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Draw all lines of symmetry for each of the following letters:
a.$C$
b.$E$
c.$F$
d.$K$
e.$X$
f.$V$
g.$M$
h.$Y$

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Answer
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Hint: Symmetry when the exact reflection or mirror image of a line, shape, or object gets created. The line of symmetry can be defined as the axis or imaginary line that passes through the center of the shape or object and divides it into identical halves. In the above question, we have to create an imaginary line for each given letter. For this, we have to draw symmetry lines from the center of each letter so that the symmetry line shows exactly half of the letter and a mirror can be formed.
For example
In the square, there are four lines of symmetry
From the diagram:
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There are four lines of symmetry in the square.

Complete step-by-step answer:
Now we have to solve the given problem according to this.
Now From the above definition of:
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a.Letter $C$ has one symmetry line.
b.Letter $E$ has one symmetry line.
c.Letter $F$ has no symmetry line.
d.Letter $K$ has no symmetry line.
e.Letter $X$ has two symmetry lines.
f.Letter $V$ has one symmetry line.
g.Letter $M$ has one symmetry line.
h.Letter $Y$ has one symmetry line.

Note: Remember the definition of symmetry lines. See the object which may be any shape, letter, etc. then create an imaginary line or imaginary line that passes through the centre of the shape or object and divides it into identical halves. Here only letters $C,E,M,X,V,Y$have symmetry lines. Letter $F, K$ has no symmetry lines.