SEO Title: Class 10 Maths Chapter 9 MCQs (Chords of a Circle) FBISE with Answers
Description: Practice Class 10 Maths Chapter 9 MCQs on Chords of a Circle. These multiple choice questions cover circle theorems and are designed according to FBISE exam pattern.
1. A chord is a line segment joining:
2. The longest chord of a circle is:
3. A perpendicular drawn from center to a chord:
4. Equal chords of a circle are:
5. Chords equidistant from center are:
6. If two chords intersect inside a circle, then:
7. If two chords AB and CD intersect at P, then:
8. If perpendicular from center to chord is zero, chord is:
9. If two chords are equal, their distances from center are:
10. A diameter divides the circle into:
11. The perpendicular from center to chord is:
12. If two chords are unequal, then their distances from center are:
13. The line joining center to midpoint of chord is:
14. If a line passes through center and bisects a chord, it is:
15. Equal chords subtend equal:
16. If chords subtend equal angles at center, they are:
17. Chords are always inside the:
18. If two chords intersect inside a circle, then the product of their segments is:
19. If chords AB and CD intersect at P, then:
20. If one chord is a diameter, then angle in semicircle is:
21. If a perpendicular from center bisects a chord, then:
22. Equal chords subtend equal angles at:
23. If two chords subtend equal angles at center, then:
24. If two chords are at equal distance from center, then:
25. If a line from center is perpendicular to chord, it:
26. If chord length increases, distance from center:
27. The midpoint of a chord lies on:
28. If two chords intersect outside the circle, the theorem used is:
29. If
, then product is:
30. If
and one product is 20, the other is:
31. Diameter is perpendicular to tangent at:
32. If chord passes through center, it becomes:
33. The distance from center to chord is measured along:
34. If two chords intersect, number of segments formed are:
35. If a chord is far from the center, its length is:
36. If a chord is near the center, its length is:
37. If two chords are equal, their perpendicular distances from center are:
38. If distance from center decreases, chord length:
39. The diameter is always:
40. If two chords intersect and one segment is zero, then:
41. If
, then product is:
42. If
, and
, then ![]()
43. If chords intersect at center, they become:
44. If a chord is equal to radius, triangle formed is:
45. The number of diameters in a circle is:
46. If midpoint of chord is known, perpendicular from center:
47. If chord length is maximum, distance from center is:
48. If distance from center is maximum, chord length is:
49. If a chord passes through center, it divides circle into:
50. Chords are used to study: