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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 y = 41
    • which shape has a line symmetry with y = 42
    • which shape has a line symmetry with y = 43
    • which shape has a line symmetry with y = 44
    • Vertical Line of Symmetry
    • Horizontal Line of Symmetry
    • Diagonal Line of Symmetry

    It is an imaginary vertical line that goes from top to bottom (or vice-versa) in an object and divides it into right and left mirror halves. For example, a club shape has a vertical line of symmetry.

    It is an imaginary horizontal line that goes from right to left (or vice-versa) in an object and divides it into top and bottom mirror halves. For example, an arrow has a horizontal line of symmetry.

    It is an imaginary diagonal or skew line that goes slanting in an object and divides it into mirror halves, as in the case of a square.

  2. A figure can have one or more lines of line symmetry depending on its shape and structure. For a parabola with quadratic equation y = ax 2 + bx + c, line of symmetry is x = -b/2a. ☛ Related Articles

  3. You can find if a shape has a Line of Symmetry by folding it. When the folded part sits perfectly on top (all edges matching), then the fold line is a Line of Symmetry. Here I have folded a rectangle one way, and it didn't work .

  4. State the equation of the lines of symmetry for the equation y=\frac {4} {x} y = x4. Locate the centre of the 2D shape. Show step. The graph of y=\frac {4} {x} y = x4 has two asymptotes. Asymptotes are lines that are reached when a value is undefined, in this case when x=0, x = 0, or y=0 y = 0.

  5. Line of symmetry equation. Given a quadratic equation in standard form, ax 2 + bx + c, we can find the equation of the line of symmetry of the parabola as: For example, given the equation 2x 2 + 3x - 5, the equation for the axis of symmetry of the parabola is: Thus, the parabola has a vertical line of symmetry at .

  6. Symmetry defines that the shape is identical on both sides when it is divided by a line. The symmetry of different shapes, regular or irregular. Learn about the symmetry of shapes with examples at BYJU’S.

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