The unit circle is an important idea in trigonometry.
It’s just a circle with a radius of 1, sitting right in the middle of a graph.
This circle helps us understand angles, which we can measure in degrees and radians.
Here are some key angles and their coordinates on the unit circle that you should remember:
Angle: 0° (0 radians)
Angle: 30° (π/6 radians)
Angle: 45° (π/4 radians)
Angle: 60° (π/3 radians)
Angle: 90° (π/2 radians)
Angle: 180° (π radians)
Angle: 270° (3π/2 radians)
Angle: 360° (2π radians)
These coordinates are really useful.
They help us see how angles connect with their sine and cosine values, which are important in trigonometry.
The unit circle is an important idea in trigonometry.
It’s just a circle with a radius of 1, sitting right in the middle of a graph.
This circle helps us understand angles, which we can measure in degrees and radians.
Here are some key angles and their coordinates on the unit circle that you should remember:
Angle: 0° (0 radians)
Angle: 30° (π/6 radians)
Angle: 45° (π/4 radians)
Angle: 60° (π/3 radians)
Angle: 90° (π/2 radians)
Angle: 180° (π radians)
Angle: 270° (3π/2 radians)
Angle: 360° (2π radians)
These coordinates are really useful.
They help us see how angles connect with their sine and cosine values, which are important in trigonometry.