What will be the remainder when we divide a number by 10?

Thus, when a number is divided by 10, the remainder is always the digit of the unit place and the quotient is the number made by the remaining digits.

How do you find the remainder of 7?

(12345 \% 7) = (5*1 + 4*3 + 3*2 + 2*(-1) + 1*(-3)) \% 7 = (5 + 12 + 6 – 2 – 3)\%7 = (18) \% 7 = 4 hence 4 will be the remainder when we divide the number 12345 by 7.

Is a number always divisible by 7 its remainder?

A number is divisible by 7 if it has a remainder of zero when divided by 7. Examples of numbers which are divisible by 7 are 28, 42, 56, 63, and 98.

Which of these can be a remainder when a number is divided by 6?

When a natural number which is a positive integer is divided by the number 6, the remainder that are possible would be 0, 1, 2, 3, 4 or 5.

What is a number when divided by 10?

A number is divisible by 10 if the last digit of the number is 0. The numbers 20, 40, 50, 170, and 990 are all divisible by 10 because their last digit is zero, 0. On the other hand, 21, 34, 127, and 468 are not divisible by 10 since they don’t end with zero.

What does it mean to divide by 10?

To divide by 10, we just need to drop the zero from the number. However, we need to understand the reason behind this pattern because not every number ends in a zero. What we’re actually doing is moving the decimal point one place to the left.

What is the remainder when 323232 is divided by 7?

Complete step-by-step answer: \[{{4}^{2}}\] divided by 7 gives the remainder as 2.

What is 6 divided by 7 with a remainder?

Using a calculator, if you typed in 6 divided by 7, you’d get 0.8571. You could also express 6/7 as a mixed fraction: 0 6/7. If you look at the mixed fraction 0 6/7, you’ll see that the numerator is the same as the remainder (6), the denominator is our original divisor (7), and the whole number is our final answer (0).

When a number is divided by 7 its remainder is always class 10?

When a number is divided by 7, its remainder is always less than 7.

What is the divisible Rule of 7?

The divisibility rule of 7 states that, if a number is divisible by 7, then “the difference between twice the unit digit of the given number and the remaining part of the given number should be a multiple of 7 or it should be equal to 0”. For example, 798 is divisible by 7. Explanation: The unit digit of 798 is 8.

How do you find the remainder divided by?

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 the remainder of divided by 11?

2
so its remainder when divided by 11 is just 2(-1) + 7(1) + 2(-1) + 8(1), the alternating sum of the digits. (It’s sum is the negative of what we found above because the alternation here begins with a -1.) But either way, if this alternating sum is divisible by 11, then so is the original number.