What Is Long Division Definition Facts Example Fun facts about long division. if the dividend is 0, the quotient will always be zero. the remainder is always less than the divisor. multiplying the quotient with the divisor and adding the remainder will give the dividend. (divisor x quotient) remainder = dividend. when the remainder is 0, the dividend is the product of divisor and quotient. 4 − 0 = 4. now we subtract the bottom number from the top number. bring down the next digit of the dividend. 42 ÷ 25 = 1 remainder 17. divide this number by the divisor. the whole number result is placed at the top. any remainders are ignored at this point. 25 × 1 = 25. the answer from the above operation is multiplied by the divisor.
What Is Long Division Definition Facts Example Check if the digit is equal to or greater than the divisor. step 2: then divide the dividend by the divisor and write the answer on top as the quotient. step 3: subtract the number from the digit and write the difference below. step 4: in the dividend if the next digit exists bring down the next digit. Example 1: long division without remainders. solve 672 ÷ 6.672 ÷ 6. set up the division equation using a division bracket. write the dividend, 672, 672, inside the division bracket, and the divisor, 6, 6, out to the left of the division bracket. 2 divide, multiply and subtract. Solution: the steps of this long division are given below: step 1: here, the first digit of the dividend is 4 and it is equal to the divisor. so, 4 ÷ 4 = 1. so, 1 is written on top as the first digit of the quotient. step 2: subtract 4 4 = 0. bring the second digit of the dividend down and place it beside 0. Long division rules and steps. the problem is generally set up in the following manner: the dividend is the largest number of the group and the number we are dividing up. the divisor is the number.
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