Convert 50 radians
to other angle measurements
Convert 50 radians to degrees
degrees = 57.2957795 x radians
degrees = 57.2957795 x 50
degrees = 2864.788975
Convert 50 radians to gradians
gradians = 63.66198 x radians
gradians = 63.66198 x 50
gradians = 3183.099
Convert 50 radians to revolutions
| revolutions = | radians |
| 6.28318531 |
| revolutions = | 50 |
| 6.28318531 |
revolutions = 7.9577471510227
Convert 50 radians to quadrants
| quadrants = | radians |
| 1.570796327 |
| quadrants = | 50 |
| 1.570796327 |
quadrants = 31.830988614223
Final Answer
degrees = 2864.788975
gradians = 3183.099
revolutions = 7.9577471510227
quadrants = 31.830988614223
gradians = 3183.099
revolutions = 7.9577471510227
quadrants = 31.830988614223
What is the Answer?
degrees = 2864.788975
gradians = 3183.099
revolutions = 7.9577471510227
quadrants = 31.830988614223
gradians = 3183.099
revolutions = 7.9577471510227
quadrants = 31.830988614223
How does the Trig Angle conversions Calculator work?
Free Trig Angle conversions Calculator - Converts between degrees, radians, gradians, revolutions, and quadrants.
This calculator has 1 input.
This calculator has 1 input.
What 3 formulas are used for the Trig Angle conversions Calculator?
gradians = 1.1111111 x degrees
degrees = 360 * revolutions
quadrants = degrees/90
degrees = 360 * revolutions
quadrants = degrees/90
What 7 concepts are covered in the Trig Angle conversions Calculator?
- angle
- the figure formed by two rays, called the sides of the angle, sharing a common endpoint, called the vertex of the angle.
- degree
- A unit of angle measurement, or a unit of temperature measurement
- gradian
- defined as one hundredth of the right angle. This is equal to π/200 or 9/10°
- quadrant
- 1 of 4 sections on the Cartesian graph. Quadrant I: (x, y), Quadrant II (-x, y), Quadrant III, (-x, -y), Quadrant IV (x, -y)
- radian
- a unit of plane angular measurement that is equal to the angle at the center of a circle subtended by an arc whose length equals the radius or approximately 180°/π ~ 57.3 degrees.
- revolution
- A 360° angle, a full rotation, a complete turn so it points back the same way.
- trig angle conversions
