Grades 4–7 · CCSS 7.SP · 6.SP

🎰 Probability Spinner

Design your spinner, spin it, and watch real results build up. Compare what actually happens vs what the math says should happen!

Number of sections
Total spins: 0
📊 Results

Experimental vs Theoretical Probability

Theoretical probability is what the math predicts — with 4 equal sections, each should come up 25% of the time. Experimental probability is what actually happened in your spins. The more you spin, the closer they get — this is called the Law of Large Numbers!

How to Read the Results

The bar chart shows how many times each color was landed on. The table shows the experimental % vs the theoretical %. Try spinning 100 times and see how close they get!

Learning Probability with Spinners

Probability spinners provide one of the best models for teaching chance because students can see the likelihood of each outcome as a physical portion of the wheel. A spinner divided into four equal sections gives each section a 1-in-4 (25%) chance. Make one section take up half the wheel, and its probability jumps to 50%. This visual connection between area and probability builds the intuitive understanding that formal probability calculations later formalize.

This interactive spinner lets students customize the number of sections, adjust their sizes, spin repeatedly, and compare experimental results to theoretical predictions. The gap between what "should" happen and what actually happens in small samples is one of the most important lessons in probability — and spinners make it tangible.

From Spinning to Understanding

Start with an equal spinner (4 sections, each 25%) and spin 10 times. Did each color appear exactly 2–3 times? Probably not — and that is the lesson. Now spin 100 times and watch the percentages converge toward 25%. This demonstrates the Law of Large Numbers: probability predicts long-run behavior, not individual outcomes. This single insight prevents the gambler's fallacy and builds the statistical reasoning students need for data analysis.

For advanced exploration, create unequal spinners and have students predict outcomes before spinning. Ask: if red takes up 3/8 of the wheel and blue takes up 1/8, how many times more often should red appear? Then test it. This predict-then-test cycle is the scientific method applied to mathematics, building both probability skills and experimental thinking simultaneously.

Last reviewed: May 2026 · Aligned with CCSS 7.SP.5–8

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