# Can we have a rotational symmetry of order more than 1 whose angle of rotation is

(i) 45°? (ii) 17°?

**Solution:**

When an object is rotated in a particular direction, around a point, then it is known as rotational symmetry, also known as radial symmetry. Rotational symmetry exists when a shape is turned, and the shape is identical to the origin.

If the given angle is a factor of 360°, only then the figure will have rotational symmetry of order more than one.

(i) 45° is a factor of 360°, so the figure will have rotational symmetry of order more than 1 and there would be 8 rotations.

(ii) 17° is not a factor of 360°, so the figure will not have rotational symmetry of order of more than 1.

**☛ Check: **NCERT Solutions Class 7 Maths Chapter 14

**Video Solution:**

## Can we have a rotational symmetry of order more than 1 whose angle of rotation is (i) 45°? (ii) 17°?

Maths NCERT Solutions Class 7 Chapter 14 Exercise 14.3 Question 7

**Summary:**

(i) The figure with an angle of 45° have rotational symmetry of order more than 1 and there would be 8 rotations, (ii) The figure with an angle of 17° will not have rotational symmetry of order more than 1.

**☛ Related Questions:**

- Draw Wherever Possible A Rough Sketch Of I A Triangle With Both Line And Rotational Symmetries Of Order More Than 1 Ii A Triangle With Only Line Symmetry And No Rotational
- If A Figure Has Two Or More Lines Of Symmetry Should It Have Rotational Symmetry Of Order More Than 1
- Fill In The Blanks Shape Centre Of Rotation Order Of Rotation Angle Of Rotation
- Name The Quadrilaterals Which Have Both Line And Rotational Symmetry Of Order More Than 1

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