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Can someone explain this problem?

OA : C
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Can someone explain this problem?
If I my logic is right. I am not gonna give you a direct answer but rather in order to get you to frame your mind. I am gonna ask you.
How do you know if p>q? How do you get the value of both p & q?

I am myself struggling with the logic of DS at times so hoping others would correct me if I am giving the wrong input
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Can someone explain this problem?

OA : C

You can discover an in-depth discussion on this topic here: https://gmatclub.com/forum/is-p-q-1-2p- ... 31606.html

Hope it helps.
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Please solve this question.Someone posted it in a gmat related group.

In a multiple choice question containing 10 options, students are informed that t of the options are correct. Student must select all correct options in order to receive credit. For what value of t would the student be least likely to receive credit on the question, assuming the student guessed randomly?
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A number when divided by a divisor leaves a remainder of 24. When twice the original number is divided by the same divisor the remainder is 11. What is the value of the divisor?

Can anyone help with this question?
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Can you explain it to me how you did it!?
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Thanks for the help
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A number when divided by a divisor leaves a remainder of 24. When twice the original number is divided by the same divisor the remainder is 11. What is the value of the divisor?

Can anyone help with this question?

You can find a detailed discussion of this question here: https://gmatclub.com/forum/a-number-whe ... 44257.html

Hope it helps.
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Can you explain it to me how you did it!?
Assume that the dividend is x, and the divisor is y

Rem(x/y) = 24; Inference ⇒ y > 24

Rem(2x/y) = Rem(x/y) + Rem(x/y) ⇒ Expected Remainder = 24 + 24 = 48

However, we see that the remainder is 11. Which means that the remaining value must have been the product of a quotient * divisor.

Remaining value = 48 - 11 = 37. As 37 is a prime number, the possible way to arrive at 37 is 37 * 1. So the divisor is either 1 or 37. We know that the divisor is greater than 24, hence 37 (also if the divisor were 1, the remainder will always be 0)
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Hi everyone. I tend to get confused with different Comparison word problem in Quant. If anyone by chance knows a post that sums up all these wordings? Thank you!
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Clover159
Hi everyone. I tend to get confused with different Comparison word problem in Quant. If anyone by chance knows a post that sums up all these wordings? Thank you!

Can you please tell me what exactly are "Comparison word" problems? Thank you!
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Hi Bunnel. Thanks for the reply. For example, I’m sometimes confused with those like “A is more than twice as much as B” or “A is twice more than B” and so on. Just feel like my brain stops for a while seeing those comparison words. and so some more with other “as….as..”
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