Lines intersect at an angle of 45 ° find the rest of the angles formed when two lines intersect.

To solve this problem, remember that vertical angles are pairs of angles with a common vertex, formed at the intersection of two straight lines so that the sides of one corner are a continuation of the sides of the other. The vertical angles are equal. Hence the second angle is also 45 degrees. The degree measure of the full angle is 360 degrees. When two straight lines intersect, two pairs of vertical corners are formed.

Let’s calculate what the degree measure of the second pair of angles is equal to.

(360 – (45 * 2)) / 2 = 360 – 90/2 = 270/2 = 135 degrees.

Answer: 135 degrees, 135 degrees, 45 degrees.



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