The real and imaginary parts of a complex number equation make up the equation. There is nothing complex about complex numbers, simply the sum of two integers (real, imaginary). Imaginary numbers, on the other hand, provide a negative result when they are squared.
The equation (a + xb) is an example of this. In this case, the real component of a and the imaginary portion of b comprise a complex number in class 11 complex numbers and quadratic equations.
In algebra, a quadratic equation consists of the squares of a single variable, named after the term quad, which means square. It is sometimes referred to as a 'twodegree equation' (because of x2).
The standard form of a quadratic equation appears as follows in complex numbers and quadratic equations:
In the equation format, ax^{2}+bx+c=0, where a, b, and c are all known values in the equation and x is a variable. With the same theory, one can easily find the Complex Numbers And Quadratic Equations Class 11 Solutions.
S.No. 
Content 
1 
Introduction 
2 
Complex Numbers 
3 
Algebra of Complex Numbers

4 
Power of i 
5 
The Square Roots of a Negative Real Number 
6 
The Modulus and the Conjugate of a Complex Number 
7 
Argand Plane and Polar Presentation 
8 
Solved Examples for CBSE Class 11 Maths Chapter 5 
9 
FAQs 