29. When drawn in standard position, an angle of 125will terminate in...

a) Quadrant 1
b) Quadrant II
c) Quadrant III
d) Quadrant IV

To determine the quadrant in which an angle terminates when drawn in standard position, we need to understand the range of angles for each quadrant:

- **Quadrant I**: \(0^\circ\) to \(90^\circ\)
- **Quadrant II**: \(90^\circ\) to \(180^\circ\)
- **Quadrant III**: \(180^\circ\) to \(270^\circ\)
- **Quadrant IV**: \(270^\circ\) to \(360^\circ\)

Given the angle is \(125^\circ\), it falls within the range of \(90^\circ\) to \(180^\circ\).

Therefore, an angle of \(125^\circ\) will terminate in:

b) Quadrant II

Would you like more details or have any questions? Here are five more questions you might consider asking:

1. How do you determine the quadrant for a negative angle?
2. How do you convert an angle from degrees to radians?
3. What are coterminal angles and how do you find them?
4. How do you use the unit circle to find the sine and cosine of an angle?
5. What are the reference angles for common angles in each quadrant?

**Tip:** Always remember to consider the range of angles associated with each quadrant when determining where an angle terminates.

Understand how to determine the quadrant in which an angle terminates in standard position. This problem covers trigonometric concepts, including quadrant divisions and angle ranges. Suitable for Grades 7-9 students.

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