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Which capital letters of the alphabet have 0 lines of symmetry?

ALL letters have at least one line of rotational symmetry. However - if you mean reflective symmetry, the letters F, G, J, L, P, Q, R, S, & Z do not.


What letters in the alphabet have vertical and horizontal lines of symmetry?

the letters are : E


Which letters in the alphabet have infinite of symmetry?

The only letter of the alphabet with infinite lines of symetry would be 'o' assuming it a perfect circle. Interestingly enough is also has infinite rotational symetry as well.


Which two letters have rotational symmetry of order 2 and two lines of symmetry?

Z S H and N


What capital letters have rotational symmetry but not any lines of reflective symmetry?

Depending on the font, they are N, S and Z.


Which letters of the alphabet don't have a line of symmetry in them?

The letters of the English alphabet that do not have a line of symmetry are B, C, D, E, F, G, J, K, L, M, N, P, Q, R, S, T, U, V, W, X, Y, and Z. Most of these letters lack both vertical and horizontal symmetry lines. However, some may possess rotational symmetry but not reflective symmetry. The letters that do have lines of symmetry include A, H, I, M, O, T, U, V, W, X, and Y.


What shape has order of rotational symmetry but no lines of symmetry?

no shape does! * * * * * Not true. A parallelogram has rotational symmetry of order 2, but no lines of symmetry.


What capitals letters of the alphabet have two lines of symmetry?

H,I,O,X,


How many uppercase letters in alphabet have 2 or more lines of Symmetry?

Seven


What 3 capital letters other than O have rotational symmetry but no lines of reflective symmetry?

M w h


How many rotational lines of symmetry does an equilateral triangle have?

Rotational symmetry is based on points of rotation not lines


How many lines of rotation of symmetry does a square have?

Rotational symmetry refers to symmetry of the figure when it is rotated about a single point in the same plane. Lines of symmetry apply to reflections. You do not have lines of rotational symmetry.