Exam 9: Radical Expressions and Equations

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Simplify. Assume all variables represent nonnegative values. - 5r4\sqrt { \frac { 5 } { r ^ { 4 } } }

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Multiply the conjugates. -(13 - 9i)(13 + 9i)

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. - 324\sqrt { - 324 }

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Find the missing complex number. -(7 + 8i) - ? = 15 + 7i

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. - 49\sqrt { - 49 }

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Solve the problem. -For the function f(x)=52x85x+5f ( x ) = 5 \sqrt { 2 x - 8 } - 5 \sqrt { x + 5 } , find all values xx for which f(x)=15f ( x ) = - 15 .

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Write the word or phrase that best completes each statement or answers the question. Provide an appropriate response. - 294\sqrt { - 294 }

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Add or subtract the complex numbers -(3 + 5i) - (6 + 10i) - (4 - 3i)

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Provide an appropriate response.(True or false) -i = -1

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Choose the one alternative that best completes the statement or answers the question. Multiply. Assume all variables represent nonnegative real numbers. - x3(x2324x23)\sqrt [ 3 ] { x } \left( \sqrt [ 3 ] { x ^ { 2 } } - \sqrt [ 3 ] { 24 x ^ { 2 } } \right)

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Find the missing number. - ?=6x\sqrt { ? } = 6 x

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Simplify the radical expression. If appropriate, include absolute values. - x10\sqrt { x ^ { 10 } }

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Provide an appropriate response. -Can the sum be simplified without first simplifying the individual radical expressions? 221292122 \sqrt [ 12 ] { 2 } - 9 \sqrt [ 12 ] { 2 }

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Simplify. - i29i27\mathrm{i}^{29} \cdot \mathrm{i} ^{27}

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Simplify the radical expression. Assume all variables represent nonnegative real numbers. - 200k7q8\sqrt { 200 \mathrm { k } ^ { 7 } \mathrm { q } ^ { 8 } }

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Provide an appropriate response. -How many real cube roots does any positive number have?

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Provide an appropriate response. -Can the following be simplified to an expression involving a single radical? x1353+2560x33x \sqrt [ 3 ] { 135 } + \sqrt [ 3 ] { 2560 x ^ { 3 } }

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Divide. - 7i÷(2+8i)- 7 \mathrm { i } \div ( - 2 + 8 \mathrm { i } )

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Multiply. Write your answer in a + bi form. - (62i)2( 6 - 2 i ) ^ { 2 }

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Multiply. - 369\sqrt { - 36 } \cdot \sqrt { - 9 }

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