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find d/dx (ln x^(1/2) I know the answer is 1/2x as it says in the back of the book, I've also confirmed that the answer is correct with a graphing calculator

I use the chain rule, f'(g(x))(g'(x)) if f(x)=ln x and g(x)=x^(1/2) then I have [1/x^(1/2)][1/(2x(x^(1/2))]

Now it looks to me like the end of this problem would be 1/2x^2 Since this is not the correct derivative, something is wrong somewhere. I'm sure it's a silly algebraic mistake where x^(1/2) should be in the numerator at some point to allow it to cancel out. thanks for any help.

Also, if these forums have some kind of standard that problems and work should be submitted in, please point me to it. I'd hate to think I'm making things more difficult with the way I'm formatting my problems.