Class 2 Place Value Activities Using Everyday Objects

Class 2 place value activities help children see why the 4 in 42 represents forty. Place value activities make that relationship visible: four groups of ten and two individual ones form the same quantity as forty-two separate objects.

These Class 2 place value activities are examples for practising tens and ones, not a complete Class 2 syllabus. Start with a quantity your child can count comfortably and coordinate the work with their teacher. Use larger, easy-to-handle materials and adult supervision where needed.

Class 2 place value activities: make tens something your child can move

Collect paper strips, large counters or other suitable objects. Draw two labelled spaces on paper: Tens and Ones. If using strips, group ten together with a paper band so a bundle can be moved as one unit.

Ask the child to count a bundle once. Then agree that each complete bundle represents ten. Place two bundles and six individual strips on the mat. Ask: “How many tens? How many ones? What number have we made?”

Connect the spoken answer to writing: 26 means two tens and six ones. Point to each digit while the child points to the matching group. The purpose is to connect quantity, language and notation, rather than practise a rule about columns in isolation.

Activity 1: Build, say and draw

Give the child a number card such as 34. Ask them to build it, say “three tens and four ones”, and draw the same quantity. They can represent each bundle with a long line and each individual object with a dot.

Next, reverse the order. Build a number without showing a numeral and ask the child to choose the matching card. This checks whether they understand the representation rather than simply copying your model.

Try only a few examples at a time. If the child counts every object from one, allow it initially, then ask whether counting the full bundles in tens would help. Speed is not the first goal.

Activity 2: Explain the difference between 24 and 42

Write 24 and 42 on separate cards. Ask the child to build both side by side. The digits are the same, but the quantities are different because each digit occupies a different place.

Useful prompts include:

• Which model has more complete tens?
• What does the 2 mean in each number?
• Can you show why forty-two is larger without counting every object?

If the child confuses the numbers, return to the models. Repeating “read from the left” may help with reading, but the objects explain the value of each digit.

Activity 3: Exchange ten ones for one ten

Start with one bundle and eight individual strips. Add one more strip, then another. When the ones reach ten, gather them into a new bundle.

Ask: “Did the total change when we tied the bundle?” It did not. The representation changed: ten individual ones became one ten. There are now two tens and zero ones, written as 20.

Keep both representations visible briefly. This exchange is useful groundwork for later calculations, but there is no need to introduce a written carrying procedure before the child understands what was exchanged.

Activity 4: Find the model that does not match

Write 31 and offer three drawings: three tens and one one; one ten and three ones; three tens and zero ones. Ask the child to identify the matching model and explain why the other two do not fit.

Treat an incorrect answer as information. If they choose thirteen, ask them to point to the tens digit and count the bundles. Avoid giving away the answer immediately; the explanation reveals which connection needs practice.

Record a small piece of evidence

After the activity, note one thing the child could do independently and one prompt they still needed. For example: “Built 35 without help; needed the tens/ones mat to explain 53.” That is more useful to a teacher than simply writing “place value completed”.

Vikalp describes its teaching approach through activity-based learning. Families considering the Class 2 online programme can ask how practical representations are connected to written maths in an actual lesson.

Frequently asked questions

What if my child can write the answer but cannot explain it?

Use a smaller number and ask them to build it. A correct written numeral alone does not show which part of the concept they understand.

Do we need a special maths kit?

These examples can use suitable household or paper materials. Check whether the child’s course requires particular resources before buying anything additional.

When should we introduce hundreds?

Follow the child’s course and teacher’s guidance. First check whether grouping and exchanging tens and ones make sense; do not move on solely because a worksheet is finished.

For further reading on home learning and school communication, see the Education Endowment Foundation’s review of parental engagement.