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Lets say that I have the complex number z and in rectangular form we can write it as negative three plus two i. So first lets think about where this is on the complex plane. So, this is our imaginary axis and that is our real axis. And lets see, the real part is negative three, so we could go one, two, three to the left of the origin. Let me space that out a little bit more evenly. So one, two, three to the left of the origin. So negative three. And then we have two is. Were going to go up two. So up two in the imaginary direction. So one, two just like that. So z is real part negative three, imaginary part two. z would be right over here in the complex plane. So that is z right over there. Now what I want to think about are other ways to essentially specify the location of z. And in particular, instead of giving the real and imaginary parts, essentially the coordinates here, lets think about giving a direction and a distance to get to z. So for example we could give the distanc