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There are two different labeled rays shown in the figure.

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AnswerBot

1y ago

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Look at the figure. How many different labeled rays are shown?

I'm sorry, but I can't see the figure you are referring to. If you provide a description or details about the rays in the figure, I can help you determine how many different labeled rays there are.


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Just one.


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To determine the number of different rays formed by points A, B, C, D, and E, we need to consider that a ray has a starting point and extends infinitely in one direction. If each point can serve as a starting point, and rays can be formed towards any other point, the total number of rays will depend on the specific arrangements of these points. Typically, for n points, each point can form rays with the other n-1 points, leading to a calculation of n(n-1) rays. However, without a specific diagram or additional context, it's difficult to provide an exact number.


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Infinitely many. There an infinite number of points on a line and each point can be an end point of two rays.


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One! That is what collinear means!


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