if p and q are positive integers, what is the remainder when 92p
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your question is incomplete.
get it corrected.
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1 is the Answer!
Step-by-step explanation:
Here is the Solution =>
let n = 9^2p × 5^(p+q) + 11^q × 6^pq
Rule used => The remainder whenever an integer is divided by 10 is same as its units digit.
As a side note => In order to get the remainder with 2,5 or 10 --> We just need the units digit.
So we actually need the units digit of n
Applying the concept of cyclicity
Units digit of n=> 1*5+1*6=>5+6 =>1
Hence the units digit will be one and so will the remainder when n is divided by 10.
So, Answer is 1.
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