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Join OP, draw OL ⟂ AB and OM ⟂ CD, thus, L and M are the mid - points of AB and CD respectively. Also, equal chords are equidistant from the centre .
∴ OL = OM
Now, in right - angled △s OLP and OMP
OL = OM
OP = OP [common]
∠OLP = ∠OMP [each = 90°]
So, by RHS congruence axiom, we have
△OLP ≅ △OMP
Hence, ∠OLP = ∠OMP [c.p.c.t.]
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