Statements
M @ D ? M ? K,
D ? K ? D = K, K © R ? K > R
So, M ? K = D > R
Conclusions
I. R $ M ? R < M      (true)
II. K ? M ? K = M      ( may be)
III. K $ M ? K < M      ( may be)
So, from the given statements either II or III and I are true.

Statements
F ? T ? F ? T,
T $ N ? T < N, N @ R ? N ? R
So, F ? T < N ? R
Conclusions
I. R $ T ? R < T      (false)
II. N © F ? N > F      (true)
III. F $ R ? F < R      (false)
So, only Conclusion II is true from the given statements.

Statements
B © N ? B > N,
N @ R ? N ? R, F H R ? F ? R
So, B > N ? R ? F
Conclusions
I. B © R ? B > R      ( true)
II. F H N ? F ? N       (true)
III. R $ B ? R < B       (true)
So, all I, II and III are true from the given statements.

Statements
D $ M ? D < M,
M H B ? M ? B, B ? J ? B = J
So, D < M ? B = J
Conclusions
I. J © D ? J > D       (true)
II. B @ D ? B ? D       (false)
III. J @ M ? J ? M       (true)
So, Conclusion I and III are true from the given statements.

Statements
W ? K ? W = K,
K © F ? K > F, F $ M ? F < M
So, W = K > F < M
Conclusions
I. M © K ? M > K       (false)
II. W @ F ? W ? F       (false)
III. F @ W ? F ? w       (false)
So, no conclusion is true from the given statements.

Given that,
L > M ....(I)
M > N .....(II)
N > P .....(II)
On combining all the three statements, we get
L > M > N > P
Conclusions
I. L > P     (true)
II. M > P    (true)

So, it is clear that both Conclusions I and II follow from the given statements.

Given that,
A > B     .....(I)
B = H     .....(ii)
H > G     ...(iii)
On combining the statement (i), (ii) and (iii), we get
A > B = H > G
Conclusions
 I. A > G     (true)
II. A > H     (true)
So, it is clear that both Conclusions I and II follow from the given statements.

Given that,
H < J ..............(i)
F < H ..............(ii)
I ? J = K ......(iii)
On combining the statement (i), (ii) and (iii), we get
F < H < J = K ? I
Conclusions
I. H > I (false)
II. I ? F(false)
So, it is clear that neither Conclusion i nor II follows the given statements.

Given that,
A < B < C ? D = E
Here, statements are already combined.
Conclusions
I. B ? E       (false)
II. B < E       (true)
So, it is clear that only Conclusion II follow from the given statements.

Given that,
i. P > M > Q
ii. Q > Z > N
On combining the statement (i) and (ii) we get
P > M > Q > Z > N
Conclusions
I. M ? Z       (false)
II. N < P       (true)
So, it is clear that only Conclusion II follows from the given statements.