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remainder for 4^875/17
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any ideas ?
4^17= 4 mod 17 xD ?!
haha Fermat is not efficient here as it leaves a very huge remainder
so 4^18=-1 mod 17
:P no its not :P :P
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@mathmath333 u have any ideas ?
2^1750
ok lol something else xD 4 = 4 mod 17 4^2= 16 mod 17 4^2 =-1 mod 17 ?! is this more help ?
book gives the ans as 13
you're on right track @mathmath333
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2^(3*586+2) ?
try this : \[ \large 4^{875} = 4^{2\times 437 + 1} = 4*16^{437} \equiv 4*(-1)^{437} \equiv -4 \equiv -4+17\equiv 13\]
|dw:1407229195771:dw|
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