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Please help me I really need help....
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\[m= 10^{32}+2\] When m is divided by 11, the remainder is r Which one is greater or are they equal. Quantity A: r Quantity B: 3
\[10^2 \mod 11 =100-9(11)=1 \\ 10^{2 \cdot 16 } \mod 11 \equiv (10^2)^{16} \mod 11 \equiv ...\] I'm just using the repeated squares method to find what 10^(32) divided by 11 is
do you think you can finish this method
huh?
what is mod?
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the answer says something about finding a pattern in this: |dw:1437431905761:dw|
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