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Question

Statements: No weak is strong.
Some strong are winners.
All winners are modest.
Conclusions: I. All weak being modest is a possibility.
II. No weak is a winner.

A
if only conclusion I follows.
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B
if only conclusion II follows.
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C
if either conclusion I or II follows.
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D
if neither conclusion I nor II follows.
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E
if both conclusions I and II follow.
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Solution

The correct option is A if only conclusion I follows.

For situation and conclusion questions, there are two following strategies to follow:
I. Possibility
= There exists at least a Venn diagram to justify the conclusion without violating the situations.
II. Definite
= There must not exist any Venn Diagram that is following the conclusion.( without violating the situations)

In the Venn diagrams, Weak; S= Strong; W= Winners; M= Modest

All weak being modest is a possibility.
According to the strategy I, there is a Venn diagram(1,2) that results in conclusion without violating any of the situations.
So it follows.

No weak is a winner
According to strategy II, there must not exist any Venn diagram but there exists a Venn diagram(2) that is not following the conclusion.
So not follow.

Only conclusion I follows.
Option A

785363_764519_ans_cb0ffb5c38bc4fe6bbe5b6acbecc69c0.png

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