my question on reminder theorm... solve plz
\[reminder when 7^{7}^{7} is devided by 13 ... explain plz...\]
in words .. 7 to the power 7 to the power 7 when devided by 13
do you know how to raise powers?
ys why?
soory i misunderstood the question
its a god question on reminder theorm.. I am not able to get full... :(
do you mean remainder or reminder?
i think you mean remainder
Is there a reminder theorem ? :)
remind me if there is a reminder thm
I always forget :)
lol
do you have an example?
7^6 = 1mod 7
remainder
Getting there, fiddling about my moduli:-)
Hmm...this a bit trickier than I thought. I think it is 7 (only because I don't think it is 9,3 or 1), will nail it down eventually.
Oh dear, it could be 6 as well....grr
I am going to go for 6, will post steps later....
Since 13 divides 7^13-7 (FLT) = 7(7^12-1) so 13 divides 7^12-1 and because 7^6 = 1 mod 12 we can write 7^7 as 7^(12r+7) = 7^12r*7^7 = 1*6
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