Hi,

I had the same question. The key is do not solve for the value of X.
(Note: Do not substitute for X)...

say, 1/x-1 = 0, You get 1=0, that cannot be true. But, if you put 1/x-1 for any value other than 0, you get atleast some value for x.

So, it is true for all values...other than zero. Hence B.

I hope this helps.

if i enter 0 the equation yields an answer of -1, so its still an answer though? I am puzzled!

Enginpasa1 wrote:if i enter 0 the equation yields an answer of -1, so its still an answer though? I am puzzled!

Its pretty simple dude and smar83 has explained it nicely. However, for your convenience, I am explaining it again.

The problem is that we have to compute the value of the given equation, not the value of X. So, for this the examiner has give five sample values of the equation and asked us which value is not possible as the answer of the equation.

i.e. the equation will be 1/1-X = Y, it means you need to compute Y.
So, if we substitute Y = 0, that mean, our equation will be

1/1-X = 0,

which implies 1 = (1-X) * 0.

Anything multiplied by 0 is always equals to ZERO.

so, it means 1 = 0, which practically and theoretically also impossible. Hence the value of Y can never be equal to ZERO.

I hope now you get the answer.

Enginpasa1 wrote:if i enter 0 the equation yields an answer of -1, so its still an answer though? I am puzzled!

The mistake you're making is that you're subbing in 0 as the value for x. However, 0 would be the value of the entire expression, which is impossible (since 1/anything will never = 0; only 0/anything = 0).