Write a two column proof Given: SP is perpendicular to QP; SR is perpendicular to QR; SP is congruent to SR Prove: ray QS bisects angle PQR
Give us your thoughts, dear.
is there a diagram attached to the problem?
Yeah, a visual of some sort or more details would assist greatly!
like that?
|dw:1419566881164:dw|
I know that the beginning of the two column proof is segment SP perpendicular to QP -- Given segment SR perpendicular to QR -- Given segment SP congruent to SR -- Given
the hypotenuse they share is side SQ, and they both have a congruent leg
segment SP perpendicular to QP -- Given segment SR perpendicular to QR -- Given segment SP congruent to SR -- Given segment SQ congruent to segment SQ - reflexive property of line segments triangle SPQ congruent to SRQ - Hypotenuse Leg Congruence theorem <PQS congruent <RQS - Corresponding parts of congruent triangles are congruent ray QS bisects <PQR - definition of angle bisector
thank you!!! that helped a lot :)
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