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Identifying rays | Introduction to Euclidean geometry | Geometry | Khan Academy

November 10, 2011
by
Khan Academy
YouTube video player
Identifying rays | Introduction to Euclidean geometry | Geometry | Khan Academy

TL;DR

Learn how to identify rays in an image by understanding their definition and the requirement of two points.

Transcript

Identify all the rays shown in the image below. and this is a reminder what a ray is. A ray start at some point and then goes on forever in some direction. In order to find a ray you need that point that you're starting off on so let's that point over there is called X and then you need another point that sits on the ray and the ray is just keep go... Read More

Key Insights

  • 😥 Rays start at a specific point and extend infinitely in one direction.
  • 😥 To identify a ray, you need two points - the starting point and a point on the line.
  • 🙌 In the given image, there are six rays: JH, CE/CF, EC, EA, EF, and FC.
  • 😥 Points without further points to specify direction cannot be considered rays.
  • 😥 The same ray can have different starting points but shows the same direction.

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Questions & Answers

Q: What is the definition of a ray in geometry?

A ray in geometry is a line that starts at a specific point and continues infinitely in one direction.

Q: How do you identify a ray?

To identify a ray, you need two points. One point serves as the starting point, and the other point lies on the ray, indicating its direction.

Q: How many rays are shown in the given image?

There are six rays shown in the image: JH, CE/CF, EC, EA, EF, and FC.

Q: Can a ray be identified with just one point?

No, a ray requires two points - one as the starting point and another on the line to indicate its direction.

Summary & Key Takeaways

  • Rays are lines that start at a point and extend infinitely in one direction.

  • In the provided image, the only ray identified is JH, starting at point J and extending through H.

  • Points C, E, and F also have rays associated with them, such as CE, CF, EC, EA, EF, and FC.


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