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12341234.... 400 digits when divided by 909 leaves remainder ?
Read Solution (Total 4)
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- Ans: 685
The pattern repeats by four digits 1234!
First find the "pattern base" = 1234 (In our case!)
Then find 1234 mod 909 = 325
Now if you see 12341234 mod 909 = 325*2 mod 909 = 650
Again observe for 123412341234 mod 909 = 325*3 mod 909 = 66 and so on
So, we have 100 such "pattern base" 1234
Therefore, remainder will be given by 325*100 mod 909 = 685.
- 11 years agoHelpfull: Yes(34) No(2)
- Ans: 685
The pattern repeats by four digits 1234!
First find the "pattern base" = 1234 (In our case!)
Then find 1234 mod 909 = 325 - 11 years agoHelpfull: Yes(2) No(4)
- 1234/909 leaves remainder 325
12341234/909 leaves remainder 650
123412341234/909 leaves remainder 0
similarly 1234123412341234/909 leaves 0 remainder
hence 1234 upto 400 digits will leave 0 remainder - 11 years agoHelpfull: Yes(1) No(3)
- 1234/909 leaves remainder 325
12341234/909 leaves remainder 650
123412341234 mod 909 leaves remainder 0
but this continues until 123412341234.......1234(99 times) mod 909 leaves remainder 0
therefore for 100th time we need to calculate
so 1234 mod 909=325
so answer is 325 - 11 years agoHelpfull: Yes(0) No(1)
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