Skill: Recall division facts through 10 × 10

Explanation and Free Practice Resources

Division facts through 10 × 10 comprise exact whole-number quotients for divisors and quotients from 1 through 10, with dividends no greater than 100, including zero divided by a nonzero divisor. Each fact is understood as the inverse of a related multiplication fact and as partitioning or measuring equal groups; division is not commutative, and division by zero is undefined. This scope excludes larger-number division, remainders, and standard division algorithms.

Detailed Explanation: Recall division facts through 10 × 10

Division asks: How many equal groups are there, or how many are in each group?

To recall a division fact, think of its related multiplication fact. For example, to solve:

24÷624 \div 6
  1. Ask: What number multiplied by 66 equals 2424?
6×?=246 \times ? = 24
  1. Recall that:
6×4=246 \times 4 = 24
  1. Therefore:
24÷6=424 \div 6 = 4

So, 2424 can be split into 66 equal groups with 44 in each group.

Remember, division is not commutative: 24÷624 \div 6 is not the same as 6÷246 \div 24. Division facts through 10×1010 \times 10 have whole-number answers, and 0÷6=00 \div 6 = 0. Division by 00 is undefined.

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