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Stacking Counters for School Maths Lab
Interlocking/Stackable Geometry: Allows students to construct vertical 3D representations of numerical values, facilitating a transition from concrete counting to abstract place-value understanding.
High-Contrast Color Coding: Supports the ability to categorize and organize discrete data sets, enabling the practical demonstration of ratios and proportional relationships.
$5.18
Quick Answer: Stacking Counters are flat counters designed to sit securely on top of one another, so a group of them becomes a tower. In primary maths the stacking counters let children count, compare and group amounts by height as well as by number, and a row of towers doubles as a simple block graph.
Why Height Helps Children Compare Amounts
An ordinary counter lies loose on the desk, so comparing two groups means counting both of them. When counters stack, a group of seven becomes a column that stands visibly taller than a column of five, and the difference of two can be seen sticking out at the top. That link between quantity and height is why stackable counters sit between loose counters and bar charts in the early number curriculum.
Towers of ten are the second big use. Children build a stack of ten, lay it on its side and carry on counting in tens and ones, so 34 becomes three towers and four singles in front of them. The same towers stood side by side in colour groups make a quick block graph for a class survey, such as favourite fruits or ways of getting to school.
Older pupils use the towers for ratio and fractions of a set. Sharing 12 counters into two stacks in the ratio 1 : 2 gives towers of 4 and 8, and the heights show the ratio without any calculation. The number of counters, the colours and the material vary between sets, so check these when ordering.
Applications
- Building towers of ten to show place value in two-digit numbers
- Comparing two quantities by height and finding the difference between them
- Turning a class survey into a block graph made of coloured stacks
- Sharing a set in a given ratio and checking that the tower heights match
Specifications
| Item | Stackable counters that form towers |
| Main concepts | Counting, comparing, tens and ones, block graphs, ratio sharing |
| Typical users | Primary classes and lower secondary number work |
| Pairs with | Ten frames, number lines and squared paper for recording |
| Number of counters, colours and material | Confirm at enquiry |
Care & Handling
- Count the counters back into their tub after each lesson; a set that is short by a few spoils tens-and-ones work.
- If the counters are plastic, wash them in warm soapy water in a mesh bag or colander and let them dry fully before storing so they do not stick together.
- Small counters are a choking hazard for very young children, so supervise use in pre-primary rooms.
Why Choose LabEquip
Primary teachers usually order stacking counters in class quantities so that each pair or table has its own tub for counting and graphing. LabEquip lists them with other number resources in the Mathematics School Lab Products range, and the Magnetic Counters are the whiteboard counterpart for demonstrations. Send your class numbers through the contact page.
Frequently Asked Questions
How are stacking counters different from ordinary flat counters?
Ordinary counters are designed to lie flat and be pushed about in groups. Stackable counters are made to sit firmly on each other, so a group becomes a tower whose height can be compared with another tower. That makes them better suited to comparing amounts, place value in tens and block graphs.
How do the counters teach tens and ones?
Children build a tower of exactly ten, check it against a finished tower, then start the next one. A number such as 47 becomes four towers of ten and seven loose counters. Exchanging ten loose counters for one tower is the same idea as carrying in column addition.
Can the counters be used to make graphs?
Yes. Each child adds one counter to the stack for their answer in a survey, and the stacks are stood in a row. The result is a block graph that can be read directly, and pupils can then copy it onto squared paper with one square for each counter.
Why do towers help with comparing quantities?
When two towers stand side by side, the taller one holds more, and the part that rises above the shorter tower is the difference. Children see subtraction as comparison rather than only as taking away, which helps later with word problems that ask how many more.
How can counter towers show a ratio?
Share a set of counters into two stacks, putting one on the first stack for every two on the second. With 15 counters the stacks finish at 5 and 10. The heights stay in the ratio 1 : 2, so pupils can check a ratio calculation physically.
Are these counters suitable for nursery classes?
They can be used with young children under supervision, because stacking is a good early counting and fine-motor activity. Small counters are a choking risk for children who still put objects in their mouths, so choose a suitable size and keep sets counted and supervised.
Last Updated: September 2026
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