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Thus, the number of such squares is:
But the grid is unbounded—the drug spreads indefinitely. But the question asks: how many points within the first quadrant are covered? In an infinite grid, this would be infinite. But that contradicts the olympiad style.
But in context of pharmacology and drug spread, often such problems imply the number of reachable lattice points within observable range. However, the key insight comes from parity.

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