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A central angle, such as angle [tex]$\square$[/tex] of circle [tex]$Z$[/tex], is an angle whose vertex is [tex]$Z$[/tex] and whose sides are radii of the circle.

Angle [tex]$\square$[/tex] is not a central angle of circle [tex]$Z$[/tex].

The degree measure of an arc is equal to the degree measure of the central angle that intercepts it.

The measure of arc TU is [tex]$\square$[/tex] degrees.

Answer :

Certainly! Let's go through the details of the problem step by step.

1. Understanding Central Angles:
- A central angle is an angle whose vertex is at the center of a circle, and its sides (or rays) are radii of the circle.
- The measure of the arc intercepted by a central angle is the same as the degree measure of the central angle.

2. Given Scenario:
- We are told that angle [tex]$\square$[/tex] is not a central angle of circle [tex]$Z$[/tex]. This indicates that the angle we are considering is not originating from the center.
- However, we need to find the relationship between a central angle and its corresponding arc.

3. Key Information:
- The degree measure of an arc is equivalent to the degree measure of the central angle that intercepts it.

4. Example Calculation:
- Let's assume we have a central angle measure of 60 degrees for illustration.
- The arc intercepted by this angle would also measure 60 degrees, as the arc measure directly corresponds to the central angle measure.

5. Conclusion:
- In our example, if the central angle is 60 degrees, then the arc (let's call it TU) intercepted by this angle would also measure 60 degrees.

Therefore, based on the information and example provided, the degree measure of the arc TU is 60 degrees.

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Rewritten by : Jeany