Table of contents
- 0. Review of College Algebra4h 43m
- 1. Measuring Angles39m
- 2. Trigonometric Functions on Right Triangles2h 5m
- 3. Unit Circle1h 19m
- 4. Graphing Trigonometric Functions1h 19m
- 5. Inverse Trigonometric Functions and Basic Trigonometric Equations1h 41m
- 6. Trigonometric Identities and More Equations2h 34m
- 7. Non-Right Triangles1h 38m
- 8. Vectors2h 25m
- 9. Polar Equations2h 5m
- 10. Parametric Equations1h 6m
- 11. Graphing Complex Numbers1h 7m
1. Measuring Angles
Complementary and Supplementary Angles
Problem 42
Textbook Question
Textbook QuestionConvert each radian measure to degrees. See Examples 2(a) and 2(b). 11π/30
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Key Concepts
Here are the essential concepts you must grasp in order to answer the question correctly.
Radian Measure
A radian is a unit of angular measure used in mathematics. It is defined as the angle subtended at the center of a circle by an arc whose length is equal to the radius of the circle. One complete revolution around a circle is equal to 2π radians, making it a fundamental concept in trigonometry and calculus.
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Degree Measure
Degrees are another unit of angular measure, where one complete revolution is divided into 360 equal parts. This system is more intuitive for many applications, such as navigation and geometry. To convert radians to degrees, the formula used is: degrees = radians × (180/π).
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Conversion Between Radians and Degrees
Converting between radians and degrees is essential in trigonometry, especially when working with trigonometric functions that may require angles in a specific unit. The conversion involves multiplying the radian measure by 180/π to obtain the equivalent degree measure. Understanding this conversion is crucial for solving problems that involve angular measurements.
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