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The definition of remainder in math can be given as the leftover number in a division problem. If the number is not completely divisible by another number, then we are left with a value, which is called remainder. A remainder is always less than the divisor.
The definition of the remainder is the part of a quantity that is left after dividing it into equal groups. For this let us look at a simple example. A number 30 on dividing into 7 parts, we are left with 2. 30 = 7 × 4 + 2. Here the number 2 which is left after the dividing 30, is the remainder.
When you do division, you end up with either a remainder, or you end up with the final result being a decimal. Ultimately, the decimal is the remainder divided by the divisor. So 7 / 2 is 3 with a remainder of 1, and you can divide 1 by 2 to get one half or 0.5, which you then add to the original 3.
12 Ιαν 2023 · Remainder definition. The remainder is the portion of the dividend that cannot be fairly divided by the divisor. After dividing whole numbers to find the quotient, you can end up with a portion of the dividend leftover; this is the remainder. It represents a fraction of the dividend and can be written as a decimal or a fraction.
Remainder – The amount left over when one number does not divide exactly into another number. The remainder will always be less than the divisor (there is no remainder in 145 ÷ 5, but we will explore this more below) Remainder definition.
An amount left over after division, which happens when the first number does not divide exactly by the other. Example: 19 cannot be divided exactly by 5. The closest you can get without going over is 3 x 5 = 15, which is 4 less than 19. So the remainder is 4.
What is a remainder? The amount left over when you divide two numbers. For instance, let's examine 11 ÷ 2 11 ÷ 2. When you divide 11 by 2, you end up with 1 'left over' as shown in the worked out long division below:
