Question 79

In the following question, state whether the statement is True (T) or False (F):

$(9 x - 51) \div 9$ is x - 51.

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Solution

False
We have, $(9 x - 51) / 9 = \frac{9 x - 51}{9} = \frac{9 x}{9} - \frac{51}{9} = x - \frac{51}{9}$

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Solution of an Equation

Standard VI Mathematics

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Question 79 In the following question, state whether the statement is True (T) or False (F): (9x−51)÷9 is x - 51.

False We have, (9x−51)/9=9x−519=9x9−519=x−519

Question 79

In the following question, state whether the statement is True (T) or False (F):

$(9 x - 51) \div 9$ is x - 51.

False
We have, $(9 x - 51) / 9 = \frac{9 x - 51}{9} = \frac{9 x}{9} - \frac{51}{9} = x - \frac{51}{9}$