Saved Bookmarks
| 1. |
In the figure, if PQ||RS, prove that ∆POQ~∆SOR. |
|
Answer» Given that PQ||RS. In triangles ∆POQ and ∆SOR, \(\angle\)QPO = \(\angle\)OSR (As PQ||RS, Alternate angles ) \(\angle\)PQO = \(\angle\)ORS (As PQ||RS, Alternate angles ) \(\angle\)POQ = \(\angle\)ROS (Vertically opposite triangle ) Therefore, ∆POQ~∆SOR (By using AAA similarity criterion) |
|