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Is \(\frac{x^3}{y} = x + \frac{x}{y}\)? --> \(\frac{x^3}{y} = \frac{x(y+1)}{y}\)?

(1) y = 8. The question becomes: is \(\frac{x^3}{8} = \frac{9x}{8}\)? --> is \(x^3=9x\)? --> is \(x(x^2-9)=0\)? --> is \(x=0\), \(x=3\) or \(x=-3\)? We don't know that. Not sufficient.

(2) y = x^2 - 1. The question becomes: is \(\frac{x^3}{x^2-1} = \frac{x(x^2-1+1)}{x^2-1}\)? --> is \(\frac{x^3}{x^2-1} = \frac{x^3}{x^2-1}\)? The answer to this question is YES. Sufficient.

Thanks a lot,that really helps.I cancelled the x in A,silly mistake.

Even if you could cancel \(x\) in (1) (for example if we were told that \(x\neq{0}\)) question would become: is \(x^2=9\)? Or is \(x=3\) or \(x=-3\)? And since we don't know whether that's true, then the statement still would be insufficient. _________________

Even if you could cancel \(x\) in (1) (for example if we were told that \(x\neq{0}\)) question would become: is \(x^2=9\)? Or is \(x=3\) or \(x=-3\)? And since we don't know whether that's true, then the statement still would be insufficient.

Sorry if I was unclear. I meant for statement 1. If you take this approach you get \(x^2-9=0 --> (x-3)(x+3)\). But according to the post above the potential x's should include a zero also. So this means that this approach is not allowed?

Sorry if I was unclear. I meant for statement 1. If you take this approach you get \(x^2-9=0 --> (x-3)(x+3)\). But according to the post above the potential x's should include a zero also. So this means that this approach is not allowed?

We cannot divide \(x^3=9x\) by \(x\) because \(x\) can be zero and division by zero is not allowed.

Never reduce equation by variable (or expression with variable), if you are not certain that variable (or expression with variable) doesn't equal to zero. We can not divide by zero.

So, if you divide (reduce) \(x^3=9x\) by \(x\), you assume, with no ground for it, that \(x\) does not equal to zero thus exclude a possible solution (notice that \(x=0\) satisfies \(x^3=9x\)).

My answer is A as x= 3,-3 after solving. Although official answer is different.

Merging topics.

As for your doubt in red:

When a DS question asks about the value of some variable, then the statement(s) is sufficient ONLY if you can get the single numerical value of this variable.

In a Yes/No Data Sufficiency questions, statement(s) is sufficient if the answer is “always yes” or “always no” while a statement(s) is insufficient if the answer is "sometimes yes" and "sometimes no".

My answer is A as x= 3,-3 after solving. Although official answer is different.

Merging topics.

As for your doubt in red:

When a DS question asks about the value of some variable, then the statement(s) is sufficient ONLY if you can get the single numerical value of this variable.

In a Yes/No Data Sufficiency questions, statement(s) is sufficient if the answer is “always yes” or “always no” while a statement(s) is insufficient if the answer is "sometimes yes" and "sometimes no".

Hope it's clear.

Hey Bunuel,

Just want to clarify one thing on this comment of yours "[b]When a DS question asks about the value of some variable, then the statement(s) is sufficient ONLY if you can get the single numerical value of this variable."

As in this question option 1 gives 3 values , 0 ,-3 and 3 which we obtained by solving it .If put them back in the equation LHS =RHS in every value then after we have to always look for one solution only, by which I mean single numerical value if so can you please elaborate why?

My answer is A as x= 3,-3 after solving. Although official answer is different.

Merging topics.

As for your doubt in red:

When a DS question asks about the value of some variable, then the statement(s) is sufficient ONLY if you can get the single numerical value of this variable.

In a Yes/No Data Sufficiency questions, statement(s) is sufficient if the answer is “always yes” or “always no” while a statement(s) is insufficient if the answer is "sometimes yes" and "sometimes no".

Hope it's clear.

Hey Bunuel,

Just want to clarify one thing on this comment of yours "[b]When a DS question asks about the value of some variable, then the statement(s) is sufficient ONLY if you can get the single numerical value of this variable."

As in this question option 1 gives 3 values , 0 ,-3 and 3 which we obtained by solving it .If put them back in the equation LHS =RHS in every value then after we have to always look for one solution only, by which I mean single numerical value if so can you please elaborate why?

When a DS question asks about the value of some variable, the answer cannot be 3 or -3. The answer MUST be one and only then a statement is sufficient. _________________

Forget conventional ways of solving math questions. In DS, Variable approach is the easiest and quickest way to find the answer without actually solving the problem. Remember equal number of variables and independent equations ensures a solution.

Is x^3/y = x + x/y?

(1) y = 8 (2) y = x^2 - 1

If we modify the original condition, the question is asking Is x^3/y = x + x/y?, or x^3=yx+x?, x(x^2-y-1)=0?, and from condition 2, x^2-y-1=0 . This is sufficient and the answer becomes (B).

Once we modify the original condition and the question according to the variable approach method 1, we can solve approximately 30% of DS questions. _________________

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