Which statements are true regarding the diagram? check all that apply.
cb is contained on line n.
ce is contained on line m.
ray bc is the same as ray cb.
ray ad is the same as ray ac.
∠ead is created from ae and da.
∠ecb is created from ce and cb .

We need to look at a diagram with lines, rays and points, and see which statements are true.

The true ones are:

To find this, we need to analyze each statement.

1) "CB is contained on line n."

CB defines the ray that passes through points C and B, and we can see that neither of these points is on line n, thus this statement is false.

2) CE is contained on line m.

This is true, both points C and E are on line m.

3) Ray BC is the same as ray CB.

False, ray BC is has the starting point at B, while ray CB has the starting point at C. In the diagram, the only graphed ray is CB (because it starts at  point C).

4) Ray AD is the same as ray AC.

True, thus both of these rays start at the same point, and both D and C are collinear, thus we can see that the ray AD contains point C, and the ray AC contains the point D.

5)∠EAD is created from AE and DA.

∠EAD is the angle where point A is the vertex and AE and AD are the two rays that define the angle.

Note that in the statement we have DA instead of AD, which is different, so the statement is false.

6) ∠ECB is created from CE and CB

Similar to before, but now the two rays are correctly written, so this is true.

If you want to learn more, you can read:

link

2.CE is contained on the line m.

4.Ray AD is the same as ray AC.

6.Angle ECB is created from CE and CB.

Step-by-step explanation:

We are given that a diagram .

We have to find which statement are true about the given diagram.

1.CB is contained on the line n.

CB is not contained on the line n because point C and B are not lying on the line n.

Therefore, it not true.

2.CE is contained on the line m.

CE is contained on the line m because point C and E are lying on the line m.

Therefore, it is true.

3.Ray BC is the same as ray CB.

A ray  has one initial point and has no terminal point.It can extend to infinity .

Ray CB has initial point C and it extends from the point B.

But there is no BC ray.

Therefore, it is not true.

4.Ray AD is the same as ray AC.

AD is a ray but AC is also

AD and AC are same because both have initial point A and extend in the same direction.

5.Angle EAD is created from AE and DA.

It is not true because angle EAD is formed by ray AE and ray AD not ray DA.

6.Angle ECB is created from CE and CB.

It is true because angle ECB is formed by ray EC and ray BC.

(1,4) is on graph of f(x)

f(1) = 4

so 1/4 f(x)

1/4 f(1)

1/4. ×4

1

so point for function 1/4. f(x) is (1,1)