H ? G < I; F ? G > Z
Check for I:
F ? G ? H is definitely follows
Check for II:
Z < G < I
? Z < I also follows
Hence, both I and II follows
H ? T ...(i) T < L ...(ii) L = F ...(iii)
Combining these we get H ? T < L = F.
Hence F > H and I follows.
But H < L and Hence II (H ? L ) does not follow.
V > I ...(i) I ? M ...(ii) M ? Q ...(iii)
From (ii) and (iii) I and Q, can't be compared. But I and II make a complementary pair. Hence either I (I ? Q) or II (I ? Q) follows.
P < W ...(i) W ? D ...(ii) D > J ...(iii)
From (ii) and (iii) W ? D > J or J < W ...(iv)
Hence II follows. However, from (i) and (iv) we can conclude that J and P can't be compared. Hence I does not follow.
E < U ...(i) U = R ...(ii) R > F ...(iii)
From (i) and (ii) E < R ...(iv)
Now, From (iii) and (iv) E and F can't be compared
Hence neither I nor II follows.
T ? J ...(i) J ? I ...(ii) I < W ...(iii)
From (ii) and (iii) J and W can't be compared. Hence I does not follow
From (i) and (ii) T and I can't be compared. Hence II does not follow
S ? T < U ? W; T ? R, G > U
Check for I:
S ? T ? R
? R ? S follows
Check for II:
G > U ? W
? W < G follows
Hence, both I and II follows
C ? D = E ? F, Y < D ? W
Check for I:
C ? D > Y
It means C > Y. Thus, I does stand true. check for II:
Y < D ? F
It means F > Y. Thus, II also does not stand true.
N < O ? R > T; R < A; B ? T
Check for I:
N < O ? R > T
? No definite relation can be found between N and A.
Check for II:
R < F ...(i) F ? D ...(ii) D ? M ...(iii)
From (i) and (ii) R and D can't be compared. Hence neight I nor III follows.
From (ii) and (iii) M and F can't be compared. Hence II does not follows.
M ? W ...(i) W = N ...(ii) N > B ...(iii)
Combining these we get M ? W = N > B.
Hence M ? N or N ? M,
Which means either I (N = M) or II (N < M) follows.
Also M > B and II (M ? D) Hence III definitely true.
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