Explanation Given Information: The expression is 5 7 6 5 5 6 . Formula used: Division of exponents if the basses are same: a m a n = a m − n Here, m and n are the natural number. Calculation: Consider the provided expression: 5 7 6 5 5 6 Use the identity a m a n = a m − n , to simplify the expression as: 5 7 6 5 5 6 = 5 7 6 − 5 6 Denominator is common therefore, subtract the numerator and keep the LCD as the denominator of the resultant expression

9th Edition

ISBN: 9780321997173

Author: Marvin L. Bittinger, Judith A. Beecher

Publisher: PEARSON

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The exponent or power or index of a variable/number is the number of times that variable/number is multiplied by itself.

Question

Chapter J, Problem 64DE

To determine

To calculate: The simplified form of the expression 576556.

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Chapter J, Problem 63DE

Chapter J, Problem 65DE

Chapter J Solutions

Developmental Mathematics (9th Edition)

Ch. J - Find the square roots. 1. Ch. J - Prob. 2DE Ch. J - Prob. 3DE Ch. J - Prob. 4DE Ch. J - Prob. 5DE Ch. J - Prob. 6DE Ch. J - Prob. 7DE Ch. J - Prob. 8DE Ch. J - Prob. 9DE Ch. J - Prob. 10DE

Ch. J - Prob. 11DE Ch. J - Prob. 12DE Ch. J - Prob. 13DE Ch. J - Prob. 14DE Ch. J - Prob. 15DE Ch. J - Prob. 16DE Ch. J - Prob. 17DE Ch. J - Prob. 18DE Ch. J - Prob. 19DE Ch. J - Prob. 20DE Ch. J - Prob. 21DE Ch. J - Prob. 22DE Ch. J - Prob. 23DE Ch. J - Prob. 24DE Ch. J - Prob. 25DE Ch. J - Prob. 26DE Ch. J - Prob. 27DE Ch. J - Prob. 28DE Ch. J - Prob. 29DE Ch. J - Prob. 30DE Ch. J - Prob. 31DE Ch. J - Prob. 32DE Ch. J - Prob. 33DE Ch. J - Prob. 34DE Ch. J - Prob. 35DE Ch. J - Prob. 36DE Ch. J - Prob. 37DE Ch. J - Prob. 38DE Ch. J - Prob. 39DE Ch. J - Prob. 40DE Ch. J - Prob. 41DE Ch. J - Prob. 42DE Ch. J - Prob. 43DE Ch. J - Prob. 44DE Ch. J - Prob. 45DE Ch. J - Prob. 46DE Ch. J - Prob. 47DE Ch. J - Prob. 48DE Ch. J - Prob. 49DE Ch. J - Prob. 50DE Ch. J - Prob. 51DE Ch. J - Prob. 52DE Ch. J - Prob. 53DE Ch. J - Prob. 54DE Ch. J - Prob. 55DE Ch. J - Prob. 56DE Ch. J - Prob. 57DE Ch. J - Prob. 58DE Ch. J - Prob. 59DE Ch. J - Prob. 60DE Ch. J - Prob. 61DE Ch. J - Prob. 62DE Ch. J - Prob. 63DE Ch. J - Prob. 64DE Ch. J - Prob. 65DE Ch. J - Prob. 66DE Ch. J - Prob. 1ES Ch. J - Prob. 2ES Ch. J - Prob. 3ES Ch. J - Prob. 4ES Ch. J - Prob. 5ES Ch. J - Prob. 6ES Ch. J - Prob. 7ES Ch. J - Prob. 8ES Ch. J - Prob. 9ES Ch. J - Prob. 10ES Ch. J - Prob. 11ES Ch. J - Prob. 12ES Ch. J - Prob. 13ES Ch. J - Prob. 14ES Ch. J - Prob. 15ES Ch. J - Prob. 16ES Ch. J - Prob. 17ES Ch. J - Prob. 18ES Ch. J - Prob. 19ES Ch. J - Prob. 20ES Ch. J - Prob. 21ES Ch. J - Prob. 22ES Ch. J - Prob. 23ES Ch. J - Prob. 24ES Ch. J - Prob. 25ES Ch. J - Prob. 26ES Ch. J - Prob. 27ES Ch. J - Prob. 28ES Ch. J - Prob. 29ES Ch. J - Prob. 30ES Ch. J - Prob. 31ES Ch. J - Prob. 32ES Ch. J - Prob. 33ES Ch. J - Prob. 34ES Ch. J - Prob. 35ES Ch. J - Prob. 36ES Ch. J - Prob. 37ES Ch. J - Prob. 38ES Ch. J - Prob. 39ES Ch. J - Prob. 40ES Ch. J - Prob. 41ES Ch. J - Prob. 42ES Ch. J - Prob. 43ES Ch. J - Prob. 44ES Ch. J - Prob. 45ES Ch. J - Prob. 46ES Ch. J - Prob. 47ES Ch. J - Prob. 48ES Ch. J - Prob. 49ES Ch. J - Prob. 50ES Ch. J - Prob. 51ES Ch. J - Prob. 52ES Ch. J - Prob. 53ES Ch. J - Prob. 54ES Ch. J - Prob. 55ES Ch. J - Prob. 56ES Ch. J - e Rewrite without rational exponents, and...Ch. J - Prob. 58ES Ch. J - Prob. 59ES Ch. J - Prob. 60ES Ch. J - Prob. 61ES Ch. J - Prob. 62ES Ch. J - Prob. 63ES Ch. J - Prob. 64ES Ch. J - Prob. 65ES Ch. J - Prob. 66ES Ch. J - Prob. 67ES Ch. J - Prob. 68ES Ch. J - Prob. 69ES Ch. J - Prob. 70ES Ch. J - Prob. 71ES Ch. J - Prob. 72ES Ch. J - Prob. 73ES Ch. J - Prob. 74ES Ch. J - Prob. 75ES Ch. J - Prob. 76ES Ch. J - Prob. 77ES Ch. J - Prob. 78ES Ch. J - Prob. 79ES Ch. J - Prob. 80ES Ch. J - Prob. 81ES Ch. J - Prob. 82ES Ch. J - Prob. 83ES Ch. J - Prob. 84ES Ch. J - Prob. 85ES Ch. J - Prob. 86ES Ch. J - Prob. 87ES Ch. J - Prob. 88ES Ch. J - Prob. 89ES Ch. J - Prob. 90ES Ch. J - Prob. 91ES Ch. J - Prob. 92ES Ch. J - Prob. 93ES Ch. J - Prob. 94ES

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Critical Thinking Determine if the statement is true or false. If the statement is false, then correct it and make it true. The sum of the exponents on the variables in any term in the expansion of (a+b)555 is 555.

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