Length of Chord
Trending Questions
A chord 12 cm long is 8 cm away from the centre of the circle. What is the length of a chord which is 6 cm away from the centre?
16 cm
12 cm
14 cm
18 cm
Two parallel chords 10 centimeters and 24 centimeters long are drawn on the same side of the centre of a circle of radius 13 centimeters. Find the distance between the chords.
5 cm
6.5 cm
7 cm
8.5 cm
In a circle, two parallel chords of lengths 8 cm and 12 cm are 10 cm apart. Then the distance of the shorter chord from the centre is
4 cm
5 cm
8 cm
6 cm
A chord 6 cm long is 1 cm away from the centre of the circle. What is the length of a chord which is 2 cm away from the centre?
In a circle, two parallel chords of lengths 16 cm and 24 cm are 20 cm apart. Then the radius of the circle is
√224 cm
15 cm
√108 cm
√208 cm
A chord 8 cm long is 3 cm away from the centre of the circle. What is the length of a chord which is 4 cm away from the centre?
2 cm
6 cm
8 cm
10 cm
In the semicircle shown, the top chord is parallel to the diameter. What is its length?
5 cm
10 cm
16 cm
20 cm
AB and CD are two parallel chords of a circle such that AB = 10 cm and CD = 24 cm. If the chords are on the opposite sides of the centre and the distance between them is 17 cm, find the radius of the circle.
A chord 16 cm long is 6 cm away from the centre of the circle. Then the chord of length 8 cm is ___ cm away from the centre.
3√21 cm
√21 cm
2√21 cm
4√21 cm
In a circle, two parallel chords of lengths 6 cm and 8 cm are 6 cm apart. Then the distance of chord of length 6 cm from the centre is
4312 cm
4 cm
5212 cm
6 cm
In the fig., it is given that:
XY=6 cm
∠XOY=∠MON=85∘.
The length of the chord MN is
- 6
- 5
- 4
- 8
In a circle, two parallel chords of lengths 4 cm and 10 cm are 5 cm apart. Then the distance of the longer chord from the centre is ________.
0.1 cm
0.2 cm
0.3 cm
0.4 cm
- 1 cm
- 5 cm
- 6 cm
- 7 cm
Find the radius of the circle.
- (m+n)!4mn
- 12(m+n)!mn
- 2(m+n)!mn
- None
If I draw two circles of radius 3 cm and 5 cm with common centre and draw a line AB such that it is chord to both circles. Length CD = 4.46 cm. Find the distance of the chords from centre and the length AC.
2, 2.35
2.16, 2.35
3, 2
2.35, 2
Find the radius of the circle.
- 24 cm
- 18 cm
- 30 cm
- 12 cm