Exam 10: Rational Exponents, Radicals, and Complex Numbers

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Factor the given factor from the expression. - m−1/2;8m9/4−3m−1/2m ^ { - 1 / 2 } ; 8 m ^ { 9 / 4 } - 3 m ^ { - 1 / 2 }

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Multiply, and then simplify if possible. Assume all variables represent positive real numbers. - (7+5)(7−5)( \sqrt { 7 } + 5 ) ( \sqrt { 7 } - 5 )

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Simplify. Assume that all variables represent any real number. - (x+8)2\sqrt { ( x + 8 ) ^ { 2 } }

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Evaluate. -If f(x)=x−203f ( x ) = \sqrt [ 3 ] { x - 20 } , find the value of f(1)f ( 1 )

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Perform the indicated operation. Write the result in the form a + bi. -(6 + 6i) + (9 - 6i)

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Use the product rule to multiply. Assume all variables represent positive real numbers. - 33⋅93\sqrt [ 3 ] { 3 } \cdot \sqrt [ 3 ] { 9 }

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Multiply, and then simplify if possible. Assume all variables represent positive real numbers. - (4x−3−4)2( \sqrt { 4 x - 3 } - 4 ) ^ { 2 }

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Perform the indicated operation. Write the result in the form a + bi. -3i + (-3 - i)

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Solve. -A balloon is secured to rope that is staked to the ground. A breeze blows the balloon so that the rope is taut while the balloon is directly above a flag pole that is 60 feet from where the rope is staked down. Find the altitude of the balloon if the rope is 80 feet long. Solve. -A balloon is secured to rope that is staked to the ground. A breeze blows the balloon so that the rope is taut while the balloon is directly above a flag pole that is 60 feet from where the rope is staked down. Find the altitude of the balloon if the rope is 80 feet long.

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Solve. - x−2=x+32\sqrt { x } - 2 = \sqrt { x + 32 }

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Fill in the blank with one of the words or phrases listed below. index rationalizing conjugate principal square rootcube root midpoint complex numberlike radicals radicand imaginary unit distance -The_________ of a number is written as a3\sqrt [ 3 ] { \mathrm { a } } .

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Solve. - 3x+2−5=0\sqrt { 3 x + 2 } - 5 = 0

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Use the product rule to multiply. Assume all variables represent positive real numbers. - 164⋅81n44\sqrt [ 4 ] { 16 } \cdot \sqrt [ 4 ] { 81 n ^ { 4 } }

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Simplify. Assume that all variables represent any real number. - (−7)2\sqrt { ( - 7 ) ^ { 2 } }

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Find the root. Assume that all variables represent nonnegative real numbers. - x486\sqrt [ 6 ] { x ^ { 48 } }

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Perform the indicated operation. Write the result in the form a + bi. -(6i)(15i)

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Perform the indicated operation. Write the result in the form a + bi. -(24 - 3i)(8 + i)

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Solve. - 30x−15=x+7\sqrt { 30 x - 15 } = x + 7

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Write in terms of i. - −245\sqrt { - 245 }

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