Exam 7: Rational Exponents, Radicals, and Complex Numbers

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Perform the indicated operation. Write the result in the form a + bi. - (87i)+(8+7i)( 8 - 7 i ) + ( - 8 + 7 i )

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Add or subtract. Assume all variables represent positive real numbers. - 2x4325+128x41253- \frac { \sqrt [ 3 ] { 2 x ^ { 4 } } } { 25 } + \sqrt [ 3 ] { \frac { 128 x ^ { 4 } } { 125 } }

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Find the square root. Assume that all variables represent nonnegative real numbers. - 49x12\sqrt { 49 x ^ { 12 } }

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Solve. - x+1=x+11\sqrt { x } + 1 = \sqrt { x + 11 }

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Raise to the power or find the root. Assume that all variables represent positive real numbers. Write with only positive exponents. - 3x1/5(2x4x1/5)3 x ^ { - 1 / 5 } \left( 2 x ^ { 4 } - x ^ { 1 / 5 } \right)

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

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Use a calculator to approximate the square root to 3 decimal places. Check to see that the approximation is reasonable. - 78\sqrt { 78 }

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Raise to the power or find the root. Assume that all variables represent positive real numbers. Write with only positive exponents. - x155- \sqrt [ 5 ] { x ^ { 15 } }

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Fill in the blank with one of the words or phrases listed below. Fill in the blank with one of the words or phrases listed below.    -The , written i, is the number whose square is -1. -The , written i, is the number whose square is -1.

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Simplify. Assume that all variables represent positive real numbers. - 72x2\sqrt { 72 x ^ { 2 } }

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Find the midpoint of the line segment whose endpoints are given. - (4.5,1.8),(7.5,7.6)( - 4.5 , - 1.8 ) , ( - 7.5,7.6 )

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Find the cube root. - 7293\sqrt [ 3 ] { 729 }

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Find all real square roots of the number. 36

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Rationalize the numerator and simplify. Assume all variables represent positive real numbers. - 161+6\frac { 1 - \sqrt { 6 } } { 1 + \sqrt { 6 } }

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Write in terms of i. - 4\sqrt { - 4 }

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Rationalize the denominator and simplify. Assume that all variables represent positive real numbers. - 36x\sqrt { \frac { 36 } { x } }

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

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Solve. - 11x9=911x\sqrt { 11 x - 9 } = \sqrt { 9 - 11 x }

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Perform the indicated operation. Write the result in the form a + bi. -(14i)(-2i)

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Perform the indicated operation and simplify. Write the result in the form a + bi. - (4+10i)2( 4 + 10 \mathrm { i } ) ^ { 2 }

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