Explanation Definition used: Rational Exponents: “If m and n are natural numbers without common prime factors, b is a real number, and b is non-negative when n is even, then b m n = { ( b 1 n ) m = ( b n ) m ( b m ) 1 n = b m n and b − m n = 1 b m n , b ≠ 0 ”. Calculation: Change the expression ( 2 x 2 y ) 3 5 into rational exponent form by using above definition

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Chapter A.6, Problem 9E

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To change: The expression (2x2y)35 into rational exponent form.

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Chapter A.6, Problem 8E

Chapter A.6, Problem 10E

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Chapter A.6 Solutions

EBK CALCULUS FOR BUSINESS, ECONOMICS, L

Ch. A.6 - Evaluate each of the following: (A)161/2 (B)16...Ch. A.6 - Convert to radical form. (A)u1/5 (B)(6x2y5)2/9...Ch. A.6 - Prob. 3MP Ch. A.6 - Prob. 4MP Ch. A.6 - Write the following expression in the form axp +...Ch. A.6 - Prob. 6MP Ch. A.6 - Prob. 7MP Ch. A.6 - Rationalize each numerator. (A)332 (B)2n4n...Ch. A.6 - Change each expression in Problems 16 to radical...Ch. A.6 - Change each expression in Problems 16 to radical...

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To change: The expression ( 2 x 2 y ) 3 5 into rational exponent form.

Solution Summary: The author explains how to change the expression sqrt[5](2x 2y)3 into rational exponent form.

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To change: The expression (2x2y)35 into rational exponent form.

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Chapter A.6 Solutions