 
			 
			MCQOPTIONS
 Saved Bookmarks
				| 1. | Let the statement be If n is not an odd integer then square of n is not odd. , then if P(n) is n is an not an odd integer and Q(n) is (square of n) is not odd. For direct proof we should prove _________ | 
| A. | nP ((n) Q(n)) | 
| B. | nP ((n) Q(n)) | 
| C. | n~(P ((n)) Q(n)) | 
| D. | nP ((n) ~(Q(n))) | 
| Answer» B. nP ((n) Q(n)) | |