AB is a diameter of the circle APBR as shown in the figure. APQ and RBQ are straight lines. Find: ∠ BPR
Exercise 17 (A) | Q 29.3 | Page 260
Download our app for free and get started
ABP = 90°- ∠BAP = 90° - 35° = 55° ∴ ∠ABR = ∠PBR = ∠ABP = 115° - 55° = 60° ∴ ∠APR = ABR = 60° (Angles subtended by the same chord on the circle are equal) ∴ ∠BPR = 90° - ∠APR = 90° - 60° = 30°
Download our app
and get started for free
Experience the future of education. Simply download our apps or reach out to us for more information. Let's shape the future of learning together!No signup needed.*
In the given figure, AC is the diameter of circle, centre $\mathrm{O} . \mathrm{CD}$ and BE are parallel. Angle $\mathrm{AOB}=80^{\circ}$ and angle $\mathrm{ACE}=$ $10^{\circ}$. Calculate : Angle BCD
In the figure, $O$ is the centre of the circle and the length of arc $AB$ is twice the length of arc $BC.$ If angle $AOB = 108^\circ,$ find $: \angle CAB$