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.
Infinitely many. There an infinite number of points on a line and each point can be an end point of two rays.
14
They have one point in common.
rays
6 points
There are two different labeled rays shown in the figure.
Just one.
One! That is what collinear means!
2
Infinitely many. There an infinite number of points on a line and each point can be an end point of two rays.
One
An angle separates a plane to 3 sets: 1) Points between the 2 rays 2) Points on one of the rays 3) Points outside of the 2 rays
14
They have one point in common.
Cathode rays are electrons.
Two and only two rays having the same end points are in an angle.
if the rays have no common points, the answer is zero. if the rays all have the same end point, the answer is 21 -- counting only the acute angles.