De Moivre’s Theorem is a powerful connection between complex numbers and trigonometry. It states that if you have a complex number written in polar form as (cos θ i sin θ), then raising it to any integer power n results in (cos nθ i sin nθ). In other words, when you multiply a complex number by itself several times, you simply multiply its angle by that same number of times. This theorem provides a simple and elegant way to calculate powers and roots of complex numbers without performing lengthy
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De Moivre's theorem - Formulas, Explanation, and Examples
De Moivre's theorem - Formulas, Explanation, and Examples
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mathswithmuza on Instagram: "De Moivre’s Theorem is a powerful connection between complex numbers and trigonometry. It states that if you have a complex number written in polar form as (cos θ + i sin θ), then raising it to any integer power n results in (cos nθ + i sin nθ). In other words, when you multiply a complex number by itself several times, you simply multiply its angle by that same number of times. This theorem provides a simple and elegant way to calculate powers and roots of complex n
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