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Arithmatics

Expert replies
by [email protected] » Wed Sep 07, 2011 5:25 am
Q: If the no. ABCD, where A,B,C and D are the thousand, Hundred, tens and Unit digit, is
subtracted from DCBA. What could be the largest value?
1: 8640
2: 8840
3: 8642
4: 9999
5: 8888

I can' remember the exact values but all the choices are above 8500
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Source: — Data Sufficiency |

by cans » Wed Sep 07, 2011 6:54 am
9900 - 99 = 9801
If my post helped you- let me know by pushing the thanks button ;)

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by leumas » Wed Sep 07, 2011 7:36 am
9900 - 99 = 9801

We need to subtract ABCD from DCBA. You've done the other way around.
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by leumas » Wed Sep 07, 2011 7:36 am
leumas wrote:9900 - 99 = 9801

We need to subtract ABCD from DCBA. You've done the other way around.
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by [email protected] » Wed Sep 07, 2011 8:08 am
leumas wrote:
leumas wrote:9900 - 99 = 9801

We need to subtract ABCD from DCBA. You've done the other way around.

I THINK WE CANT DO 9900 -99 . BECAUSE IN THAT CASE THE DCBA WILL BE 0099. BUT DCBA IS A FOUR DIGIT NO BUT 99 IS A TWO DIGIT NO
0099 IS NOT A FOUR DIGIT NO.

HELP ME HELP ME
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by Brian@VeritasPrep » Wed Sep 07, 2011 11:59 am
I love this question - and keep in mind that the GMAT's question creation process is pretty thorough so they'd probably do a clear and concise job of defining that both ABCD and DCBA are four-digit numbers.

If that's the case, neither A nor D can be 0. And if you're subtracting:

DCBA
-ABCD

And you want the biggest possible result, your goals are:

-You want D to be as big as possible, since it gives you 1000*D and only takes away D.
-Similarly, you want C to be as big as possible, since it gives you 100C and only takes away 10C.
-You want B, then, to be as small as possible, since you take away 100B and only add 10B.
-And you also want A to be as small as possible since you take away 1000A and only add A.

So for D to be as big as possible, that's 9, and so is C. And for B to be as small as possible, that's 0. And since you can't use 0 for A but you want it to be as small as it can possibly be, then you'd use 1. So you have:

9901
-1099

--> 8802
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