A shepherd owns two types of cattle: cows and sheep.

Statements: K = L ≥ Q; P < R ≤ S = Q; T = U ≤ P

Conclusions:

I. K > R

II. T < Q

Statement: X≤Y<W =Z ≤U<S;S>T ≥V

I. Z≥T

II. Z > X

Statements:

V < E ≤ I = O; E ≥ J ≥ S ≥ W; Z ≤ M ≤ W

Conclusions:

I) O > Z

II) O = Z

Statements: A > B ≥ C ≤ D; E ≥ F ≥ G = A

Conclusion:

I. E > D

II. D ≥ E

Statements: Q = R; S ≥ T; P ≤ Q; R > V; R > S; T ≥ U

Conclusions:

(i) R > U (ii) V ≥ U (iii) P = R (iv) P < R

Statements : T ≥ G; G > Z < Q ≥ P; P ≥ L < H = E

Conclusions :

I. Q > T

II. L ≤ Q

III. H > G

Statements : E > N > W ≤ M > L; K ≥ G; L > P = Q > G

Conclusions :

I . M > G

II . W < N

III . L < K

Statements: J ≥ K > L ≥ M < E < F < G

Conclusions: I.   J > M                       II. G > L