Explanation Given Information: The algebraic expression is ( 2 x − 5 y ) + ( 3 y − 4 x ) − 2 ( 3 x − 5 y ) . Formula Used: The distributive law states that, a ( b + c ) = a b + a c Where, a, b and c are any arbitrary number or variable. Calculation: Consider the algebraic expression, ( 2 x − 5 y ) + ( 3 y − 4 x ) − 2 ( 3 x − 5 y ) Remove the bracket and use distributive law, ( 2 x − 5 y ) + ( 3 y − 4 x ) − 2

11th Edition

ISBN: 9781285199191

Author: Dale Ewen, C. Robert Nelson

Publisher: Cengage Learning

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Chapter 6, Problem 12CR

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To Calculate: The simplified form of the algebraic expression (2x−5y)+(3y−4x)−2(3x−5y).

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Chapter 6, Problem 11CR

Chapter 6, Problem 13CR

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Chapter 6 Solutions

Elementary Technical Mathematics

Ch. 6.1 - Solve each equation and check: x+2=8 Ch. 6.1 - Prob. 2E Ch. 6.1 - Prob. 3E Ch. 6.1 - Solve each equation and check: 23n=6 Ch. 6.1 - Solve each equation and check: w712=3 Ch. 6.1 - Prob. 6E Ch. 6.1 - Solve each equation and check: x13=1.5 Ch. 6.1 - Solve each equation and check: n+12=5 Ch. 6.1 - Solve each equation and check: 3b=15.6 Ch. 6.1 - Solve each equation and check: y17=25

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The simplified form of the algebraic expression ( 2 x − 5 y ) + ( 3 y − 4 x ) − 2 ( 3 x − 5 y ) .

Solution Summary: The author explains that the simplified form of the algebraic expression is -8x+8y.

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To Calculate: The simplified form of the algebraic expression (2x−5y)+(3y−4x)−2(3x−5y).

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Chapter 6 Solutions