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In each question below is given 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.




Statements: If all players play to their full potential, we will win the match. We have won the match.


Conclusions:



  1. All players played to their full potential.

  2. Some players did not play to their full potential.

Options:
A .  Only conclusion I follows
B .  Only conclusion II follows
C .  Either I or II follows
D .  Neither I nor II follows
E .  Both I and II follow
Answer: Option A
The statement asserts that match can be won only if all the players play to their full potential. So, only I follows while II does not.

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