Topics: Long division On dividing 426 by 4 , we get the remainder as 0 2 4 6

Set up division: Set up the long division of 426 by 4. We will divide 426 by 4 to find the quotient and the remainder.Divide first digit: Divide the first digit of 426 by 4. 4 goes into 4 one time (4 x 1 = 4), so we write 1 above the 4 in 426 and subtract 4 from 4, which gives us 0.Bring down next digit: Bring down the next digit, which is 2, to the right of the remainder 0. Now we have 02. Since 4 does not go into 2, we write 0 above the 2 in the quotient and bring down the next digit.Bring down last digit: Bring down the last digit, which is 6, to the right of 02 to make it 26. Now we divide 26 by 4.Divide 26 by 4: Divide 26 by 4. 4 goes into 26 six times (4 x 6 = 24), so we write 6 above the 6 in 426 in the quotient and subtract 24 from 26, which gives us a remainder of 2.Find remainder: Since there are no more digits to bring down, we have found our remainder. The remainder is 2 when 426 is divided by 4.

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Topics: Long division $\newline$ On dividing $426$ by $4$ , we get the remainder as $\newline$ $0$ $\newline$ $2$ $\newline$ $4$ $\newline$ $6$

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Q. Topics: Long division

\newline

On dividing

426

4

, we get the remainder as

\newline

0

\newline

2

\newline

4

\newline

6

Set up division: Set up the long division of $426$ by $4$ . We will divide $426$ by $4$ to find the quotient and the remainder.
Divide first digit: Divide the first digit of $426$ by $4$ . $4$ goes into $4$ one time ( $4 \times 1 = 4$ ), so we write $1$ above the $4$ in $426$ and subtract $4$ from $4$ , which gives us $4$ $0$ .
Bring down next digit: Bring down the next digit, which is $2$ , to the right of the remainder $0$ . Now we have $02$ . Since $4$ does not go into $2$ , we write $0$ above the $2$ in the quotient and bring down the next digit.
Bring down last digit: Bring down the last digit, which is $6$ , to the right of $02$ to make it $26$ . $\newline$ Now we divide $26$ by $4$ .
Divide $26$ by $4$ : Divide $26$ by $4$ . $4$ goes into $26$ six times ( $4 \times 6 = 24$ ), so we write $6$ above the $6$ in $426$ in the quotient and subtract $24$ from $26$ , which gives us a remainder of $4$ $0$ .
Find remainder: Since there are no more digits to bring down, we have found our remainder. $\newline$ The remainder is $2$ when $426$ is divided by $4$ .