A Line through the Center That Bisects the Chord Is Perpendicular to the Chord
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- OA
- EC
- AB
- AD
In an equilateral △ABC inscribed in a circle, the perpendicular bisector of BC & the angle bisector of angles B & C meet at the centre
- True
- False
In a circle of radius 17 cm, two parallel chords are drawn on opposite sides of a diameter. The distance between the chords is 23 cm. If the length of one chord is 16 cm, then the length of the other is
None of these
23 cm
30 cm
15 cm
- 10cm
- 14cm
- 13cm
- 12cm
AB is a chord of a circle with centre O and ∠x=90∘
90°
80°
- 12cm
- 6cm
- 8cm
- 10cm
In an equilateral △ABC inscribed in a circle, the perpendicular bisector of BC & the angle bisector of angles B & C meet at the center
True
False
AB is a chord of a circle with centre O.
The chord is bisected at the foot of the perpendicular.
Hence, ∠x=90∘
80°
90°
[3 Marks]
The line drawn through the centre of a circle to bisect a chord is
- 17 cm
- 15 cm
- 4 cm
- 8 cm
In the circle shown below AB is the chord having length 8 cm and being bisected by the line OD from centre. If the radius of circle is 5 cm, then distance OD is equal to
3 cm
4 cm
5 cm
3.5 cm
Draw and describe the locus in each of the following cases:
(iv) The locus of centres of all circles passing through two fixed points.
How many circles can be drawn circumscribing a given triangle?
infinite
1
2
3
- 270
- 180
- 90
- 360
- 6.5 cm
- 7.6 cm
- 7.2 cm
- 8 cm