What is the value of the angle between the bisectors of the vertical angles?

When two non-parallel lines in a plane intersect, they form four corners. If two corners have a common vertex and their sides extend each other, then such angles are called vertical.
One of the important properties of such angles is their equality, therefore, if the bisector divides these equal angles into two equal parts, then the two bisectors form one straight line.
And the angle of a straight line is an angle of 180 °.
ANSWER: The angle between the bisectors of the vertical angles is 180 °.



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