Are you searching for solution or notes of complex numbers chapter?
All of the completed problems in the "Complex Number" section of the most current Class 12 Mathematics course distribution are available here (NEW COURSE). This is also very beneficial to IOE-ASPIRANT. I have faith that you will find it beneficial. Give it to the less fortunate if it's not too much bother.
There are two types of numbers called complex numbers: real and imaginary components. They are written as a + bi, where i is the imaginary unit and a, b, and c are real numbers. The imaginary unit is defined as the square root of -1.
On the complex plane, the horizontal component of a point is represented by the real part of a complex number, while the vertical component is represented by the imaginary portion.
Some of the key features of complex numbers include:
1. Addition and subtraction: The real and imaginary components of complex numbers can be added or subtracted independently.
2. Multiplication: The distributive law, which multiplies the real and imaginary components independently, may be used to multiply complex numbers.
3. Division: To divide complex numbers, use the complex conjugate. To do this, multiply the numerator and denominator by the conjugate after altering the imaginary part's sign.
4. Absolute value: The distance between the origin and the point on the complex plane that represents the complex number is the complex number's absolute value. The square root of the total squares of the real and imaginary portions is used to compute it.
They are made up of the elements a + bi, where b and an are real characteristics and I is the imaginary unit. Complex numbers may be raised, divided, added, and subtracted, and they have a flat out value that indicates how far they are from the origin on the complicated plane.
Here, you can find the complete Solution of COMPLEX NUMBER Chapter in PDF design. You can see every one of the arrangements in the PDF implant beneath :
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