from point p two tangents pa and pb are drawn to a circle with centre o if op is equal to diameter of the circle prove that pab is an equilateral triangle
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I don't know. And I did not anderstant
Pravleenkaur:
np
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PA and PB are tangents
OA ⊥ PA
∠ OAP = 90
㏑ Δ OPA, SIN ∠OPA= OA ÷ OP = r÷2r
SIN ∠OPA = 1÷2
⇒ SIN 30
OA ⊥ PA
∠ OAP = 90
㏑ Δ OPA, SIN ∠OPA= OA ÷ OP = r÷2r
SIN ∠OPA = 1÷2
⇒ SIN 30
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