In a given question below is a statement followed by two conclusions numbered I and II. You have to assume everything in the statement to be true, then consider the two conclusions together and decide which of them logically follows beyond a reasonable doubt from the information given in the statement.
Give answer
(a) if only conclusion I follows, (b) if only conclusion II follows,
(c) if either I or II follows,
(d) if neither I nor II follows: and
(e) if both I and II follow
Statement: If all players play to their full potential, we will win the match. We have won the match.
Conclusion: I. All players played to their full potential.
II. Some players did not play to their full potential.

Options

A. if only conclusion I follows
B. if only conclusion II follows
C. if either I or II follows
D. if neither I nor II follows

Answer

A

Explanation

Conc I follows as match can be won only if all the players play to their full potential
Conc II does not follow because it contradicts the given statement