R. D. Sharma Solutions for Chapter: Circles, Exercise 2: EXERCISE
R. D. Sharma Mathematics Solutions for Exercise - R. D. Sharma Solutions for Chapter: Circles, Exercise 2: EXERCISE
Attempt the practice questions on Chapter 15: Circles, Exercise 2: EXERCISE with hints and solutions to strengthen your understanding. Mathematics Class 9 solutions are prepared by Experienced Embibe Experts.
Questions from R. D. Sharma Solutions for Chapter: Circles, Exercise 2: EXERCISE with Hints & Solutions
The radius of a circle is and the length of one of its chords is . Find the distance of the chord from the centre.

If the length of a chord which is at a distance of from the centre of a circle of radius is , find the value of nearest to two decimal places.

Find the length of a chord which is at a distance of from the centre of the circle of radius .

An equilateral triangle of side is inscribed in a circle. If the radius of the circle is , then find the value of .

The lengths of two parallel chords of a circle are and . If the smaller chord is at a distance of from the centre, what is the distance of the other chord from the centre?

Two chords of lengths respectively of a circle are parallel. If the distance between and is and the radius of the circle is , then find the value of .

Prove that two different circles cannot intersect each other at more than two points.

Two chords and of lengths and respectively of a circle are parallel to each other and are opposite side of its centre. If the distance between and is if the radius of the circle is , then find the value of .
