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Division Facts: 1, 2, 5, and 10

Division Facts: 1, 2, 5, and 10

Division is all about sharing things equally. One of the best ways to solve division problems is by using something you already know: multiplication! Because multiplication and division are opposites, every multiplication fact has a matching division fact.

Using Multiplication to Divide

If you know your multiplication tables for 2, 5, and 10, you also know your division facts!

When you see a division problem, ask yourself the matching multiplication question.

For example, to solve 45÷5=?45 \div 5 = ?, ask yourself: "What number times 5 equals 45?" Since 9×5=459 \times 5 = 45, you know that: 45÷5=945 \div 5 = 9

Dividing by 2, 5, and 10

Here are some quick tips for dividing by these common numbers:

  • Dividing by 2: This is the same as cutting a number in half. Example: 18÷2=918 \div 2 = 9 (Because 9×2=189 \times 2 = 18)
  • Dividing by 5: Think about skip-counting by 5s or looking at a clock. Example: 45÷5=945 \div 5 = 9 (Because 9×5=459 \times 5 = 45)
  • Dividing by 10: Just take off the zero at the end of the number! Example: 80÷10=880 \div 10 = 8 (Because 8×10=808 \times 10 = 80)

Three Golden Rules of Division

There are three special rules you need to remember when dealing with the numbers 1 and 0:

  1. Any number divided by 1 is itself. If you have 7 cookies and give them all to 1 person, that person gets 7 cookies. 7÷1=77 \div 1 = 7
  2. Zero divided by any number is 0. If you have 0 cookies and share them among 5 friends, everyone gets 0 cookies. 0÷5=00 \div 5 = 0
  3. You CANNOT divide by 0. You cannot share something into zero groups. In math, dividing by zero is impossible! 5÷0=Cannot be done!5 \div 0 = \text{Cannot be done!}