Boolean simplification of y(x' + (x+y)')

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I've been trying to perform Boolean simplification on the following expression: $y(x' + (x+y)')$

So far, my steps have been:

$y(x' + (x+y)')$

$y(x' + x'y')$

$y(x' + x')(x' + y')$

$(yx')(x' + y') $

I have no idea where to go from here. I feel as if I've complicated this. I know the end result is supposed to be $x'y$.

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$x' + x'y'$ simplifies to $x'$.