Consider ∑ = {w, x} and T = {x, y, z}. Define homomorphism h by:

h(x) = xzy

h(w) = zxyy

If L is the regular language denoted by r = (w + x*)(ww)*, then the regular language h(L) is given by

1
(z x yy + x z y) (z x yy)
2
(zxyy + (xzy)*)(zxyy zxyy)*
3
(zxyy + xzy)(zxyy)*
4
(zxyy + (xzy)*)(zxyy zxyy)

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