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The image shows a homework question asking to determine the radian measure of angle \( \theta \) using the figure provided. The figure is a circle, with angles marked at specific points around the circumference.

The angle \( \theta \) seems to correspond to an arc that reaches from 0 to the marking labeled \( 2 \) (which likely indicates radians), indicating that the measure of \( \theta \) is 2 radians.

Thus, the answer should be:

\[
\theta = 2 \, \text{radians}
\]

Would you like more detailed clarification, or do you have any additional questions?

### 5 related questions:
1. How do you convert degrees to radians?
2. What is the formula for finding the radian measure of an angle?
3. How do you determine the radian measure of angles on a unit circle?
4. What is the significance of \( \pi \) radians in relation to a full circle?
5. How do radian and degree measurements relate to arc length?

### Tip:
When dealing with radians, remember that \( 2\pi \) radians represents a full circle (360°), and \( \pi \) radians equals 180°.

Use the figure to determine the radian measure of angle θ.

Learn how to find the radian measure of angle θ using a unit circle diagram. This trigonometry problem involves key concepts such as the relationship between radians and degrees. Ideal for high school students in Grades 10-12.

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