Exam 10: Polynomials: Operations

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Evaluate the polynomial. - 817x8-\frac{1}{7} x , when x=0x=0

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Evaluate the polynomial. - 2x35x2x44-2 x^{3}-5 x^{2}-x-44 , when x=2x=-2

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Multiply. - (5 m2)(5 m3)\left(5 \mathrm{~m}^{2}\right)\left(5 \mathrm{~m}^{3}\right)

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Multiply and simplify. - (x3y2)(x4y)\left(x^{3} y^{2}\right)\left(x^{4} y\right)

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Solve the problem. -The weight WW (in ounces) of a fish caught in a certain lake is given by W=0.001x3+0.03x2+1.5W=0.001 x^{3}+0.03 x^{2}+1.5 , where xx is the length in inches. Use the graph below to find the approximate value of 0.001x3+0.03x2+1.50.001 x^{3}+0.03 x^{2}+1.5 for x=17x=17 .  Solve the problem. -The weight  W  (in ounces) of a fish caught in a certain lake is given by  W=0.001 x^{3}+0.03 x^{2}+1.5 , where  x  is the length in inches. Use the graph below to find the approximate value of  0.001 x^{3}+0.03 x^{2}+1.5  for  x=17 .

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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 and simplify. - (3x)0(3x)17(3 x)^{0}(3 x)^{17}

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Multiply. - 10x4(4x4+12x28)10 x^{4}\left(-4 x^{4}+12 x^{2}-8\right)

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Multiply. - 6x3(3x5)6 x^{3}(3 x-5)

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Simplify. - (3p4q4r4)4\left(-3 p^{4} q^{4} r^{4}\right)^{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 country is $36,470,000,000\$ 36,470,000,000 and the population is 5,210,0005,210,000 . What is the debt per person? Write answer without exponents.

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Identify the degree of each term and the degree of the polynomial. - 9x2x2+44x39 x-2 x^{2}+4-4 x^{3}

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

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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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Simplify. - 3(x4y)3-3\left(x^{4} y\right)^{-3}

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Multiply mentally - (4x2+7)(x2+4)\left(4 x^{2}+7\right)\left(x^{2}+4\right)

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Multiply. - (3x+4)(x+11)(3 x+4)(x+11)

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Evaluate the polynomial. - x2+3y2+2xyx^{2}+3 y^{2}+2 x y for x=6x=6 and y=1y=1

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Write the polynomial in two ways: with its missing terms and by leaving space for them. - 7x2-7 x^{2}

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Solve the problem. -Liquid propane fuel is frequently stored in tanks that are shaped like the one shown in the figure below. The volume V\mathrm{V} of the tank can be computed using the formula V=43π(x2)3+πy(x2)2\mathrm{V}=\frac{4}{3} \pi\left(\frac{\mathrm{x}}{2}\right)^{3}+\pi y\left(\frac{\mathrm{x}}{2}\right)^{2} . If x=\mathrm{x}= 3.4ft3.4 \mathrm{ft} and y=5.8ft\mathrm{y}=5.8 \mathrm{ft} , calculate the volume of the tank. Use the approximation π3.14\pi \approx 3.14 .  Solve the problem. -Liquid propane fuel is frequently stored in tanks that are shaped like the one shown in the figure below. The volume  \mathrm{V}  of the tank can be computed using the formula  \mathrm{V}=\frac{4}{3} \pi\left(\frac{\mathrm{x}}{2}\right)^{3}+\pi y\left(\frac{\mathrm{x}}{2}\right)^{2} . If  \mathrm{x}=   3.4 \mathrm{ft}  and  \mathrm{y}=5.8 \mathrm{ft} , calculate the volume of the tank. Use the approximation  \pi \approx 3.14 .

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