0° = 0; 30° = π/6; 45° = π/4; 60° = π/3; 90° = π/2; 120° = 2π/3; 135° = 3π/4; 150° = 5π/6; 180° = π; 210° = 7π/6; 225° = 5π/4; 240° = 4π/3; 270° = 3π/2; 300° = 5π/3; 315° = 7π/4; 3... 0° = 0; 30° = π/6; 45° = π/4; 60° = π/3; 90° = π/2; 120° = 2π/3; 135° = 3π/4; 150° = 5π/6; 180° = π; 210° = 7π/6; 225° = 5π/4; 240° = 4π/3; 270° = 3π/2; 300° = 5π/3; 315° = 7π/4; 330° = 11π/6; 360° = 2π.
Understand the Problem
The question is providing a complete list of angle measures in degrees alongside their corresponding values in radians. This is useful for understanding the relationship between degrees and radians.
Answer
Angle conversions between degrees and radians.
The given angles in degrees are paired with their equivalent measures in radians, used in trigonometry for calculations within the unit circle.
Answer for screen readers
The given angles in degrees are paired with their equivalent measures in radians, used in trigonometry for calculations within the unit circle.
More Information
These are standard angles commonly used to solve trigonometric problems, helping convert between degree measure and radian measure within the unit circle in trigonometry.
Tips
Mistaking the incorrect corresponding radian value for a degree measurement can lead to errors in evaluating trigonometric functions. Remember that 360° equals 2π radians.
Sources
- Radian Measure - George Brown College - georgebrown.ca
- Unit Circle - Wyzant Lessons - wyzant.com
- Unit Circle With Tangent - Values, Chart, Calculator - Cuemath - cuemath.com
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