If the m< 7 = 115 degrees, find the measure of < 2

The measure of m<7 is equal to the measure of m<2 by alternate exterior angle. The measure of <2 is 115 degrees.

Angles formed by the transverse line cut by the transversal-

Given information-

Two parallel lines are shown in the given image (attached below).

Here the measure of angle of 7 is 115 degrees.

The angle 5 is the supplementary angle of the angle 7. Thus,

Thus the measure of angle 5 is 65 degrees.

Now again the angle 5 is the supplementary angle of the angle 3. Thus,

Thus the measure of angle 3 is 115 degrees.

The angle 3 and the angle 2 cuts by the same line at the opposite side. Thus, angle 3 is equal to the angle 2.

Hence. the measure of angle 2 is 115 degrees.

Learn more about the angles formed by the transverse line cut by transversal here;

link

Step-by-step explanation:

Now, assuming those angles are supplementary, then

Beacuse, sumplementary angles sum 180\°, due to their position on a straight angle.

We know by given that , replacing this value, we have

Therefore, the measure of is 115°.

.5 lb

step-by-step explanation:

12 in / 6 in =2 in

.25 x 2 = .5 lb

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step-by-step explanation: