PQ and RS are two lines that intersect at point T. Which fact is used to prove that angle PTS is always equal to angle RTQ?
Sum of the measures of angles RTQ and QTS is 180˚. Sum of the measures of angles PTR and QTS is 180˚. Line segments PQ and RS do not have a fixed length. Lines PQ and RS intersect at an angle greater than a right angle.
do you know what vertical angles are?
< QTR and <STP are vertical angles and are congruent by the Vertical Angles Theorem. Yet, that is not what is being asked here. What is asked is a critical step in proving the theorem that vertical angles these angles are congruent, a step that might appear in the proof of the theorem that vertical angles are congruent. >>Sum of the measures of angles RTQ and QTS is 180˚.
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