Yes.
The letter M has one line of symmetry, which is vertical. This line runs down the center of the letter, dividing it into two mirror-image halves.
love can be one line of symmetry .alphabet A ,B,C ,M ,etc ....................... triangle , kite .etc
Yes, straight down the middle.
A symmetrical shape is said to have line symmetry. A shape that has line symmetry can have one or more lines of symmetry
The letters with vertical line symmetry are: W, T, Y, U, I, O, A, H, X, V, M. The letters with horizontal line symmetry are: E, I, O, D, H, X, C, B.
m does d doesn't
No.
It has one vertical line of symmetry through its middle
The letter M has one line of symmetry, which is vertical. This line runs down the center of the letter, dividing it into two mirror-image halves.
It has 1 line of symmetry through its vertical center
love can be one line of symmetry .alphabet A ,B,C ,M ,etc ....................... triangle , kite .etc
The lines of symmetry for each letter are as follows: j: none k: none l: none m: vertical line of symmetry n: none o: infinite lines of symmetry (any line through the center) p: vertical line of symmetry q: vertical line of symmetry r: none s: none t: vertical line of symmetry u: vertical line of symmetry v: vertical line of symmetry w: vertical line of symmetry x: infinite lines of symmetry (both diagonals and vertical) y: vertical line of symmetry z: none
Yes, straight down the middle.
z does not have a line of symmetry. z does not have a line of symmetry. z does not have a line of symmetry. z does not have a line of symmetry.
A symmetrical shape is said to have line symmetry. A shape that has line symmetry can have one or more lines of symmetry
The letters with vertical line symmetry are: W, T, Y, U, I, O, A, H, X, V, M. The letters with horizontal line symmetry are: E, I, O, D, H, X, C, B.
Of the capital letters M, O, E, and X, -- M and E each have one line of symmetry, -- X has two lines of symmetry, or four if the cross lines were printed perpendicular, as they are in some fonts, -- O has an infinite number of lines of symmetry. My answer is justified by my firm conviction that it's correct.