Let'sSo, we gave 2 parallel lines and 2 transversals, we have to match the angles.
Let's start with angle b,

Let's move on to angle e,

Let's move on to angle d,

Moving to angle c, we have;

And, angle a;
Answer:
52 sq un
Step-by-step explanation:
Answer:
1: 130
2: 70
Step-by-step explanation:
Supplementary angles add up to equal 180
So to find the measure of the missing angles, we subtract the measure of the known angles from 180
For #1
∠B = 180 - 50
180 - 50 = 130
Hence ∠B = 130
For#2
∠D = 180 - 110
180 - 110 = 70
Hence, ∠D = 70
Answer:
<u>x < 3</u>
Step-by-step explanation:
<em>~Hope this answers your question!~</em>