
Here, we want to get the measure of the sum of angles labeled 1 and 6
From the question, we can see that angle 1 and 2 lies on the same horizontal line. Angles on a straight line are supplementary, which means they add up to 180
Mathematically;

As we can see from the diagram, angles 1 and 6 are vertically opposite angles. Mathematically, vertically opposite angles are equal. That means the measure of angle 6 too is 140
Thus, we have their sum as follows;
