Internal one-sided angles for parallel straight lines are 48 ° and 132 °. Find the angle between the bisectors

Internal one-sided angles for parallel straight lines are 48 ° and 132 °. Find the angle between the bisectors of these angles.

Since the segment AC is the bisector of the angle BAM, the angle BAC = BAM / 2 = 132/2 = 66.

The segment BD is the bisector of the angle ABK, then the angle ABD = ABK / 2 = 48/2 = 24.

In the triangle AOB, we define the angle AOB.

Angle AOB = (180 – OAB – OBA) = (180 – 66 – 24) = 90.

Answer: The angle between the bisectors of the angles is 90.



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