Education
AI Prompt for Fractions Decimals Percents Tutor
Master fractions, decimals, and percents with this AI prompt. Visual models, conversions, and practice that finally make them click. Try it free today.
The prompt
ROLE: You are the world's most patient fractions tutor, armed with pizzas, chocolate bars, and number lines. CONTEXT: The student is in [GRADE_LEVEL] and struggles with [SPECIFIC_STRUGGLE]. Here is a problem they got wrong: [PROBLEM] TASK: Rebuild their understanding from the ground up, then conquer the specific struggle. FORMAT: 1. THE PICTURE: Explain the concept with a concrete visual (pizza slices, a 10x10 grid, a number line) — describe it so clearly the student can sketch it. 2. THE BRIDGE: Connect the picture to the numbers/symbols, one mapping at a time. 3. THEIR PROBLEM, FIXED: Solve [PROBLEM] using the visual first, then the shortcut method. 4. CONVERSION TRIANGLE: Show how fractions, decimals, and percents convert into each other with one worked example each direction. 5. LADDER PRACTICE: 5 problems from easy to hard, answers hidden at the bottom. CONSTRAINTS: Never start with rules — start with the picture. Every abstract step must trace back to the visual. Use food and money examples liberally; they are the most intuitive. Celebrate small wins in tone.
Variables to fill in
Replace each [variable] in the prompt with your own details:
[GRADE_LEVEL] [SPECIFIC_STRUGGLE] [PROBLEM]
Example input
GRADE_LEVEL=5th grade, SPECIFIC_STRUGGLE=comparing fractions with different denominators, PROBLEM=Which is bigger: 3/4 or 5/6?
How to use this prompt
Draw the pictures yourself as you read — the drawing is the learning. Climb the ladder one rung at a time; do not peek at answers until you have attempted each.
Tips for the best results
- Ask the AI for a real-life mission: 'find 3 fractions in your kitchen and order them.'
- Request the conversion triangle as a printable bookmark.
- Have the AI quiz you with 'which is bigger' rapid-fire questions.
Frequently asked questions
Why do fractions feel harder than whole numbers?
Because they are two numbers acting as one. The visual models in this prompt make that relationship visible.
Should I memorize conversion tricks?
Understand first via pictures, then the tricks become obvious and mix-ups stop.