How do you Plot the complex number $z = - 4 \sqrt{3} - 4 i$ $z=-4sqrt3-4i$ ?

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Answer 1 · 2016-11-08T02:58:23

Potting points representing #z=x+iy=(x, y) is just like plotting real

point (x, y) for y = f(x). The y-axis in the real (x. y)-plane is called the

axis of imaginaries, iy-axis, in the complex (x, y)-plane.

So plot $(- 4 \sqrt{3}, - 4)$ $(-4sqrt3, -4)$ on the rectangular graph sheet, naming y-axis

as iy-axis.

How do you Plot the complex number z=-4sqrt3-4iz=−4√3−4iz=-4sqrt3-4i?