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In the image provided, we are asked to name the marked angle \( \angle S \) (where a pink arc indicates the angle) in two different ways.

This is a quadrilateral with vertices labeled \( S, R, P, Q \), and the marked angle is at vertex \( S \).

Here are two ways to name the marked angle:

1. \( \angle RSP \): This notation uses three points to describe the angle. \( S \) is the vertex where the angle is formed, and \( R \) and \( P \) are points on the rays extending from \( S \).
2. \( \angle S \): This is a simpler notation since there is no ambiguity about which angle at \( S \) is being referred to.

Would you like any further explanation on this or other related geometric concepts? Here are 5 related questions to expand your understanding:

1. How can you classify quadrilaterals based on their angles and sides?
2. What is the sum of interior angles in any quadrilateral?
3. How do you measure an angle in a quadrilateral using a protractor?
4. Can a parallelogram have all four angles as right angles?
5. What are alternate ways to denote an angle in geometry?

**Tip:** When naming angles, always ensure the middle letter represents the vertex where the angle is formed.

Name the marked angle in 2 different ways.

Learn how to name the marked angle in a quadrilateral in two different ways. This geometry problem helps students understand angle notation and labeling in polygons. Suitable for students in Grades 6-8.

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