Letβs use a GMAT data sufficiency example to elaborate the point

**What is the value of y, if y(x-1) = 3(x-1)(x-2)?**

**x = 1****x = 3**

Readers are encouraged to take time to solve the above problem π

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β¦.

β¦.

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Solution:

It is tempting to simplify the equation to :

y = 3(x β 2)

For x = 1 and x = 2 we have values of y = -3 and 1 respectively

**Herein lies a pitfall β simplifying equations assumes that we are never dividing by 0 : this is a cardinal rule which must be followed at all times**

For x = 1,

y (0) = 3 (0) (-2)

y = 3 (0) (-2) / (0) = undefined! J

So statement (1) does not help us get to the value of y

Statement (2) on the other hand works just fine

y (2) = 3 (2) (1)

y = 3

Hence, we go with **option (B)**

Remember this important pitfall of simplification β The GMAT Quant section has been known to test it when you are closing in towards Q50/51 π