A rectangle is one of them
To determine the number of lines of symmetry in a figure, you need to analyze its shape. A figure can have multiple lines of symmetry, such as vertical, horizontal, or diagonal lines, depending on its symmetry properties. For example, a circle has infinite lines of symmetry, while a rectangle has two. If you provide a specific figure, I can give a more precise answer.
An ellipse.
Yes. A circle has infinitely many lines of symmetry and it also has rotational symmetry of infinite order.
A rectangle is one of them
Equilateral Triangles (3 lines of symmetry)Rectangles (at least 2 lines of symmetry)Squares (4 lines of symmetry)Rhombuses (at least 2 lines of symmetry)Any regular polygon (at least 5 lines of symmetry)
with corners: rectangles and rhombiwithout corners: ovals (ellipse)The diagonals are the two lines of symmetry of any rhombus that is not a square.
No.
To determine the number of lines of symmetry in figure U, we need to analyze its shape. Figure U typically has one vertical line of symmetry that divides the shape into two mirror-image halves. Therefore, figure U has one line of symmetry.
It depends on the irregular figure. A rectangle, for example, has two.
Yes. An ellipse (oval) has two lines of symmetry, but not a rotational symmetry. A parabola has one line and no rotation.
Square
A flat figure with 4 lines of symmetry and rotational symmetry of order 4 is a square. It has four lines of symmetry: two along its diagonals and two along the midpoints of its sides. Additionally, it can be rotated by 90 degrees, resulting in an identical appearance at four different orientations within a full rotation (360 degrees).