Exam 7: Roots, Radicals, and Complex Numbers

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Write as an absolute value. - (x+2)2\sqrt { ( x + 2 ) ^ { 2 } }

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Simplify. - 100z24121\sqrt { \frac { 100 z ^ { 24 } } { 121 } }

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Simplify. - 729x4y53\sqrt [ 3 ] { 729 x ^ { 4 } y ^ { 5 } }

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Multiply. Write the result in the form a + bi. -4 4i(26i)4 i ( 2 - 6 i )

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Write the word or phrase that best completes each statement or answers the question. - x+73(x+7)74\frac { \sqrt [ 3 ] { x + 7 } } { \sqrt [ 4 ] { ( x + 7 ) ^ { 7 } } }

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Solve the problem. -A right circular cone used for packaging candy needs to hold 2 cubic inches of candy and be 3 inches tall. Let r=3Vπhr = \sqrt { \frac { 3 V } { \pi h } } repr represent the radius of the circular base where V represents the volume of the cone and h represents the height of the cone. Approximate the radius of this package.

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Simplify. - 5x215x\sqrt { 5 x ^ { 2 } } \sqrt { 15 x }

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Add or subtract. - (33i)+(27i)+(4+5i)( 3 - 3 i ) + ( 2 - 7 i ) + ( 4 + 5 i )

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Simplify. -27 + 147

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Simplify. - 1757\sqrt { 175 } \sqrt { 7 }

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Simplify by rationalizing the denominator. - 617+2\frac { \sqrt { 6 } } { \sqrt { 17 } + 2 }

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Simplify. - 20\sqrt { 20 }

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Solve and check your solution(s). If the equation has no real solution, so state. - 2y+5+2y+8=8y+25\sqrt { 2 y + 5 } + \sqrt { 2 y + 8 } = \sqrt { 8 y + 25 }

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Evaluate if possible. If the expression is not a real number, so state. - (1681)1/4\left( \frac { 16 } { 81 } \right) ^ { 1 / 4 }

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Factor. Write the answer without negative exponents. - x1/3+x1/3x ^ { - 1 / 3 } + x ^ { 1 / 3 }

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Simplify. Write the answer in exponential form without negative exponents. - x1/5x5/3x ^ { - 1 / 5 } x ^ { - 5 / 3 }

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Simplify. - x8121\sqrt { \frac { x ^ { 8 } } { 121 } }

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Simplify. - 7250\sqrt { 72 } \sqrt { 50 }

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