*Since the first digit 1 is less than the divisor 4, the first step is instead performed on the first two digits 12.Similarly, if the divisor were 13, one would perform the first step on 127 rather than 12 or 1.*

*Since the first digit 1 is less than the divisor 4, the first step is instead performed on the first two digits 12.Similarly, if the divisor were 13, one would perform the first step on 127 rather than 12 or 1.*

In the United States, long division has been especially targeted for de-emphasis, or even elimination from the school curriculum, by reform mathematics, though traditionally introduced in the 4th or 5th grades.

The divisor is separated from the dividend by a right parenthesis ⟨)⟩ or vertical bar ⟨|⟩; the dividend is separated from the quotient by a vinculum (i.e., overbar).

In arithmetic, long division is a standard division algorithm suitable for dividing multi-digit numbers that is simple enough to perform by hand.

It breaks down a division problem into a series of easier steps.

As in all division problems, one number, called the dividend, is divided by another, called the divisor, producing a result called the quotient.

It enables computations involving arbitrarily large numbers to be performed by following a series of simple steps.

Digits of the number 1260257 are taken until a number greater than or equal to 37 occurs. Next, the greatest multiple of 37 less than or equal to 126 is computed.

So 3 × 37 = 111 Note carefully which place-value column these digits are written into.

This is 148 = 4 × 37, so a 4 is added to the top as the next quotient digit.

Then the result of the subtraction is extended by another digit taken from the dividend: The greatest multiple of 37 less than or equal to 22 is 0 × 37 = 0.

## Comments How To Solve Division Problems

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