The measure of angle T-B-R is equal to the sum of angle T-B-U and angle U-B-R.
Therefore, the measure of angle T-B-R is 35 degrees + 130 degrees = 165 degrees.
So, the answer is:
D. 165 degrees
The figure below shows
with point B at the intersection of
and
.
Lines S-W and R-U intersect at B to form four angles R-B-S, S-B-U, U-B-W, and W-B-R. The line B-T divides the angle S-B-U into two angles S-B-T and T-B-U. The measure of T-B-U is 35 degrees, and the measure of R-B-W is 130 degrees.
What is the measure of ?
A.
B.
C.
D.
1 answer