91th=-16 t^{2}+91 t +3.1 . Use the graph below to estimate the height of the ball after 4 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}+91 t  +3.1 . Use the graph below to estimate the height of the ball after 4 seconds.

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Identify the missing terms in the polynomial. - 3x33x2+x+43 x^{3}-3 x^{2}+x+4

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Find the degree of the polynomial. - x4yzx6y23x3y2z3x^{4} y z-x^{6} y^{2}-3 x^{3} y^{2} z^{3}

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What is the meaning of the expression? - (25)4\left(\frac{2}{5}\right)^{4}

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Evaluate the polynomial. - 6x35x2+12-6 x^{3}-5 x^{2}+12 , when x=2x=-2

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Multiply. - (3m2)(2m3+3m2+4m3)(3 m-2)\left(2 m^{3}+3 m^{2}+4 m-3\right)

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