In the given figure, 'O' is the centre of the circle. Arc AB = Arc BC = Arc CD.
If OAB = 48°, find:
1. AOB
2.BOD
3.OBD
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In the given figure O is the centre of the circle.
1. AOB=84°
2. BOD=84°
3. OBD=48°
Stepwise explanation is given below:
- As it is given that,
arc AB= arc BC= arc CD.
OAB=48°.
- First join OB
OA = OB ......(radius of the circle)
- With the isocelar theoram
angle OAB= angle OBA=48°
- In the ΔAOB, By measuring
angle AOB=84°
- Now, angle BOD=1/2( arc BC+arc CD)
=1/2(84+84)
angle BOD=84°
- InΔ OBD, by measuring
angle OBD=48°
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