# How to write a math rays

When two points are connected with a straight line, we get a line segment. So, lets identify all the rays shown in the image below, we can start anywhere, we will start at point J, the only line segment we have starting from J is JH going up, goes upto H and keeps on going in that direction beyond H, ray JH, starting from J going through H and going beyond it forever now if we go to H, there is no ray HJ as the line ends in J and does not keep going beyond J, there is no ray H as it is just one point, just usiing one point, we cannot say it as a ray.

But in geometry an angle is made up of two rays that have the same beginning point. We can name a ray using its starting point and one other point that is on the ray: this is ray QP or ray note the one arrowhead. Many people think that an angle is some kind of slanted line.

## Line segment ray

Now let us look at the other points. We call this line segment AB or line segment AB note the bar on top. Or, we can name a ray using a lowercase letter: this is ray r. Ray geometry Video transcript Identify all the rays shown in the image below. We can look at the right, we can have ray FE, start at F go through E and beyond E, you can have ray FC, start at F go through C and beyond C that is teh same thing as FE ray FE and ray FC are the same as the point E is on ray FC, then finally we have not focussed on point A you may think there is ray AE, but the line does not go beyond E, so it is not a ray, to the top of A there is no other point, so there is no ray there either that is all the rays based on the points specified. Many people think that an angle is some kind of slanted line. We can name a ray using its starting point and one other point that is on the ray: this is ray QP or ray note the one arrowhead. When two points are connected with a straight line, we get a line segment. But in geometry an angle is made up of two rays that have the same beginning point. This is line EF or line note the arrowheads. To the left of point F there is no other point. What is an angle? If they had given us a point over there, we could have had other rays, There are 6 rays in this problem.

We can name a line using two points on it. Or, we can name a ray using a lowercase letter: this is ray r. Imagine it continuing indefinitely in both directions.

Write if each figure is a line, ray, line segment, or an angle, and name it. The sides of a triangle are line segments. To the left of point F there is no other point.

If they had given us a point over there, we could have had other rays, There are 6 rays in this problem. Think of the sun's rays: they start at the sun and go on indefinitely. Or, we can name a line using a lowercase letter: this is line s.

We can show that by drawing an arrow at one end of the ray.

## Opposite ray definition geometry

Imagine it continuing indefinitely in both directions. To the left of point F there is no other point. So, lets identify all the rays shown in the image below, we can start anywhere, we will start at point J, the only line segment we have starting from J is JH going up, goes upto H and keeps on going in that direction beyond H, ray JH, starting from J going through H and going beyond it forever now if we go to H, there is no ray HJ as the line ends in J and does not keep going beyond J, there is no ray H as it is just one point, just usiing one point, we cannot say it as a ray. The sides of a triangle are line segments. We can look at the right, we can have ray FE, start at F go through E and beyond E, you can have ray FC, start at F go through C and beyond C that is teh same thing as FE ray FE and ray FC are the same as the point E is on ray FC, then finally we have not focussed on point A you may think there is ray AE, but the line does not go beyond E, so it is not a ray, to the top of A there is no other point, so there is no ray there either that is all the rays based on the points specified. But in geometry an angle is made up of two rays that have the same beginning point. We can name a line using two points on it. A ray starts out at a point and continues off to infinity. We can name a ray using its starting point and one other point that is on the ray: this is ray QP or ray note the one arrowhead. A line has no beginning point or end point. We call this line segment AB or line segment AB note the bar on top.

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