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Convert the following paragraph proof to a flow proof. The equation 7x- 14 = 28 is given. To solve an algebraic equation, the variable must be isolated on one side of the equation using inverse mathematical operations. First, eliminate the constant on the left side of the equation by using the addition property of equality to add 14 to both sides, which leaves 7x = 42. Then, eliminate the coefficient in front of x using the division property of equality and divide each side of the equation by 7, which leaves x = 6.

Convert the following paragraph proof to a flow proof. The equation 7x- 14 = 28 is given. To solve an algebraic equation, the variable must be isolated on one side of the equation using inverse mathematical operations. First, eliminate the constant on the left side of the equation by using the addition property of equality to add 14 to both sides, which leaves 7x = 42. Then, eliminate the coefficient in front of x using the division property of equality and divide each side of the equation by 7, which leaves x = 6.

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
ChapterP: Prerequisites
SectionP.8: Solving Basic Equations
Problem 1E
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Convert the following paragraph proof to a flow proof. The equation 7x - 14 = 28 is given. To solve an algebraic equation, the variable must be isolated on one side of the equation using inverse mathematical operations. First, eliminate the constant on the left side of the equation by using the addition property of equality to add 14 to both sides, which leaves 7x = 42. Then, eliminate the coefficient in front of x using the division property of equality and divide each side of the equation by 7, which leaves X = 6.
Transcribed Image Text:Convert the following paragraph proof to a flow proof. The equation 7x - 14 = 28 is given. To solve an algebraic equation, the variable must be isolated on one side of the equation using inverse mathematical operations. First, eliminate the constant on the left side of the equation by using the addition property of equality to add 14 to both sides, which leaves 7x = 42. Then, eliminate the coefficient in front of x using the division property of equality and divide each side of the equation by 7, which leaves X = 6.
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