Exam 10: Polynomials: Operations

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Identify the like terms in the polynomial. - 5z48z58z3+3z5+2z4+45 z^{4}-8 z^{5}-8 z^{3}+3 z^{5}+2 z^{4}+4

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Solve the problem. -The average weight WW (in ounces) of a fish caught in a certain lake is given by W=0.001x3+0.03x2+1.4\mathrm{W}=0.001 \mathrm{x}^{3}+0.03 \mathrm{x}^{2}+1.4 , where x\mathrm{x} is the length in inches. Use the graph below to estimate the weight of a fish from the lake that is 14 inches long.  Solve the problem. -The average weight  W  (in ounces) of a fish caught in a certain lake is given by  \mathrm{W}=0.001 \mathrm{x}^{3}+0.03 \mathrm{x}^{2}+1.4 , where  \mathrm{x}  is the length in inches. Use the graph below to estimate the weight of a fish from the lake that is 14 inches long.

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Evaluate the polynomial. - xyz-\mathrm{xyz} for x=1,y=1\mathrm{x}=1, \mathrm{y}=-1 , and z=2\mathrm{z}=2

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Identify the degree of each term and the degree of the polynomial. - 4x94 x-9

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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. -The speed of light is 1.86×1051.86 \times 10^{5} miles per hour.

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Multiply mentally - (s7)(s2+2s+6)(s-7)\left(s^{2}+2 s+6\right)

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Evaluate. - 404^{0}

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Provide an appropriate response. - (rs)3=r3 s\left(\frac{\mathrm{r}}{\mathrm{s}}\right)^{3}=\frac{\mathrm{r}^{3}}{\mathrm{~s}}

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Multiply. - (3510x4)(35+10x4)\left(\frac{3}{5}-10 x^{4}\right)\left(\frac{3}{5}+10 x^{4}\right)

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Evaluate the polynomial. - x2+y2z2x^{2}+y^{2}-z^{2} for x=1,y=3x=1, y=3 , and z=4\mathrm{z}=4

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Multiply mentally - (2x3+3)2\left(2 x^{3}+3\right)^{2}

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Multiply. - (7m4w)(7m+4w)(7 m-4 w)(7 m+4 w)

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Identify the like terms in the polynomial. - 5x4+6x34x45 x^{4}+6 x^{3}-4 x^{4}

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Solve the problem. Express the answer in scientific notation to two decimals unless requested otherwise. -The national debt of a small country is $7,480,000,000 and the population is 2,187,000. What is the amount of debt per person?

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What is the meaning of the expression? - 0.0130.01^{3}

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Solve the problem. -An oval running track encircles a soccer field that is xx yards wide and yy yards long (see figure). The area A\mathrm{A} of the region enclosed by the track can be calculated using the equation A=xy+π(x2)2\mathrm{A}=\mathrm{xy}+\pi\left(\frac{\mathrm{x}}{2}\right)^{2} . Calculate the area if x=73yd\mathrm{x}=73 \mathrm{yd} and y=108yd\mathrm{y}=108 \mathrm{yd} . Use the approximation π3.14\pi \approx 3.14 .  Solve the problem. -An oval running track encircles a soccer field that is  x  yards wide and  y  yards long (see figure). The area  \mathrm{A}  of the region enclosed by the track can be calculated using the equation  \mathrm{A}=\mathrm{xy}+\pi\left(\frac{\mathrm{x}}{2}\right)^{2} . Calculate the area if  \mathrm{x}=73 \mathrm{yd}  and  \mathrm{y}=108 \mathrm{yd} . Use the approximation  \pi \approx 3.14 .

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Evaluate the polynomial. - 2x2y2+xy-2 x^{2}-y^{2}+x y for x=3x=-3 and y=5y=5

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Find the degree of the polynomial. - 15x8yz5x6y2+x5yz315 x^{8} y z-5 x^{6} y^{2}+x^{5} y z^{3}

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Multiply or divide and write scientific notation for the result. - 10×1052×107\frac{10 \times 10^{-5}}{2 \times 10^{-7}}

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Evaluate. - a1a^{1}

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