
Fill in the blanks.
Shape Centre of Rotation Order of Rotation Angle of Rotation Square Rectangle Rhombus Equilateral Triangle Regular triangle Circle Semicircle
| Shape | Centre of Rotation | Order of Rotation | Angle of Rotation |
| Square | |||
| Rectangle | |||
| Rhombus | |||
| Equilateral Triangle | |||
| Regular triangle | |||
| Circle | |||
| Semicircle |
Answer
596.7k+ views
Hint – Here we will proceed by using the concept of order of rotation, angle of rotation and centre of rotation. Then we can easily fill-up the blanks.
Complete step by step answer:
Centre of Rotation – The centre of rotation is a point about which a plane figures rotates. This point does not move during the rotation.
Order of Rotation – Order of Rotational Symmetry, if a shape, picture, or object has rotational symmetry, it will also have an order of symmetry.
Angle of Rotation – An angle of rotation is the measure of the amount that a shape is rotated about a fixed point called a point of rotation.
Note – Whenever we come up with this type of question, one must know that we have to identify the table properly. By identifying the asked shapes and after that mentioning their asked rotations we can easily fill – up the blanks.
Complete step by step answer:
Centre of Rotation – The centre of rotation is a point about which a plane figures rotates. This point does not move during the rotation.
Order of Rotation – Order of Rotational Symmetry, if a shape, picture, or object has rotational symmetry, it will also have an order of symmetry.
Angle of Rotation – An angle of rotation is the measure of the amount that a shape is rotated about a fixed point called a point of rotation.
| Shape | Centre of Rotation | Order of Rotation | Angle of Rotation |
| Square | Intersecting points of diagonals | 4 | $90^\circ$ |
| Rectangle | Intersecting point of diagonals | 2 | $180^\circ$ |
| Rhombus | Intersecting point of diagonals | 2 | $180^\circ$ |
| Equilateral Triangle | Intersecting point of medians | 3 | $120^\circ$ |
| Regular Triangle | Intersecting point of diagonals | 6 | $60^\circ$ |
| Circle | Centre | Infinite | At every point |
| Semi-circle | Midpoint of diameter | 1 | $360^\circ$ |
Note – Whenever we come up with this type of question, one must know that we have to identify the table properly. By identifying the asked shapes and after that mentioning their asked rotations we can easily fill – up the blanks.
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