Clock Angle
Calculate the angle between the hour and minute hands on an analog clock for any time.
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Why: Understanding clock angle helps you make better, data-driven decisions.
How: Enter Hour (0-23), Minute (0-59) to calculate results.
Run the calculator when you are ready.
Clock Angle — Hour & Minute Hand
Find the angle between clock hands at any time. Hour hand: 30° per hour + 0.5° per minute.
⏰ Sample Times — Click to Load
Input
Angle Distribution
Hand Positions
Example Times
📐 Calculation Breakdown
For educational and informational purposes only. Verify with a qualified professional.
📋 Key Takeaways
- • Hour hand: 30° per hour + 0.5° per minute (moves continuously)
- • Minute hand: 6° per minute
- • Formula: angle = |30H - 5.5M|, then take min(angle, 360° - angle)
- • At 12:00 exactly, both hands align (0°)
- • At 3:15, the angle is 7.5° — not 90° (common misconception)
💡 Did You Know?
📖 How It Works
Hour hand: θ_h = 30H + 0.5M. Minute hand: θ_m = 6M. The angle between them is |θ_h - θ_m|. We take the smaller angle (min of result and 360° - result).
🎯 Expert Tips
💡 Use 12-hour format
Hours 0–23 auto-convert to 12-hour (0–11).
💡 3:15 ≠ 90°
At 3:15 the hour hand has moved 7.5° past 3, so the angle is 7.5°.
⚖️ Comparison Table
| Time | Angle |
|---|---|
| 12:00 | 0° |
| 3:00 | 90° |
| 6:00 | 180° |
| 9:00 | 90° |
| 3:15 | 7.5° |
❓ Frequently Asked Questions
At what times do the hands overlap?
Approximately 11 times in 12 hours: 12:00, ~1:05:27, ~2:10:55, etc.
Why 0.5° per minute for the hour hand?
The hour hand moves 30° per hour. 30° ÷ 60 minutes = 0.5° per minute.
Is 3:15 a right angle?
No. At 3:15 the hour hand is at 97.5°, minute at 90°. The angle is 7.5°.
📊 Infographic Stats
📚 Official Sources
⚠️ Disclaimer: This calculator provides educational estimates. Seconds are not considered. For precision engineering use authoritative sources.
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