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Radians and degrees are units of measure for angles. As you know, a circle has 2π radians, which is equivalent to 360°; both of these values represent “one round” of the circle. So, 1π radians stands for 180° on the circle, which makes 180/ a perfect converter from radians to degrees. To convert radians to degrees, you simply multiply the radian value by 180/π. If you want to know how to calculate and understand the concept in that calculation, read the article below.
- /12 x 180/π =
- 180π/12π 12π/12π =
- 15°
- π/12 radians = 15°
- Example 1 : 1/3π radian = /3 x 180/π = 180π/3π 3π/3π = 60°
- Example 2 : 7/4π radians = 7π/4 x 180/π = 1260π/4π 4π/4π = 315°
- Example 3 : 1/2π radian = /2 x 180/π = 180π /2π 2π/2π = 90°
Advice
- When multiplying, leave pi in radians as the symbol is not a decimal, so you will easily cancel it out during the calculation.
- Many graphing calculators have functions to convert units, or you can download a program to convert. Ask your teacher if your calculator has that function.
Things you need
- Ballpoint pen or pencil?
- Paper
- Laptop
wikiHow is a “wiki” site, which means that many of the articles here are written by multiple authors. To create this article, 12 people, some of whom are anonymous, have edited and improved the article over time.
This article has been viewed 116,625 times.
Radians and degrees are units of measure for angles. As you know, a circle has 2π radians, which is equivalent to 360°; both of these values represent “one round” of the circle. So, 1π radians stands for 180° on the circle, which makes 180/ a perfect converter from radians to degrees. To convert radians to degrees, you simply multiply the radian value by 180/π. If you want to know how to calculate and understand the concept in that calculation, read the article below.
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