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what is the remainder when 128^500 is divided by 153? understood till Euler number of 153 is 96 so the number reduces to 128^20 153 = 17 * 9 Now he says.. 17 leaves a remainder of 16 and 9 leaves a remainder of 4 17A+16= 9B + 4 i did not get the above two steps! :) Help Please!
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if you can explain how these statements work, then I would have an idea on the approach ! (36^41) mod 7 = 1 ?? how (36^41) mod 11 = 3 ?? how
@mukushla
ur problem is with this 2 steps : \[36^{41} \mod 7 = 1\]\[36^{41} \mod 11 = 3\] ?
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