A @ B means A is either smaller or equal to B.
A & B means A is neither smaller nor equal to B.
A * B means A is neither greater nor smaller than B.
A # B means A is either greater or equal to B.
A ? B means A is neither greater nor equal to B.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
A # L
L * M
M & P
Conclusions:
I. K # M II. K & P
From statements:
i. K # L => K â‰¥ L
ii. L * M => L = M
iii. M & P => M > P
Results in => K > P, L > P, K â‰¥ M
From conclusions:
I. K # M => K â‰¥ M. II. K & P => K > P
Both I and II follows.
A @ B means A is either smaller or equal to B.
A & B means A is neither smaller nor equal to B.
A * B means A is neither greater nor smaller than B.
A # B means A is either greater or equal to B.
A ? B means A is neither greater nor equal to B.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
J * K
K # M
J & P
Conclusions:
I. P ? K II. J * M
From statements:
i. J * K => J = K
ii. K # M => K â‰¥ M
iii. J & P => J > P
Results in => K > P, J â‰¥ M
From conclusions:
I. P ? K => P < K. II. J * M => J = M
A @ B means A is either smaller or equal to B.
A & B means A is neither smaller nor equal to B.
A * B means A is neither greater nor smaller than B.
A # B means A is either greater or equal to B.
A ? B means A is neither greater nor equal to B.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
M ? L
L # K
K * J
Conclusions:
I. M * J II. L * J
From statements:
i. M ? L => M > L
ii. L # K => L â‰¥ K
iii. K * J => K = J
Results in => M > K, M > J, L â‰¥ J
From conclusions:
I. M * J => M = J. II. L * J => L = J
Neither of the statements.
A @ B means A is either smaller or equal to B.
A & B means A is neither smaller nor equal to B.
A * B means A is neither greater nor smaller than B.
A # B means A is either greater or equal to B.
A ? B means A is neither greater nor equal to B.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
A # B
B * C
C @ D
Conclusions:
I. A @ D II. A # D
From statements:
i. A # B => A â‰¥ B
ii. B * C =>B = C
iii. C @ D => C â‰¤ D
Results in => A â‰¥ C, B â‰¤ D, A â‰¥ D
From conclusions:
I. A @ D => A â‰¤ D. II. A # D => A â‰¥ D
Either I or II are true.
A @ B means A is either smaller or equal to B.
A & B means A is neither smaller nor equal to B.
A * B means A is neither greater nor smaller than B.
A # B means A is either greater or equal to B.
A ? B means A is neither greater nor equal to B.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
D ? E
E & F
F @ G
Conclusions:
I. D @ F II. G ? D
From statements:
i. D ? E => D < E
ii. E & F => E > F
iii. F @ G => F â‰¤ G
Results in => No relations ship can be established
From conclusions:
I. D @ F => D â‰¤ F .... Wrong. II. G ? D => G = D
Neither of the statements are true.
P # Q means P is greater than Q.
P @ Q means P is smaller than Q.
P & Q means P is equal to Q.
P ? Q means P is either greater or equal to Q.
P * Q means P is either smaller or equal to Q.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
M @ Q
Q * P
P ? S
Conclusions:
I. P # Q II. P # M
From statements:
i. M @ Q => M < Q
ii. Q * P => Q â‰¤ P
iii. P ? S => P â‰¥ S
Results in => M < P
From conclusions:
I. P # Q = P > Q. II. P # M = P > M
Only II is true.
P # Q means P is greater than Q.
P @ Q means P is smaller than Q.
P & Q means P is equal to Q.
P ? Q means P is either greater or equal to Q.
P * Q means P is either smaller or equal to Q.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
A & B
B @ C
C # D
Conclusions:
I. B & D II. A # C
From statements:
i. A & B => A = B
ii. B @ C => B < C
iii. C # D => C > D
Results in => A > C
From conclusions:
I. B & D => B = D. II. A # C => A > C
Both I and II are not true.
P # Q means P is greater than Q.
P @ Q means P is smaller than Q.
P & Q means P is equal to Q.
P ? Q means P is either greater or equal to Q.
P * Q means P is either smaller or equal to Q.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
M ? N
N * O
O # P
Conclusions:
I. M ? O II. M * O
From statements:
i. M ? N => M â‰¥ N
ii. N * O => N â‰¤ O
iii. O # P => O > P
Results in => No particular relationship can be established but
From conclusions:
I. M ? O => M â‰¥ O. II. M * O => M â‰¤ O
Either of the conclusions.
P # Q means P is greater than Q.
P @ Q means P is smaller than Q.
P & Q means P is equal to Q.
P ? Q means P is either greater or equal to Q.
P * Q means P is either smaller or equal to Q.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
K @ L
L # M
M & N
Conclusions:
I. K * N II. L # N
From statements:
i. K @ L => K < L
ii. L # M => L > M
iii. M & N => M = N
Results in => L > N
From conclusions:
I. K * N => K â‰¤ N. II. L # N => L > N
Only II is true.
P # Q means P is greater than Q.
P @ Q means P is smaller than Q.
P & Q means P is equal to Q.
P ? Q means P is either greater or equal to Q.
P * Q means P is either smaller or equal to Q.
Now in each of the following questions assuming the given statements to be true, find which of the two conclusions I and II given below them is are definitely true.
Statements:
F * G
G & H
H @ K
Conclusions:
I. K # G II. K * G
From statements:
i. F * G => F â‰¤ G
ii. G & H => G = H
iii. H @ K => H < K
Results in => K > G
From conclusions:
I. K # G => K > G. II. K * G => K â‰¤ G
Only I is true.
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