Question

In the figure, lines AP and BQ are perpendicular to line AB.M is the midpoint of AB. Prove that AP =BQ​

Answer 1

Answer:

Step-by-step explanation:

Please attach the figure for more detail.......

Answer 2

Answer:

Step-by-step explanation:

In △OAP and △OBQ,

AP=BQ(given)

∠OAP=∠OBQ=90  

∠OAP=∠OBQ(vertically opposite angles)

∴△OAP is congruent to △OBQ by AAS axiom

∴OA=OB by C.P.C.T.

and OP=OQ by C.P.C.T

⇒O is the midpoint of line segments AB and PQ