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  1. Here you will learn about lines of symmetry, including symmetry properties within polygons, angle properties, and symmetry of different line graphs. Students first learn about line symmetry in grade 4 with their work with 2D shapes in geometry.

    • which shape has a line symmetry with given length and height1
    • which shape has a line symmetry with given length and height2
    • which shape has a line symmetry with given length and height3
    • which shape has a line symmetry with given length and height4
  2. A line (drawn at any angle) that goes through its center is a Line of Symmetry. So a Circle has infinite Lines of Symmetry.

    • Lines of Symmetry of Triangles
    • Lines of Symmetry of A Square
    • Lines of Symmetry of A Rectangle
    • Lines of Symmetry of A Rhombus
    • Lines of Symmetry of A Parallelogram
    • Lines of Symmetry of A Kite
    • Lines of Symmetry on A Trapezium
    • Lines of Symmetry of A Pentagon
    • Lines of Symmetry of A Hexagon
    • Lines of Symmetry on An Octagon

    Equilateral triangles have 3 lines of symmetry, which each pass through each corner to the middle of the opposite side. Isosceles triangles have 1 line of symmetry, which is directly between the two equal sides and equal angles. Scalene triangles have no equal sides and so, they have no lines of symmetry.

    A square has 4 lines of symmetry. There are 2 lines of symmetry passing from each corner to the opposite corner. There are a further 2 lines of symmetry passing through the middle of each side to the middle of the opposite side.

    A rectangle has 2 lines of symmetry. These lines pass from the middle of each side to the middle of the opposite side. There are no lines of symmetry passing through the diagonals of the rectangle. The diagonals of a rectangle are not lines of symmetry. We can see that the diagonals of a rectangle are not lines of symmetry.

    A rhombus has 2 lines of symmetry. These lines of symmetry pass through the diagonals of the rhombus, from each corner to the opposite corner. Here are the 2 lines of symmetry of a rhombus.

    A parallelogram has 0 lines of symmetry. This is because the diagonals of a parallelogram are not symmetrical. If we fold a parallelogram along its diagonals, it will not fold exactly in half without overlap.

    Every kite has one line of symmetry. This line of symmetry passes vertically down the centre of the kite.

    Trapeziums have no lines of symmetry unless they are isosceles trapeziums which have 1 line of symmetry. This means that a trapezium only has a line of symmetry if both of its diagonal sides are the same length. In this case, the line of symmetry passes directly between the 2 diagonal sides.

    A regular pentagon has 5 lines of symmetry. Each line of symmetry passes from each of the 5 corners, through the centre of the pentagon to the middle of the opposite side. Here are the 5 lines of symmetry shown on a regular pentagon.

    A regular hexagon has 6 lines of symmetry. 3 lines of symmetry pass from each of the corners to the opposite corner. The other 3 lines of symmetry pass from the middle of each side to the middle of the opposite side. Here are the lines of symmetry of a regular hexagon.

    A regular octagon has 8 lines of symmetry. 4 lines of symmetry pass from each of the corners to the opposite corner. The other 4 lines of symmetry pass from the middle of each side to the middle of the opposite side. Here are the lines of symmetry on a regular octagon.

  3. 1. Symmetry of a Line: A line has indefinite length and it can be considered that each line perpendicular to the given line divides the line into two equal halves. So a line has infinite symmetrical lines which are perpendicular to it. Also a line is symmetrical to itself. 2. Symmetry of a Line Segment:

    • which shape has a line symmetry with given length and height1
    • which shape has a line symmetry with given length and height2
    • which shape has a line symmetry with given length and height3
    • which shape has a line symmetry with given length and height4
  4. When there is at least one line in an object that divides a figure into two halves such that one-half is the mirror image of the other half, it is known as line symmetry or reflection symmetry. The line of symmetry can be in any direction - horizontal, vertical, slanting, diagonal, etc.

  5. Lines of symmetry are straight lines that divide a shape into two equal parts where one part is an exact reflection of the other. E.g. A rectangle has two lines of symmetry (LoS) shown below using a dashed line.

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  7. An isosceles triangle has one line of symmetry: Two lines of symmetry. A rectangle has two lines of symmetry: a horizontal and a vertical line of symmetry. Three lines of symmetry. An equilateral triangle has three lines of symmetry: Four lines of symmetry.

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