In a dinner party,both fish and meat were ser | vedclass

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(C) Let the set of people who ate fish be $F$ and the set of people who ate meat be $M$.$1$. Some ate only fish: This corresponds to the part of $F$ t

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(C) Let the set of people who ate fish be $F$ and the set of people who ate meat be $M$.$1$. Some ate only fish: This corresponds to the part of $F$ that does not overlap with $M$.$2$. Some ate only meat: This corresponds to the part of $M$ that does not overlap with $F$.$3$. Some accepted both fish and meat: This corresponds to the intersection of $F$ and $M$ $(F \cap M)$.$4$. Some were vegetarians who did not accept either: These people are outside both sets $F$ and $M$.Diagram $C$ shows two intersecting circles representing $F$ and $M$ enclosed within a larger boundary (representing the total group of people),where the space outside the two circles represents the vegetarians. This correctly represents all four categories described.

In a dinner party,both fish and meat were served. Some ate only fish and some only meat. There were some vegetarians who did not accept either. The rest accepted both fish and meat. Which one of the following logic diagrams correctly reflects the above situation?

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