The distance of the chord with length r from the center of the circle having radius r is ........
(A) √3/2r
(B) √3r
(C) 2r
(D) r/r
Answers
Answered by
1
Answer:
2r
Explanation:
chord is bisected by the radius
Answered by
4
Answer: option a
Explanation:
According to pythagoras-theorem
Chord square + base square = radius square(here.)
So
r^2=chord^2+(r/2)^2
Chord^2=r^2-(r^2/4)
Taking LCM
Chord^2 =3r^2/4
Chord=Square root of 3 *r/2
Attachments:
Similar questions