What happens when children color 5, 10, 15, 20, 25... on a hundreds chart? A clear pattern begins to appear—and that visual pattern can make skip-counting easier to understand. In this article, we’ll explore how educators can help children recognize multiples of five, build number-pattern awareness, and strengthen early math reasoning with ideas from No Such Thing as Boring Math Buy Now $24.00 and the Color the Multiples of 5: Hundreds Chart Coloring Activity.
Recognizing multiples of five is more than memorizing a sequence such as 5, 10, 15, and 20. Children are beginning to notice relationships among numbers, connect quantities to written symbols, and understand that equal groups can be represented in several ways. These ideas support later multiplication, division, money, time, measurement, and mental calculation.
A number chart makes these relationships visible. Rather than presenting a disconnected list, the chart allows children to observe where multiples occur, compare them with neighboring numbers, and describe the rule that organizes them. Research on early patterning suggests that children’s ability to identify and extend patterns is associated with later mathematics knowledge (Reference 19).
This work also matters because it gives providers meaningful opportunities to observe mathematical thinking. A child may know the verbal sequence but not identify 35 on a chart, or may recognize numbers ending in 0 but overlook numbers ending in 5. Those differences help teachers plan responsive support.
Begin with a clear, accessible definition: multiples of five are numbers made by adding five repeatedly or by making equal groups of five. On a 1–100 chart, the sequence is 5, 10, 15, 20, 25, 30, and so forth. Children should eventually see that each number is five more than the previous number.
Use multiple representations before expecting children to work only with symbols:
Invite children to use precise language: “I started at 5 and added 5,” “25 is a multiple of 5,” or “40 is eight groups of 5.” Be careful not to imply that every number ending in 0 or 5 is automatically understood as a multiple; children need opportunities to explain why the pattern works.
The relationship between fives and tens is especially useful. Every multiple of 10 is also a multiple of 5, but not every multiple of 5 is a multiple of 10. Representing one group of 10 as two groups of 5 helps prevent this common misconception.
Use a traditional 1–100 chart so children can see both the selected numbers and the numbers being skipped. The Color the Multiples of 5: Hundreds Chart Coloring Activity offers a low-preparation option in which children color every multiple of five and observe the resulting pattern.
Introduce the task gradually:
Reference 5 similarly emphasizes oral skip-counting, touching numbers, varying starting points, and using missing-number challenges to encourage flexible thinking. Keep the tone exploratory: children are investigating a pattern, not being tested for speed.
Children benefit from repeated encounters with the same concept through different modalities. Rotate short activities rather than assigning one long worksheet.

Use the skip-counting charts from Math Worksheets 4 Kids as visual references, and adapt the activity to children’s developmental levels. A child who is still learning one-to-one correspondence may work with groups of five and a smaller chart, while another child may begin at 35 and count forward.
Differentiation is not about lowering expectations; it is about providing an accessible entry point and a meaningful next step. Observe whether a child can recognize numerals, count objects in groups, identify the pattern, and explain the relationship between numbers.
Assessment can be brief and embedded. Ask, “Show me a multiple of five,” “What comes after 35?” and “How do you know 42 is not in our pattern?” Record the strategy, not only the answer. For example: “Jordan located 25 by counting from 5 but did not yet explain the final-digit pattern.” This observation suggests a useful next step: compare 25 with nearby numbers such as 24 and 26.
State requirements vary - check your state licensing agency when connecting this activity to documentation, curriculum standards, or professional development expectations.
Several instructional choices can unintentionally make multiples of five harder to understand. Avoid presenting only a pre-highlighted sequence, because children may memorize the visible answers without learning to locate or generate them. Traditional charts are valuable because they show the numbers that are skipped and invite children to make decisions (Reference 5).
Also avoid requiring speed. Fluency develops through accurate, meaningful repetition; rushing can increase anxiety and conceal misconceptions. Do not correct every response immediately. Instead, ask, “How did you decide?” and use the explanation to determine whether the child needs concrete materials, a number line, or a smaller range.
Finally, avoid treating coloring as the learning objective. Coloring can support visual pattern recognition, but it should be paired with conversation, movement, grouping, and prediction. Ask children to connect the chart to authentic contexts:
When teachers combine visual structure with hands-on reasoning, children are more likely to understand what the pattern means rather than simply reproduce it.
Children recognize multiples of five most effectively when they repeatedly connect concrete groups, spoken counting, movement, written numerals, and the visual structure of a number chart. Begin with equal groups of five, model counting by adding five, highlight the sequence on a full 1–100 chart, and invite children to predict, explain, and find missing numbers.
Use playful practice, vary starting points, and document children’s strategies so instruction can respond to individual needs. The goal is not merely for children to recite 5, 10, 15, and 20. The goal is for them to recognize the pattern, explain the relationship, apply it in everyday situations, and approach early mathematics with curiosity and confidence.
For continued professional learning, consider Math Foundations in Early Childhood Buy Now $16.00, which focuses on hands-on, play-based math experiences that help providers strengthen classroom practice.