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The following division problems all have remainders.$$1 6 9 \div { 5 , 9 5 0 }$$

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Video by Kumareshwaran Rathinasabapathy

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Chapter 1

Whole Numbers

Section 6

Division with Whole Numbers

Decimals

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Well now find the remainder of five raise to the power of 97 When it is divided by 97. So to find the remainder will be tracing this concept which states that if P is a prime number, then areas to the power of P is congruent to a marquee. So let's write down this given problem according to this concept. So I'm going to write down this instead of a I don't fire raise to the power of randy Simon so instead of a So five basically replacing the and so therefore this is equal to five more. So 97 is the one represented by p. so I'm going to put 97 here. So which means five is the remainder when five days to the power of 97 is divided by 97. So therefore the answer for this question is fight fighting still remain that.

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