Before I ask the question here is a definition: Homeomorphism: the function f:

Before I ask the question here is a definition: Homeomorphism: the function f:j->k is a homeomorphism of j onto k provided that f is one-to-one and onto, and also that f and f-inverse are continuous. Conjugate: f:j->j and g:k->k are conjugate if there is a homeomorphism h such that h(f(x)) = g(h(x))Question: suppose f is conjugate to g by the homeomorphism h. show that g is conjugate to f by the homeomorphism h-inverse. Use the fact that h-inverse is a homeomorphism whenever h is.