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In this video explained How to use De Moivres theorem and simplify given example. This example is in complex number topic. This example very easy. De Moivre's theorem is a fundamental result in complex analysis that relates complex numbers to trigonometry. Here's how you can use De Moivre's theorem. Express a complex number in polar form: Raise the complex number to a power using De Moivre's theorem . Alternatively you can also use De Moivre's theorem to find the nth roots of a complex number. De Moivre's theorem is a useful tool for solving problems in complex analysis and has applications in areas such as engineering physics and cryptography. Differential Calculus1 • Differential Calculus Differential Calculus2 • Power Series Expansion, Indeterminate Form... Integral Calculus • Multiple Integrals & Beta and Gamma functions Ordinary differential equations • Ordinary differential equations (ODE's) of... Linear Algebra • Linear Algebra: 22MAT11 Vector Calculus • Vector Calculus Differential Equation higher order • Ordinary Differential Equation of Higher O... Partial differential equations • Partial differential equations Infiinite series & Power series solution • Special Functions Numerical methods • Numerical methods Another Educational Channel:- / gopiclassesadda #vectors #easymathseasytricks #vectorsexamples #vectorsproperties de moivre's theorem bsc 1st year de moivre's theorem class 12 de moivre's theorem polytechnic de moivre's theorem engineering mathematics de moivre theorem and its application de moivre's theorem questions and answers