Exam 1: Review of Basic Concepts

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Find the values of a, b, and c for which the quadratic equation ax2 + bx + c = 0 has the given numbers as solutions. Then use those values to write a quadratic equation. - (9+x)(3x+7)( 9 + x ) ( 3 x + 7 )

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Evaluate the expression. -Let x=10,y=−2x = 10 , y = - 2 . Evaluate ∣14x∣| 14 x | .

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Solve the problem. -A formula for calculating the distance, d, one can see from an airplane to the horizon on a clear day is d=1.22x1/2\mathrm { d } = 1.22 \mathrm { x } ^ { 1 / 2 } , where x\mathrm { x } is the altitude of the plane in feet and d\mathrm { d } is given in miles. How far can one see in a plane flying at 24,000 feet? Round your answer to the nearest tenth mile, if necessary.

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Factor by any method. - 81k2−169m281 k ^ { 2 } - 169 m ^ { 2 }

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Identify the property illustrated by the statement. Assume all variables represent real numbers. -3(x + 6) = 3x + 18

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Simplify the expression. Assume all variables represent positive real numbers. - 833+14338 \sqrt [ 3 ] { 3 } + 14 \sqrt [ 3 ] { 3 }

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Find the values of a, b, and c for which the quadratic equation ax2 + bx + c = 0 has the given numbers as solutions. Then use those values to write a quadratic equation. - (x−7y)(x+12y)( x - 7 y ) ( x + 12 y )

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Evaluate the expression. - 434 ^ { 3 }

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Tell whether the statement is true or false. -Let A={4,5,6,7,8,9},B={6,8,10},C={4,5,7,9},D={5,9}\mathrm { A } = \{ 4,5,6,7,8,9 \} , \mathrm { B } = \{ 6,8,10 \} , \mathrm { C } = \{ 4,5,7,9 \} , \mathrm { D } = \{ 5,9 \} , and U={4,5,6,7,8,9,10}\mathrm { U } = \{ 4,5,6,7,8,9,10 \} . U⊆C\mathrm { U } \subseteq \mathrm { C }

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Evaluate the expression for x = -2, y = 3, and a = -4. - x3−6y+7ax ^ { 3 } - 6 y + 7 a

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Factor the polynomial by substitution. - 10y4−19y2−1510 y ^ { 4 } - 19 y ^ { 2 } - 15

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Perform the indicated operations. - 2aba2−b2−ba−b+62\frac { 2 a b } { a ^ { 2 } - b ^ { 2 } } - \frac { b } { a - b } + \frac { 6 } { 2 }

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Find the product or quotient. - (x−y)2−49(x+y)2−49÷x−y−7x+y+7\frac { ( x - y ) ^ { 2 } - 49 } { ( x + y ) ^ { 2 } - 49 } \div \frac { x - y - 7 } { x + y + 7 }

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Write in radical form. Assume all variables represent positive real numbers. - m8/3\mathrm { m } ^ { 8 / 3 } \quad

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Evaluate the expression. -Let x=24,y=−5x = 24 , y = - 5 . Evaluate ∣−5y−7x∣−∣10y∣| - 5 y - 7 x | - | 10 y | .

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Simplify the expression. Assume all variables represent positive real numbers. - 59x23\sqrt [ 3 ] { \frac { 5 } { 9 x ^ { 2 } } }

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Tell whether the statement is true or false. -Let A={5,6,7,8,9,10},B={7,9,11},C={5,6,8,10},D={5,10}A = \{ 5,6,7,8,9,10 \} , B = \{ 7,9,11 \} , C = \{ 5,6,8,10 \} , D = \{ 5,10 \} , and U={5,6,7,8,9,10,11}U = \{ 5,6,7,8,9,10,11 \} . C⊂A\mathrm { C } \subset \mathrm { A }

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Find the sum or difference. - 2(−2r4+9r3−3r)−3(8r4−9r3+6r2−2r)2 \left( - 2 r ^ { 4 } + 9 r ^ { 3 } - 3 r \right) - 3 \left( 8 r ^ { 4 } - 9 r ^ { 3 } + 6 r ^ { 2 } - 2 r \right)

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Factor the polynomial by substitution. - 48z6+52z4+12z248 z ^ { 6 } + 52 z ^ { 4 } + 12 z ^ { 2 }

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Solve the problem. - −32x8−32x6−56x4−8x6\frac { - 32 x ^ { 8 } - 32 x ^ { 6 } - 56 x ^ { 4 } } { - 8 x ^ { 6 } }

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