Represent the complex number z = 1 + √3 in the polar form

Show that given matrix is Orthogonal Matrix and find the value of |A|

Express the Sum of Symmetric and Skew-Symmertic Matrix

Every Matrix Can Be Uniquely Expressed as the Sum of a Symmetric and Skew-Symmetric Matrix

8888 + 848 + 88 - ? = 7337 + 737 || #cgl #chsl #shorts #bankpo

Question on Determine linear dependence or independent of the vectors

The intersection of two subspaces is a subspace but union of two subspaces need not to be a subspace

Liouville's Theorem Complex Analysis || Study With Nitin

Rule of Divisibility by 4 || #shorts #math #ssc #sscchsl #ssccgl #sbipo #ibps #upsc #studywithnitin

Fundamental Theorem of Algebra in Complex Analysis || Study With Nitin

Divisibility rule by 3 || #shorts #ssc #ssccgl #sscgd #sscchsl #upsc #sbipo #studywithnitin

Rule of Divisibility by 2 || #shorts #cgl #ssc #upsc #maths #studywithnitin

Euler's Theorem on Complex Analysis || Study With Nitin

Find the Four Fourth Roots of -1 + i√3 || De-Morives Application ||Complex Analysis

Prove that cos⁶θSin⁴θ = 2`⁹(cos10θ + 2cos8θ - 3cos6θ - 8cos4θ + 2cos2θ + 6) | De-Moivers Application

Prove that 16Sin⁵θ = Sin5θ - 5sin3θ + 10sinθ || De-Moiver's Applications || Complex Analysis

Prove that Cos⁷θ = 1/2⁶(cos7θ + 7cos5θ + 21cos3θ + 35cosθ) | DeMoiver's Application Complex Analysis

Represent the complex number z = 1 + √3 in the polar form

Separate tan^-1 (x+iy) into real and imaginary parts

Proof of C-R Equation || Cauchy Riemann Equation (Necessary Condition) || Complex Analysis

Differentiability in Analytic Function in Complex Analysis || Study With Nitin

Prove that [(cosθ + isinθ)/(sinθ + icosθ)]^4 = cos8θ + isin8θ by De-Moiver's Theorem in Complex

De-Moiver's Theorem for Complex Analysis || Study With Nitin

Solving Simultaneous Equations: Investigating Solutions for λ and μ

Q1. Diagonalize the Matrix A=[ 21​ −10​ ], if possible