How it works
- Type a value in the left field.
- Pick the units to convert from and to.
- The result updates instantly, with a full reference table below.
Key units & conversion basis
Angle units are converted through degrees (°). Math and physics use radians, some European standards use gradians, and surveying or military optics use mils.
| Unit | Symbol | In degrees | Common use |
|---|---|---|---|
| Degree | ° | 1° | general |
| Radian | rad | 57.2958° | math, physics |
| Gradian | grad | 0.9° | right angle = 100 grad |
| Turn | turn | 360° | full rotation |
| Arcminute | ′ | 1/60° | geodesy, astronomy |
| Arcsecond | ″ | 1/3,600° | precision |
| Mil (NATO) | mil | 0.05625° | military optics |
🧮 How the conversion is calculated
A radian is the angle where arc length equals radius, so 180° = π rad. Example: 45° to radians → 45 × π/180 = 0.7854 rad.
🎯 When to use this
- Convert degrees to radians for trigonometry and engineering
- Check angle units on CAD or design drawings
- Convert arcminutes/arcseconds for astronomy and navigation
- Convert radian values used in math and programming back to degrees
📖 Guide: Converting Degrees to Radians — Avoiding Trig & Coding Mistakes →
Frequently Asked Questions
- How many radians is 180 degrees?
- π radians, approximately 3.14159 radians.
- Where are gradians used?
- In surveying and civil engineering, where a right angle is divided into 100 units.
- Why use radians?
- They are the natural unit for trigonometry and calculus: 180° = π rad, so 90° = π/2 and 360° = 2π rad.
- Where are gradians used?
- They split a right angle into 100 decimal parts and appear in European surveying. 100 grad = 90°.
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