What is the remainder of 100 divided by 101?

As 101 is a prime number, this is a direct application of Wilson’s theorem[1]: . Therefore, the remainder is 100.

What is the remainder of 100 divided by 15?

10
100 divided by 15 is equal to 6 with a remainder of 10. You can also write this as the fraction 6 2/3.

What number is divided 101?

To find the factors of 101, we have to list out the numbers that can evenly divide 101. Hence, there are only two such numbers available to us, they are 1 and 101. So, the factors are 1 and 101 for the whole number 101.

How do you solve 100 divided by 3?

The division 1÷3 is now 1÷10 which is equal to 0.1. so you see writing (in base ten) 100÷3=33.333333 does not mean that we cannot divide 100 into three equal parts.

What is the remainder of (100!) ^100?

100! is equal to the product of 100 natural nos 100 upto 1. The product contains 23. Hence 100! = 23N where N is a natural no. Hence (100!) ^100 is a multiple of 23. Hence the remainder is ZERO.

How do you find the remainder when dividing by 10?

First, if a number is being divided by 10, then the remainder is just the last digit of that number. Similarly, if a number is being divided by 9, add each of the digits to each other until you are left with one number (e.g., 1164 becomes 12 which in turn becomes 3), which is the remainder.

What is 100 divided by 23 using long division?

Here we will show you step-by-step with detailed explanation how to calculate 100 divided by 23 using long division. Before you continue, note that in the problem 100 divided by 23, the numbers are defined as follows: 100 = dividend 23 = divisor Step 1:

What is the difference between the quotient and the remainder?

What is the quotient and the remainder? The quotient is the number of times a division is completed fully, while the remainder is the amount that is left that doesn’t fully go into the divisor. For example, 127 divided by 3 is 42 R 1, so 42 is the quotient and 1 is the remainder.