| 1 | | z − 1 | ≤ 1, | z + 1 | > 2, | 2 | | z + i | ≥ 1, | z | ≤ 2 |
| 3 | | z − i | ≤ 2, Re z > 1 | 4 | | z + 1 |≥ 1, |z + i| < 1 |
| 5 | | z + 1 | < 1, | z – i | ≤ 1 | 6 | | z + i | ≤ 2, | z − i | > 2 |
| 7 | | z – 1 − i | ≤ 1, Im z > 1, Re z ≥ 1 | 8 | | z – 1 + i | ≥ 1, Re z < 1, Im z ≤ − 1 |
| 9 | | z – 2 − i | ≤ 2, Re z ≥ 3, Im z < 1 | 10 | | z – 1 − i | ≥ 1, 0 ≤ Re z < 2, 0 < Im z ≤ − 1 |
| 11 | | z + i | < 2, 0 < Re z ≤ 1 | 12 | | z − i | ≤ 1, 0 < arg z < π /4 |
| 13 | | z – i | ≤ 2, 0 < Im z ≤ 2 | 14 | | z + i | > 1, − π/4 ≤ arg z < 0 |
| 15 | | z – 1 − i | < 1, | arg z | ≤ π/4 | 16 | | z | < 2, − π/4 ≤ arg ( z – 1 ) ≤
π/4 |
| 17 | | z | ≤ 1, arg ( z + i ) > π/4 | 18 | 1 < | z + 1 | ≤ 2, Im z ≥
0, Re z < 1 |
| 19 | 1 ≤ | z – i | < 2, Re z ≤ 0, Im z > 1 | 20 | | z | < 2, Re z ≥ 1, arg z < π/4 |
| 21 | | z | > 1, − 1 < Im z ≤ 1, 0 ≤ Re z < 3 | 22 | | z + 1 | > 1, − 1 ≤ Im z < 0, 0 ≤ Re z < 3 |
| 23 | | z + i | < 1, − 3π/4 ≤ arg z ≤ − π/4 | 24 | | z – i | ≤ 1, − π/2 ≤ arg ( z − i ) < π/4 |
| 25 |  < 2, Re z ≤ 1, Im z > − 1 | 26 | ≤ 2, Re z < 1, Im z > − 1 |
| 27 | 1 < < 2, Re z > 0, 0 ≤
Imz ≤ 1 | 28 | | z − 1 | < 1, arg z ≤ π /4,
arg ( z – 1 ) > π /4 |
| 29 | | z − i | < 1, arg z ≥ π /4, arg ( z + 1 − i) ≤ π /4 | 30 | | z – 2 − i | ≥ 1, 1 ≤ Re z < 3,
0 < Im z ≤3 |
| 31 | | Re z | ≤ 1, |Im z| < 2 | | |