Let A, B and C be sets such that $\phi $ $ \ne $ A $ \cap $ B $ \subseteq $ C. Then which of the following statements is not true ?
If (A – B) $ \subseteq $ C, then A $ \subseteq $ C
B $ \cap $ C $ \ne $ $\phi $
(C $ \cup $ A) $ \cap $ (C $ \cup $ B) = C
If (A – C) $ \subseteq $ B, then A $ \subseteq $ B
