$$\begin{align*} &\Rightarrow p(E/F) = \frac{p(E \cap F)}{p(F)} \\ &\Rightarrow p(E/F) = \frac{p(E) + p(F) - p(E \cup F)}{p(F)} \\ &\Rightarrow p(E/F) = 1+ \frac{p(E) - p(E \cup F)}{p(F)} \\ &\Rightarrow 0.3 - 1 = \frac{p(E) - p(E \cup F)}{p(F)} \\ &\Rightarrow p(F) = \frac{0.4 - 0.8}{-0.7} \\ &\Rightarrow p(F) = \frac{4}{7} \\ \end{align*}$$