In the given figure, two identical circles of radius 4 cm touch each other. A and B are the centres of the two circles. If RQ is a tangent to the circle, then what is the length (in cm) of RQ?

Statements: Z = Y ≥ X > W, Q > O = P ≥ I, W ≥ V ≥ U = Q

Conclusions:

I. Z ≥ Q

II. I ≤ W

III. X > P

Statements: O > M = Q > S; M ≥ K > A; Q ≤ O < E

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

Conclusions :

I. B > I

II. D > H

III. H < B

Statements: U ≤ T < V; W < V; S = T < R; X < W = Y < Z

Conclusions:

I. R > U

II. X < S

III. T < Z

Statements: D > E > G ≤ H < I; G > P > F

Conclusions:

I. D > F

II. P < I

III. D > I

Statements: A % B & G @ T $ D; W % A # P

Statements: R ≤ K ≤ H = O ≥ D > Q; K > P

Conclusions:I. O ≥ Q II. Q > P

Statements: A ≥ B ≥ C = M = N ≥ O ≤ P ≤ Y = Z

Conclusions:

I. Y > M

II. Z ≤ A

Statements: D = E ≥ G = K, O > B ≤ C = K, E ≤ I < F

Conclusions: I.F > K II. I ≥ G

Statements: L > J > W = Z < H < V ≤ U; V > P > H ≥ C; I = V ≤ E

Conclusions:

I. I > W

II. U > Z