Angle in a major segment is …..

Procedure : (i) Draw three circles of any radius with centre O on chart paper. (ii) From these circles, cut a semi - circle, a minor segment and a major segment (iii) Consider three points on these segment and name them as A,B, and C (iv) Cut the triangles and paste it the graph sheet so that the point A coincides with the origin as shown in the figure. Ovservation : (i) Angle in a Semi - Circle is . . . . . . . . . . angle. (ii) Angle in a major segment is angle. (iii) Angle in minor segment is . . . . . . . angle.

Angle in a minor segment is . . . . . . .

Angle in a minor segment is ……….

Angle in major segment . . . .. a. An acute angle b. An obtuse angle c. Right angle d. Reflex angle

A chord of a circle of radius 15cm subtends an angle 60^@ at the centre. Find the areas of corresponding minor and major segments.

In a circle, angle made by an arc in the major segment is 60^@ . Then the angle made by it in the minor segment is _________.

The radius of a circle with centre O is 7 cm. Two radii OA and OB are drawn at right angles to each other. Find the areas of minor and major segments.

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 circle has radius sqrt2 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 circle has radius sqrt(2)cm . It is divided into two segments by a chord of length 2 cm. prove that angle subtended by chord at a point in major segment is 45^@