find the length of a chord which is at a distance of 5 cm from the centre of a circle of radius 10 centimetre
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I think the answer is 5 but not at all sure. I think that consulting this question to one more person would be good
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let ab be chord of circle.
o is center of circle.
om perpendicular to ab
am = mb a perpendicular drawn from center of circle to its chord bisects the chord.
in triangle AOB m angle m = 90°
By pythagoras theorem

ab =am+mb

length of chord is 10root3
o is center of circle.
om perpendicular to ab
am = mb a perpendicular drawn from center of circle to its chord bisects the chord.
in triangle AOB m angle m = 90°
By pythagoras theorem
ab =am+mb
length of chord is 10root3
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