ii)Draw a circle and mark
a. pair of radii OA, OB
b. Sector XOY
( WANT STEP BY STEP EXPLANATION WITH THE CIRCLE AND THE ANSWERS )
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Step-by-step explanation:
In figure,
In angle AOPAOP and angle OBPOBP
Where,
OAOA is equal to OBOB and they are the radius of the circle.
In circle OPOP is common for both the angle
So,
OP=OPOP=OP (common)
Also,
Angle AA is equal to angle BB and they both are right angle triangle.
So,
∠A=∠B=90∘∠A=∠B=90∘
⇒⇒ by all the condition, we get
ΔOAP≅ΔOBPΔOAP≅ΔOBP
Similarly,
PA=PBPA=PB (They are equal tangents of the circle)
And ∠AOP=∠BOP=60∘∠AOP=∠BOP=60∘
Hence OPOP is a bisector of ∠BOA∠BOA .
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