Possible Venn Diagrams for the given statements are as follows: (a) All champs are winners. [ alt="F1 Sonali Madhu 13.07.21 D1" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D1.png" style="width: 136px; height: 98px;"> (b) Some champs are not losers. [ alt="F1 Sonali Madhu 13.07.21 D2" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D2.png" style="width: 221px; height: 76px;"> (c) No champs are losers [ alt="F1 Sonali Madhu 13.07.21 D3" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D3.png" style="width: 216px; height: 49px;"> (d) Some champs are not all rounders. [ alt="F1 Sonali Madhu 13.07.21 D4" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D4.png" style="width: 256px; height: 76px;"> (e) All brilliant are all rounders. [ alt="F1 Sonali Madhu 13.07.21 D5" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D5.png" style="width: 154px; height: 111px;"> (f) No winner is loser. [ alt="F1 Sonali Madhu 13.07.21 D6" src="//storage.googleapis.com/tb-img/production/21/07/F1_Sonali_Madhu_13.07.21_D6.png" style="width: 206px; height: 48px;"> Option 1 : abf → It is possible but not definite. Hence, false. Option 2 : afc → True Option 3 : ced → False Option 4 : cde → False Therefore, Option 2 is the correct answer.