Question

In this figure, prove that op=oq​

Answer 1

In Δs LOP and MOQ

LO = MO    [Given]

LP = MQ    [Given]

and, ∠OLP = ∠OMQ = 90° [Given]

So, ΔLOP ≅ ΔMOQ

Hence, OP = OQ             [By CPCT]

Answer 2

Answer:

In Δs LOP and MOQ

LO = MO    [Given]

LP = MQ    [Given]

and, ∠OLP = ∠OMQ = 90° [Given]

So, ΔLOP ≅ ΔMOQ

Hence, OP = OQ             [By CPST]

Step-by-step explanation: