Explanation Given Information: The provided equation is 14 V + 5 − 5 V = 4 ( V + 5 ) . Formula used: To solve the equation and prove the solution, follow the steps as mentioned below. Step 1 : Rearrange the unknown values to the left side and known values to the right side of the Equation by using the following sequence of order to solve the equation. (a) Paranthesis, if any then clear it before performing the next operations by mutiplying the coefficient with each term inside the paranthesis. (b) In order to solve the equations with more than one operation, apply opposite operations from the provided operation in the equation, that is, addition if substraction is in the equation and multiplication if division is provided in the equation and vice versa. Step 2 : Prove the solution by substituting the value obtained from step 1 in the original equation then check the left and right of the equation if, they are equal then the answer is correct. Calculation: Consider the provided equation 14 V + 5 − 5 V = 4 ( V + 5 ) . Clear the paranthesis by mutiplying the coefficient with each term inside the paranthesis, 14 V + 5 − 5 V = 4 ( V ) + 4 ( 5 ) 14 V + 5 − 5 V = 4 V + 20 Move 4 V to the left side by add − 4 V to the both sides, 14 V + 5 − 5 V = 4 V + 20 − 4 V − 4 V 10 V + 5 − 5 V = 20 ¯ Combine the unknowns on left side

Contemporary Mathematics for Business and Consumers

7th Edition

ISBN: 9781285189758

Author: Robert Brechner, George Bergeman

Publisher: Cengage Learning

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Chapter 5.I, Problem 16RE

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To calculate: The value of unknown from the equation 14V+5−5V=4(V+5) and prove the result.

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Chapter 5.I, Problem 15RE

Chapter 5.I, Problem 17RE

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The value of unknown from the equation 14 V + 5 − 5 V = 4 ( V + 5 ) and prove the result.

Solution Summary: The author explains how to solve the equation and prove the solution by substituting the value obtained from step 1 in the original equation.

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To calculate: The value of unknown from the equation 14V+5−5V=4(V+5) and prove the result.

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Chapter 5 Solutions