EASY
Indian Army Agniveer
IMPORTANT
Earn 100

All the sides of a regular polygon are _________________.

50% studentsanswered this correctly

Important Questions on Geometrical Shapes

EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 45
Each exterior angle of a regular hexagon is of measure:
EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 46
Number of sides of two regular polygons are in the ratio 1 : 2 and each of their interior angles are in the ratio 2 : 3. The number of sides of the polygons are ?
EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 47
The ratio of an interior angle to the exterior angle of a regular polygon is 7:2. The number of sides of the polygon is -
HARD
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 48
The ratio of an interior angle to the exterior angle of a regular polygon is 7:2. The number of sides of the polygon is:
MEDIUM
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 49
Find each interior angle of a regular octagon in radians.
EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 50
If sum of the interior angle of regular polygon is 8 right angle, then number of sides will be:
EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 51
The distance between the centres of two equal circle each of radius 3 cm is 10 cm. The length of a transverse tangent is:
EASY
Indian Army Agniveer
IMPORTANT
Achieve Indian Army Agniveer Mathematics Practice Book>Chapter 13 - Geometrical Shapes>Exercise 1>Q 52

A wheel has radius 84 cm. Find how many complete revolutions must it take to cover 792 m.