What is the height of an equilateral triangle with a

Statements: E # L, L @ U, U $ N, N % K

Conclusions: I. K @ U II. K % U III. E @ U

Statements: L ≥ F = Z < P, Q ≥ A > C = P

Conclusions:

I. A > F

II. Q > Z

Statement: E ≤ F; E ≤ H; F = P; H < S

Conclusion:

I. S ≤ F

II. P ≥ S

Statements:

P = G > Q = C > B; J < Z ≤ C

Conclusions:

I. Q > Z

II. B ˃ J

Statements:  S * K, T $ K, K @ B

Conclusions:      a) S $ B                  b) S @ B

Statements: P > Q ≥ R < S < U > V > T > W > X > Y

Conclusion:

I. Q > T

II. Q ≤ T

Statements: B > C ≥ D ≥ E; G ≤ F = E; I < H ≤ G

Conclusions:

I. C > H

II. I < E

III. B ≥ F

Statements:       T @ V % Z #  C & B $ S  # E; W $ Z @ C

Statements:Q ≥ R,R < S,S < T

Conclusions: I. T > R II. Q ≥ T