The total number of lines of symmetry of a scalene triangle is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

When we fold a paper in such a way that the picture is divided into two equal halves then the line which divides the picture into two halves is called a  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited.

 ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited will have three lines of symmetry.

 ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited will have five lines of symmetry.

 ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited will have four lines of symmetry.

 ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited will have six lines of symmetry.

The line of symmetry is also called  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The total number of lines of symmetry of an isosceles triangle is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

A rhombus is symmetrical about  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The number of lines of symmetry of a rectangle is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The number of lines of symmetry of a kite is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The number of lines of symmetry of a circle is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The number of lines of symmetry of a regular polygon is equal to the  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited. If it has ‘n’ number of sides, then there are  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited lines of symmetry

The number of lines of symmetry of the letter O of the English alphabet is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited

The number of lines of symmetry of the letter Z of the English alphabet is  ‘n’012each of its diagonalsEquilateral triangleLine of SymmetryMirror LineRegular hexagonRegular pentagonsides of the polygonSquareunlimited