Задача Задача №3493819
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The inequality a − b > 1.
- Solve for a: a > b + 1.
- Solve for b: b < a − 1.
If a and b are real numbers, the solutions are all pairs (a, b) with a > b + 1 (i.e., the region above the line a = b + 1 in the ab-plane).
If a and b are integers, then a − b > 1 implies a − b ≥ 2, i.e., a ≥ b + 2.
Quick examples:
- If b = 0, then a > 1.
- If a = 5, then b < 4.