Consider these four points on the unit circle in the complex plane: 1, i, -1, -i. Make a single plot showing all four of them in the complex plane and write each of them in the standard polar form z= Aete, with 0 ≤ 0<2π. Show what you get when you multiply each of them by i.
Consider these four points on the unit circle in the complex plane: 1, i, -1, -i. Make a single plot showing all four of them in the complex plane and write each of them in the standard polar form z= Aete, with 0 ≤ 0<2π. Show what you get when you multiply each of them by i.
Consider these four points on the unit circle in the complex plane: 1, i, -1, -i. Make a single plot showing all four of them in the complex plane and write each of them in the standard polar form z= Aete, with 0 ≤ 0<2π. Show what you get when you multiply each of them by i.
Help me with this problem, assuming I have no prior knowledge of complex numbers.
Combination of a real number and an imaginary number. They are numbers of the form a + b , where a and b are real numbers and i is an imaginary unit. Complex numbers are an extended idea of one-dimensional number line to two-dimensional complex plane.
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