a line that goes right across
The word that fits the clues is "H." It has both horizontal and vertical symmetry, as it looks the same when flipped along either axis. In contrast, the letter "Q" has vertical symmetry but no horizontal symmetry, while the letter "O" exhibits horizontal symmetry but no vertical symmetry.
Horizontal only
This is my own definition of horizontal symmetry (no source)- Symmetry to describe a figure that is symmetrical after being reflected over a horizontal line.
Both
3 (w/ horizontal line of symmetry) and 8 (horizontal and vertical).
Horizontal only
This is my own definition of horizontal symmetry (no source)- Symmetry to describe a figure that is symmetrical after being reflected over a horizontal line.
Which best describes the line of symmetry in the letter d
Since a hexagon is a horizontal plane figure it cannot have a horizontal plane of symmetry.
yes they are horizontal
A line which divides a body into two parts, such that each part is the mirror image of the others, then the line is called a line of symmetry. If such a line is parallel to the horizontal plane, then it is called a horizontal line of symmetry. Else, if the line of symmetry is perpendicular to the horizontal plane then it is a vertical line of symmetry.
Both
3 (w/ horizontal line of symmetry) and 8 (horizontal and vertical).
What symmetry does the jamaican flag have
Only the I has a horizontal line of symmetry. Visualize folding PIZZA in half through the letters. Only the I would fold down perfectly on top of itself, so it has a horizontal line of symmetry.
The states that have reflectional symmetry when written vertically in capital letters is Hawaii, Ohio, Iowa, and Utah. * * * * * A does not have horizontal symmetry - it has a vertical axis of symmetry. So only OHIO remains.
No, it does not. If you draw a horizontal line through it ("deed") you won't see the symmetry. But if you make "DEED" by capitalizing the letters, yes it will. Draw a line left to right through the middle of the letters and you have a line of horizontal symmetry.