Long Division Tutor – Learn Long Division Step by Step

Learn long division by doing each step yourself. Divide, multiply, subtract, and bring down with guided help whenever you need it.

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How Long Division Works

Long division breaks one larger division problem into smaller, repeatable steps. At each place value, you decide how many groups fit, multiply to check, subtract to find what is left, and bring down the next digit.

Divide

Look at the current number and decide how many times the divisor fits without going over.

Multiply

Multiply the quotient digit by the divisor. This shows how much has been divided at that step.

Subtract

Subtract the product from the current number to find the remainder for that step.

Bring Down

Bring down the next digit from the dividend and continue the same process.

Try a Long Division Example

Start with a friendly example such as 125 ÷ 5. Enter each answer as the tutor asks for it. If you get stuck, use Show Me One Step to see the next correct move and keep the work aligned.

Long Division with Remainders

Some division problems do not divide evenly. For example, 116 ÷ 5 leaves 1 after all the full groups of 5 have been made, so the final answer is 23 R1. This tutor keeps that final remainder visible in the summary.

Tips for Learning Long Division

  • Say the steps out loud: divide, multiply, subtract, bring down.
  • Keep each digit in its own column so place value stays clear.
  • Try examples with and without remainders.
  • Practice quotient zeros, such as 1005 ÷ 5, because they are easy to skip.

For Parents and Teachers

This page is designed for Grade 4-6 learners who are building confidence with the standard long division algorithm. It works well for short guided practice, homework support, intervention groups, or a quick classroom demonstration before independent work.

FAQ

What numbers should students try first?

Begin with division facts that come out evenly, such as 125 ÷ 5 or 84 ÷ 4. Then move to examples with remainders.

Does the tutor show remainders?

Yes. When a problem has a remainder, the final summary shows it using R notation, such as 23 R1.

Can it help with zeros in the quotient?

Yes. Problems such as 1005 ÷ 5 include the middle 0 in the quotient, helping students practice a common long division mistake.