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Bunuel
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I solved it this way, please let me know if I am wrong:

y is not divisible by 6 so it is also not divisible by 2 & 3. From the question I derived that x=0 and y is less than that. So by looking at the answer choices C. -1 was the only valid option.
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Bunuel
If xy = 0 and y not divisible by 6, which of the following is the greatest integer less than x?

A. x
B. -2
C. -1
D. 1
E. 0

x*y = o

Since y is not divisible by 6 , it can be any number except multiple of 6 ...

We have 3 possibilities -

1. x = 0 , y = Any number ( not multiple of 6 )
2. x = Any number & y = 0
3. x = 0 & y = 0

Greatest integer less than x is always - x - 1

1. x = 0 , Greatest integer less than x is -1
2. x = Any number , Greatest integer less than - 1
3. x = 0 , Greatest integer less than x is -1

Thus answer will be (C) -1
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xy = 0 => x = 0 or y = 0
y not divisible by 6 => y ≠ 0.
=> x = 0
the greatest integer less than x therefore is -1 => C
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Bunuel
If xy = 0 and y not divisible by 6, which of the following is the greatest integer less than x?

A. x
B. -2
C. -1
D. 1
E. 0

x*y = o

Since y is not divisible by 6 , it can be any number except multiple of 6 ...

We have 3 possibilities -

1. x = 0 , y = Any number ( not multiple of 6 )
2. x = Any number & y = 0
3. x = 0 & y = 0

Greatest integer less than x is always - x - 1

1. x = 0 , Greatest integer less than x is -1
2. x = Any number , Greatest integer less than - 1
3. x = 0 , Greatest integer less than x is -1

Thus answer will be (C) -1


I'm missing something here. I got to this part:
1. x = 0 , y = Any number ( not multiple of 6 )
2. x = Any number & y = 0
3. x = 0 & y = 0

But I'm unable to figure out how that leads us to -1 as an answer (I got the question right but ended up guessing). If Y is 0 and X is 100, wouldn't the greatest integer less than x be 99? And since X can be any value I don't understand how we can solve this
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