#### State whether the following statements are true (T) or false (F):

(i) The letter A has line symmetry but no rotational symmetry.

(ii) A rhombus is also a parallelogram and hence it does not have line symmetry.

(iii) A parallelogram has two lines of symmetry.

(iv) The order of rotational symmetry of a rhombus is four.

(v) A circle has exactly four lines of symmetry.

(vi) In a regular pentagon, the perpendicular bisector of the sides are the only lines of symmetry.

(vii) In a regular hexagon, the perpendicular bisector of the sides are the only lines of symmetry.

(viii) In a rectangle, the angle of rotational symmetry is 90°.

(ix) A semicircle has rotational symmetry of order 2.

(x) An isosceles triangle has neither a line symmetry nor a rotational symmetry.

(xi) If a figure possesses a rotational symmetry, then it must look exactly the same atleast once up to a rotation of 180°.

(xii) The angle of rotation of a figure is obtained by dividing 360° by the order of rotational symmetry.

(xiii) A regular triangle has 3 lines of symmetry and rotational symmetry of order 3.

(xiv) A regular pentagon has 5 lines of symmetry and rotational symmetry of order 5.

**Solution:**

**More Solutions:**

- Draw all lines of symmetry:
- Draw all the axes of symmetry in each of the following:
- Order to make them symmetrical about the dotted line:
- The mirror line (line of symmetry) is given as dotted line.
- Will the figure be symmetric about both the diagonals?
- Draw the reflection of the following figures/letter.