Advertisements
Advertisements
प्रश्न
In the given figure, O and O' are centres of two circles intersecting at B and C. ACD is a straight line, find x.

Advertisements
उत्तर
It is given that
Two circles having center O and O' and ∠AOB = 130°
And AC is diameter of circle having center O

We have
`angle ACB =1/2 angleAOB = 65°`
So
`angleDCB = 180° - angleACB`
= 180° - 65°
= 115°
Now, reflex `angleBO'D = 2 angleBCD`
So
`360° - x° = 2 xx 115 `
= 230°
APPEARS IN
संबंधित प्रश्न
In the given figure, A, B, C and D are four points on a circle. AC and BD intersect at a point E such that ∠BEC = 130° and ∠ECD = 20°. Find ∠BAC.

Fill in the blank:
Segment of a circle is the region between an arc and .................. of the circle.
If O is the centre of the circle, find the value of x in the following figure:

If O is the centre of the circle, find the value of x in the following figure:

If O is the centre of the circle, find the value of x in the following figure

If O is the centre of the circle, find the value of x in the following figure

If O is the centre of the circle, find the value of x in the following figure

In the given figure, AB is a diameter of the circle such that ∠A = 35° and ∠Q = 25°, find ∠PBR.

In the following figure, AB and CD are two chords of a circle intersecting each other at point E. Prove that ∠AEC = `1/2` (Angle subtended by arc CXA at centre + angle subtended by arc DYB at the centre).

A circle has radius `sqrt(2)` cm. It is divided into two segments by a chord of length 2 cm. Prove that the angle subtended by the chord at a point in major segment is 45°.
