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Directions For Questions
Direction: In each of the following questions three statements are given and these statements are followed by two conclusions numbered (1) and (2). You have to take the given three statements to be true even if they seem to be at variance from commonly known facts. Read the conclusions and then decide which of the given conclusions logically follows from the two given statements, disregarding commonly known facts.
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Statements: All books are novels.
No novel is a magazine.
All magazines are newspaper.
Conclusions:
I. No book is a magazine.
II. Some newspaper are novels.
All book are novels and no novel is magazine. So, no book is magazine follows.
Some newspapers are novels does not follow, as all magazine are newspapers and no magazine is novel.
Statements: All papers are pens.
All pencils are pens.
Some pens are markers.
Conclusions: I. Some pencils are papers.
II. Some markers are pencils.
Statements: All days are nights.
All afternoons are days.
All evenings are nights.
Conclusions: I. All evenings are days
II. All afternoons are nights.
Statements: All serials are boring.
All movies are serials.
All good are movies.
Conclusions: I. Some serials being not good is a possibility.
II. All good are boring.
Statements: Some cars are bikes.
Some bikes are buses.
All buses are trucks.
Conclusions: I. No bus is a car.
II. Some trucks are bikes.
Direction: In these questions, relationship between different elements is shown in the statements. These statements are followed by two conclusions.
Statement:
P ≤ Q = R > S > T
I. P < T
II. T < Q
For conclusion I:
I. P < T (false) no relation between P & T
For conclusion II:
Q = R > S > T
II. T < Q (true) T is smalller than Q
Hence, only conclusion II follows
L ≤ M < N > O = P
Conclusion:
I. P < N
II. O < M
For conclusion I -
N > O = P
I. P < N (true)
For conclusion II -
M < N > O
II. O < M (false)
Hence, only conclusion I follows
J > K ≤ L = M < N
I. K < N
II. K < M
I. K < N (true)
K ≤ L = M
II. K < M (false) Here, K is either smaller or equal to M. So, this is not true.
Hence, the only conclusion I follows.
P ≤ Q = R, T > R = S
I. P = S
II. P < S
P ≤Q = R, T > R = S
by combining both the statement we get,
P ≤ Q = R = S < T
For both the conclusion,
P ≤Q = S < T
P ≤ S
So, both the conclusion make complementary pairs, hence either I or II conclusion follows.
I. Q < T
P≤ Q = R = S, R < T
For Conclusion I,
Q < T
I. Q < T (true)
For conclusion II, we get
II. P < S (false)
Correct (-)
Wrong (-)
Skipped (-)