Apply the Vertical Angles Theorem to solve for the measure of ∠ACB in the diagram.
 

 
A.15°
B.10°
C.25°
D.20°


The Vertical Angles Theorem states that when two lines intersect, the opposite (or vertical) angles are congruent. In your case, ∠ACB is vertical to another angle, and their measures will be equal.

However, without a diagram or specific angle values provided, it's hard to pinpoint which angles are involved. To solve this, upload the diagram, or give more details about the given angles.

Would you like to provide more info or upload the diagram?

Here are five questions to deepen understanding:
1. What does the Vertical Angles Theorem state about angle pairs?
2. How can the Vertical Angles Theorem help solve unknown angles?
3. What are other situations where vertical angles are used in geometry?
4. Are vertical angles always congruent in any intersecting lines?
5. How can adjacent angles help in solving angle-related problems?

**Tip**: Remember that vertical angles are always congruent, meaning they have equal measures!

Apply the Vertical Angles Theorem to solve for the measure of ∠ACB in the diagram.

A.15°
B.10°
C.25°
D.20°

Learn how to apply the Vertical Angles Theorem to solve for the measure of ∠ACB in this geometry problem. This question covers key concepts of angle relationships and is suitable for students in Grades 7-9.

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