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Originally posted by HWPO on 08 Jun 2020, 08:52.
Last edited by HWPO on 17 Jun 2020, 10:06, edited 2 times in total.
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Hello guys, I hope you are all doing well.
I have two questions regarding numbers divided by 11 and other two-digit numbers and one regarding base fractions
1) As for 11, the rule is pretty simple: take the sum of the odd place digit, subtract from the sum of the even place digit. If the result is divided by 11 - the number itself is divided by 11.
Now, I was practicing on this rule, and I may have came across a number, which I though was not divisible by 11 but it is.
54328978014 / 11 ?
Sum of blue: (5+3+8+7+0+4) Sum of black: (4+2+9+8+1)
= 27-24 = 3, which is not divisible by 11.
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I have two questions regarding numbers divided by 11 and other two-digit numbers and one regarding base fractions
1) As for 11, the rule is pretty simple: take the sum of the odd place digit, subtract from the sum of the even place digit. If the result is divided by 11 - the number itself is divided by 11.
Now, I was practicing on this rule, and I may have came across a number, which I though was not divisible by 11 but it is.
54328978014 / 11 ?
Sum of blue: (5+3+8+7+0+4) Sum of black: (4+2+9+8+1)
= 27-24 = 3, which is not divided by 11.
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Given number is not divisible by 11, please chk your calculation again.
I have two questions regarding numbers divided by 11 and other two-digit numbers and one regarding base fractions
1) As for 11, the rule is pretty simple: take the sum of the odd place digit, subtract from the sum of the even place digit. If the result is divided by 11 - the number itself is divided by 11.
Show more
I can promise you will never have any use for that rule (or for similar rules for divisibility by 7) on the GMAT. You'd only ever need a rule like that if you needed to check if some number in the billions or trillions was divisible by 11, and that's not something the GMAT will ever ask, because it's just not an interesting question. I have a Masters degree in Number Theory, and I've literally never used the divisibility tests for 7 or 11, whether on the GMAT or in university Number Theory classes or anywhere else.
The divisibility tests for 2, 3, 5 and related numbers (like 4, 9, 10, etc) can be extremely useful, but those tests are also very simple, and that's what the GMAT is about - simple math, but often tested in logically tricky or inventive ways.
I have two questions regarding numbers divided by 11 and other two-digit numbers and one regarding base fractions
1) As for 11, the rule is pretty simple: take the sum of the odd place digit, subtract from the sum of the even place digit. If the result is divided by 11 - the number itself is divided by 11.
Now, I was practicing on this rule, and I may have came across a number, which I though was not divisible by 11 but it is.
54328978014 / 11 ?
Sum of blue: (5+3+8+7+0+4) Sum of black: (4+2+9+8+1)
= 27-24 = 3, which is not divisible by 11.
Show more
Hi DanielEMZ
54328978014 when divided by 11, gives a remainder of 3 [ take a calculator and divide 54328978014 by 11, and you'll get 4938998001.27
The 0.27 multiplied by 11 gives us 2.97 \(\approx\) 3
And by the rule of divisibility if the difference of sum of odd places - sum of digits in even places = 0 or 11, then that number is divisible by 11.
In this case you already have ford 27 - 24 = 3 and 3 indicates the remainder, which tallies with the remainder when we do the actual division.
A member just gave Kudos to this thread, showing it’s still useful. I’ve bumped it to the top so more people can benefit. Feel free to add your own questions or solutions.
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Archived Topic
Hi there,
This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.