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NTPC Graduate Tier 1 2016 Shift 2 📅 02 Apr, 2016

Given below is a statement followed by some conclusions. You have to take the given statement to be true even if it seems to be at variance with the commonly known facts and then decide which of the given conclusions logically follow(s) from the given statement.

Statement:
Success cannot be achieved without hard work.

Conclusions:
I. Every hardworking person is successful.
II. Every successful person is hardworking.

A
Only conclusion I follows
B
Only conclusion II follows
C
Both I and II follow
D
Neither of them follows
Result Summary
Logo

APEDIA

NTPC Graduate Tier 1
2016 • 02 Apr, 2016 • Shift 2
Given below is a statement followed by some conclusions. You have to take the given statement to be true even if it seems to be at variance with the commonly known facts and then decide which of the given conclusions logically follow(s) from the given statement.

Statement:
Success cannot be achieved without hard work.

Conclusions:
I. Every hardworking person is successful.
II. Every successful person is hardworking.
Correct Answer
Only conclusion II follows
Premise Analysis: The core statement posits that hard work is an absolute prerequisite (a mandatory condition) for achieving success. It implies a one-way depen......
💡 Analysis & Explanation
Premise Analysis
The core statement posits that hard work is an absolute prerequisite (a mandatory condition) for achieving success. It implies a one-way dependency filter.
Conclusion I Validation
The statement does NOT guarantee that all hard work ultimately leads to success (other factors might be missing). Therefore, assuming 'every hardworking person is successful' is a logical fallacy of affirming the consequent.
Conclusion II Validation
However, because success is strictly impossible without hard work according to the premise, anyone who has attained success MUST have bypassed that prerequisite filter. Thus, 'every successful person is hardworking' is a mathematically solid logical deduction.
Conclusion
Only the second conclusion correctly follows the logical boundaries of the premise.