Rational Numbers Practice
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Rational Numbers Practice
🎯 Success Criteria
By the end of this worksheet, I can:
□ Identify rational numbers as fractions and decimals
□ Place rational numbers correctly on a number line
□ Convert between fractions and decimals with 80% accuracy
□ Explain what makes a number "rational"
📚 Part 1: Identifying Rational Numbers
🔄 Part 2: Converting Between Fractions and Decimals
a) 1/4 = _______
b) 3/5 = _______
a) 0.6 = _______
b) 0.25 = _______
7/4 = _______
📏 Part 3: Number Line and Reflection
-1.5, -1/2, 0, 0.75, 1 1/4
Answer: _______
Explain your thinking:
💡 Learning Support
Need help? Remember these hints:
• To convert fraction to decimal: divide top by bottom
• Common conversions: 1/2 = 0.5, 1/4 = 0.25, 3/4 = 0.75
• Rational numbers can be written as fractions (including whole numbers and decimals)
• Use benchmark numbers (0, 0.5, 1) to help place numbers on the number line
About This Worksheet
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Formatted for standard paper. Clean layout, easy to read.
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Created with Kuraplan's AI, designed for real classroom use.
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