← Division as repeated subtraction · Division as the Inverse of Multiplication

Division as repeated subtraction · 11 practice problems

3.OA.A.23.OA.A.3

0 / 11 solved

Generated variants — 11

Freshly produced from the archetype’s parameters — problem, figure, and solution derived together.

Variant 1 easy

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

4÷2=24 \div 2 = 2
6÷2=36 \div 2 = 3
10÷2=5‾\overline{10 \div 2 = 5}

Using the same method, find the number for each box below.

8÷2=□8 \div 2 = \square
□÷2=□\square \div 2 = \square
20÷2=□‾\overline{20 \div 2 = \square}

Variant 2 easy

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

6÷3=26 \div 3 = 2
9÷3=39 \div 3 = 3
15÷3=5‾\overline{15 \div 3 = 5}

Using the same method, find the number for each box below.

12÷3=□12 \div 3 = \square
□÷3=□\square \div 3 = \square
27÷3=□‾\overline{27 \div 3 = \square}

Variant 3 easy

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

8÷4=28 \div 4 = 2
12÷4=312 \div 4 = 3
20÷4=5‾\overline{20 \div 4 = 5}

Using the same method, find the number for each box below.

12÷4=□12 \div 4 = \square
□÷4=□\square \div 4 = \square
28÷4=□‾\overline{28 \div 4 = \square}

Variant 4 medium

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

6÷3=26 \div 3 = 2
9÷3=39 \div 3 = 3
15÷3=5‾\overline{15 \div 3 = 5}

Using the same method, find the number for each box below.

9÷3=□9 \div 3 = \square
□÷3=□\square \div 3 = \square
30÷3=□‾\overline{30 \div 3 = \square}

Variant 5 medium

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

14÷7=214 \div 7 = 2
21÷7=321 \div 7 = 3
35÷7=5‾\overline{35 \div 7 = 5}

Using the same method, find the number for each box below.

14÷7=□14 \div 7 = \square
□÷7=□\square \div 7 = \square
35÷7=□‾\overline{35 \div 7 = \square}

Variant 6 medium

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

12÷6=212 \div 6 = 2
18÷6=318 \div 6 = 3
30÷6=5‾\overline{30 \div 6 = 5}

Using the same method, find the number for each box below.

12÷6=□12 \div 6 = \square
□÷6=□\square \div 6 = \square
36÷6=□‾\overline{36 \div 6 = \square}

Variant 7 medium

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

8÷4=28 \div 4 = 2
12÷4=312 \div 4 = 3
20÷4=5‾\overline{20 \div 4 = 5}

Using the same method, find the number for each box below.

20÷4=□20 \div 4 = \square
□÷4=□\square \div 4 = \square
36÷4=□‾\overline{36 \div 4 = \square}

Variant 8 medium

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

10÷5=210 \div 5 = 2
15÷5=315 \div 5 = 3
25÷5=5‾\overline{25 \div 5 = 5}

Using the same method, find the number for each box below.

15÷5=□15 \div 5 = \square
□÷5=□\square \div 5 = \square
40÷5=□‾\overline{40 \div 5 = \square}

Variant 9 hard

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

16÷8=216 \div 8 = 2
24÷8=324 \div 8 = 3
40÷8=5‾\overline{40 \div 8 = 5}

Using the same method, find the number for each box below.

16÷8=□16 \div 8 = \square
□÷8=□\square \div 8 = \square
40÷8=□‾\overline{40 \div 8 = \square}

Variant 10 hard

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

12÷6=212 \div 6 = 2
18÷6=318 \div 6 = 3
30÷6=5‾\overline{30 \div 6 = 5}

Using the same method, find the number for each box below.

18÷6=□18 \div 6 = \square
□÷6=□\square \div 6 = \square
42÷6=□‾\overline{42 \div 6 = \square}

Variant 11 hard

Do the division using the same method as in the example.

Example: When you add two division facts, the dividends add together and the quotients add together.

10÷5=210 \div 5 = 2
15÷5=315 \div 5 = 3
25÷5=5‾\overline{25 \div 5 = 5}

Using the same method, find the number for each box below.

10÷5=□10 \div 5 = \square
□÷5=□\square \div 5 = \square
45÷5=□‾\overline{45 \div 5 = \square}

Where next?

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