I'm not quite sure how to go about simplifying this boolean expression, any help would be great.
X'Y'+X'Z'+Y'Z
You can reduce the three terms to two terms:
$$\begin{align} X'Y'+X'Z'+Y'Z &= X'Y'(Z + Z') + X'Z' + Y'Z \\ & = Z(X'Y' + Y') + Z'(X'Y'+X') \\ & = X'Z' + Y'Z \end{align}$$
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You can reduce the three terms to two terms:
$$\begin{align} X'Y'+X'Z'+Y'Z &= X'Y'(Z + Z') + X'Z' + Y'Z \\ & = Z(X'Y' + Y') + Z'(X'Y'+X') \\ & = X'Z' + Y'Z \end{align}$$