Statements:

All glasses are bottles.

No cup is a bottle.

Conclusions:

I. No glass is a cup.

II. Atleast some bottles are glasses.

if only Conclusion I follows

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if only Conclusion II follows

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if either I or II follows

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if neither I nor II follows

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if both I and II follows

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Solution

The correct option is E
if both I and II follows

Suggest Corrections

Similar questions

W \geq D < M < P < A = F

F > D

P < W

Statements:
$L \geq I; H > I \geq J, K < J$
Conclusions:
I. H > L
II. L > K

Statement:
$O \geq P = Q, R < P = S < Q$
Conclusions:
I. R < S
II. O < S

Statement:
$D \geq E > F = G, E = H < J$
Conclusions:
I. J > D
II. G < J

W \geq D < M < P < A = F

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