Discover published sets by community

z = 2, z = -1 + i\sqrt{3}, z = -1 - i\sqrt{3}

z = 2i, z = -2i

z = 1

z = 2, z = -2, z = 2i, z = -2i

z = 2k\pi i, k \in \mathbb{Z}

z = 2i, z = -2i

z = \frac{-1 + i\sqrt{3}}{2}, z = \frac{-1 - i\sqrt{3}}{2}

z = \frac{\pi}{2} + 2k\pi i, k \in \mathbb{Z}

z = 3

z = -\frac{1}{i} = i

z = i, z = -i

z = \sqrt[4]{16}e^{\frac{\pi i}{4}}, z = \sqrt[4]{16}e^{\frac{3\pi i}{4}}, z = \sqrt[4]{16}e^{\frac{5\pi i}{4}}, z = \sqrt[4]{16}e^{\frac{7\pi i}{4}}

z = i, z = -i

z = \frac{1}{\sqrt{2}} - \frac{1}{\sqrt{2}}i, z = -\frac{1}{\sqrt{2}} + \frac{1}{\sqrt{2}}i

z = -i, z = 1

z = 2e^{\frac{\pi i}{10}}, z = 2e^{\frac{3\pi i}{10}}, z = 2e^{\frac{5\pi i}{10}}, z = 2e^{\frac{7\pi i}{10}}, z = 2e^{\frac{9\pi i}{10}}

z = 1 + i, z = -1 - i, z = 1 - i, z = -1 + i

z = \log{2} + k\pi i, k \in \mathbb{Z}

z = \frac{1}{3}(\pi + 2k\pi i), k \in \mathbb{Z}

z = 2 + 2i, z = -2 - 2i

z = e^{\frac{\pi i}{6}}, z = e^{\frac{5\pi i}{6}}, z = e^{\frac{3\pi i}{2}}

z = -3, z = 3e^{\frac{\pi i}{3}}, z = 3e^{\frac{5\pi i}{3}}

z = 1 + i, z = 1 - i

z = i\frac{\pi}{2} + k\pi i, k \in \mathbb{Z}

z = 2k\pi, k \in \mathbb{Z}

z = 2, z = 2e^{\frac{\pi i}{4}}, z = 2e^{\frac{2\pi i}{4}}, z = 2e^{\frac{3\pi i}{4}}, z = -2, z = 2e^{\frac{5\pi i}{4}}, z = 2e^{\frac{6\pi i}{4}}, z = 2e^{\frac{7\pi i}{4}}

z = 2, z = 2e^{\frac{\pi i}{3}}, z = 2e^{\frac{2\pi i}{3}}, z = -2, z = 2e^{\frac{4\pi i}{3}}, z = 2e^{\frac{5\pi i}{3}}

z = 2 + bi, b \in \mathbb{R}

z = -\frac{\pi}{2} + 2k\pi i, k \in \mathbb{Z}