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How many different numbers are there such that A.y+B=C (A, [#permalink]

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06 Aug 2009, 11:54

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How many different numbers are there such that A.y+B=C (A, B,and C are known) ?

a) C>B b) A>1

Statement (1) ALONE is sufficient, but Statement (2) ALONE is not sufficient Statement (2) ALONE is sufficient, but Statement (1) ALONE is not sufficient BOTH statements TOGETHER are sufficient, but NEITHER statement ALONE is sufficient EACH statement ALONE is sufficient Statements (1) and (2) TOGETHER are NOT sufficient
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i dont get this question, if A, B, and C are known, then assuming the equation is A*y + B = C, then there can only be one value to Y doesn't matter what statements we are given...

i dont get this question, if A, B, and C are known, then assuming the equation is A*y + B = C, then there can only be one value to Y doesn't matter what statements we are given...

Clue: if A=0, would u say the same??
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Shouldn't the question be more explicit...by wording something like this - How many different values for y are there such that A.y+B=C(A, B,and C are known) ? Rather than asking - How many different numbers are there such that A.y+B=C (A, B,and C are known) ? What numbers!!!!!

I did not understand the question when I read it.....after reading the explanation thats when I guessed that they are asking for number of possible values for y..

Shouldn't the question be more explicit...by wording something like this - How many different values for y are there such that A.y+B=C(A, B,and C are known) ? Rather than asking - How many different numbers are there such that A.y+B=C (A, B,and C are known) ? What numbers!!!!!

I did not understand the question when I read it.....after reading the explanation thats when I guessed that they are asking for number of possible values for y..