Angle Subtended by a Chord at a Point

If the chord of a circle is equal to the radius of the circle,then the angle subtended by the chord at a point on the minor arc is:

A circle has radius sqrt(2)cm it is divided into 2 segments by a chord of length 2cm prove that angle subtended by the chord at a point in major segment is 45^(@)

A chord of a circle is equal to its radius. The angle subtended by this chord at a point on the circumference is

A chord of a circle is equal to the radius of the circle find the angle subtended by the chord at a point on the monor arc and also at a point on the major arc.

A chord of a circle is equal to the radius of the circle.Find the angle subtended by the chord at a point on the minor arc and also at a point on the major arc.

A chord of a circle is equal to the radius of the circle.Find the angle subtended by the chord at a point on the minor arc and also at a point on the major arc

Consider the following statements : 1. If non-parallel sides of a trapezium are equal, then it is cyclic. 2. If the chord of a circle is equal to its radius, then the angle subtended by this chord at a point in major segment is 30^@ . Which of the above statements is/are correct?

Angle subtend by chord at a point||Theorem 10.1,10.2,10.3,10.4 & proOF ||Discussion OF Ex-10.3

The angle subtended by a chord at its centre is 60^(@) , then the ratio between chord and radius is