Converse of Chord Theorem 1
Trending Questions
In a circle of radius 5 cm, AB and AC are two chords such that AB=AC=6 cm. Find the length of the chord BC.
5.6 cm
10.6 cm
9.6 cm
11.6 cm
A chord AB of a circle whose centre is O, is bisected at E by a diameter CD. OC= OD = 15cm and OE = 9 cm. Find the length of AB.
- 12 cm
- 18 cm
- 24 cm
- 30 cm
A chord AB of a circle whose center is O, is bisected at E by a diameter CD. OC=OD=15 cm and OE=9 cm. Find the length of BC.
12√5 cm
10√3 cm
6√10 cm
12 cm
- 30∘
- 45∘
- 75∘
- 60∘
- 5 cm
- 4 cm
- 3 cm
- 2.5 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
4 cm
5 cm
3 cm
3.5 cm
- 30∘
- 40∘
- 50∘
- 60∘
A chord AB of a circle whose centre is O, is bisected at E by a diameter CD. OC= OD = 15 cm and OE = 9 cm. Find the length of AD.
5√5 cm
6√5 cm
5 cm
6 cm
If I draw two circles of radius 3 cm and 5cm with common centre and draw a line AB such that it is a chord to both the circles and length of CD is 2√5 cm, then find the distance of the chords from the centre and the length AC.
2.35 cm, 2 cm
3 cm, 2 cm
2.16 cm, 2.346 cm
2 cm, 2.346 cm
If chords AB and PQ are equal, ∠AOB=55∘, and ∠ POQ=x, then x = ___.
55∘
- 25∘
- 35∘
- 45∘
Calculate the distance between the chords if they are on opposite sides of the centre.