- AG ≥ M but not necessarily G > M
- BCannot be determined
- CG > M
- DM > G
Step-by-Step Solution
'Is not less than' is ≥, so 'H ⊞ K' decodes to H ≥ K and the three statements read G > H ≥ K = M. Work along it: G > H and H ≥ K give G > K, because a strict link followed by a non-strict one stays strict; then K = M carries that straight over to G > M. 'G ≥ M but not necessarily G > M' is the trap for a solver who lets the non-strict middle link weaken the strict opening link — but strictness is lost only when no strict link is present at all, and here G > H supplies one. 'Cannot be determined' comes from decoding '⊞' as 'is not greater than' and so reversing the middle link. 'M > G' reverses the chain entirely.
Answer: C) G > M