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Thanks u0422811 and Bunuel.
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I believe the official rule of gmat is to round up if its .5 or above and down if its .4 or below. Though one must be carefull in some instances where you must round down at all times. For example if the question asks the number of people that can fit into a room, and your calculation gives 11.9, the answer would be 11 rather than 12.
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The GMAT will occasionally give a crazy rule for rounding, and say any number [x] should always be rounded up/down. They usually rely on "tricking" you on negative numbers. When rounding up/down on a negative number, it may be helpful to visualize the number line to make sure you are rounding in the right direction!
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There is a theory in maths....which says if you are rounding about a odd no. and the next digit is 5....we move up...and if its even then we move down

the idea is once a set of random numbers is rounded the overall figure should be closer to the earlier sum (without rounding), the usual round up around 5 is upward biased

Any experts take on this?

Would like to know this exact rule and does gmat take this rule or simple 5up rule....if so could u provide an OG example which clarifies this?

Thanks
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bullseye800
There is a theory in maths....which says if you are rounding about a odd no. and the next digit is 5....we move up...and if its even then we move down

the idea is once a set of random numbers is rounded the overall figure should be closer to the earlier sum (without rounding), the usual round up around 5 is upward biased

Any experts take on this?

Would like to know this exact rule and does gmat take this rule or simple 5up rule....if so could u provide an OG example which clarifies this?

Thanks

Rounding rules used for the GMAT are given in my post above. No need to complicate things.
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Bunuel
Example:
5.3485 rounded to the nearest tenth = 5.3, since the dropped 4 is less than 5.
5.3485 rounded to the nearest hundredth = 5.35, since the dropped 8 is greater than 5.
5.3485 rounded to the nearest thousandth = 5.349, since the dropped 5 is equal to 5.

Bunuel,

I'm slightly confused by your explanation and the GC Math Book. IMO, in example 1 regardless of the fact that you should round to the nearest tenth, you should always start backwards, basically that the ten-thousandth makes the 8 become a 9, then this thousandth changes the 4 to a 5, and finally the 5 transforms the tenth in a 4. At least that is the rule I have studied in primary school. I don't argue that your rule may be the one applicable on the GMAT, but nevertheless, I would be glad to hear your take on this. Thank you!
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Bunuel
Example:
5.3485 rounded to the nearest tenth = 5.3, since the dropped 4 is less than 5.
5.3485 rounded to the nearest hundredth = 5.35, since the dropped 8 is greater than 5.
5.3485 rounded to the nearest thousandth = 5.349, since the dropped 5 is equal to 5.

Bunuel,

I'm slightly confused by your explanation and the GC Math Book. IMO, in example 1 regardless of the fact that you should round to the nearest tenth, you should always start backwards, basically that the ten-thousandth makes the 8 become a 9, then this thousandth changes the 4 to a 5, and finally the 5 transforms the tenth in a 4. At least that is the rule I have studied in primary school. I don't argue that your rule may be the one applicable on the GMAT, but nevertheless, I would be glad to hear your take on this. Thank you!

The GMAT uses the rule given in my post. When rounding to the tenth you look at only the hundredth digit, when rounding to the hundredth you look at only the thousandth digit, etc.
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You will never need to worry about how to round 2.5 "to the nearest integer" on the GMAT. Different conventions are used in different countries in this situation, so it would not be a fair question. I'd personally have no idea how to answer it. It's a question that doesn't really make any sense - we can't round 2.5 to the "nearest integer", because two different integers (2 and 3) are equally near to 2.5.

That said, you would definitely round 2.5001 up to 3 (if rounding to the nearest integer), because 2.5001 is (very slightly) closer to 3 than it is to 2. Similarly, you'd round 2.4999 down to 2, because 2.4999 is (very slightly) closer to 2 than it is to 3. That's exactly what you'd do if you followed the rule Bunuel described above, so that rule is a perfectly good one to follow.
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