Complex numbers »
- Complex numbers definition
- How to divide complex numbers
- Power of Complex numbers
- Square root of i
- Root of power 8 of 1
- Square root from complex number
- Square root from (6i-8)
- Cubic root from (1+i)
- One in power i
- i in power i
- Logarithm of complex number
- Logarithm of 4i, ln(4i)
- Find Z for sin(z)=4
- Solve z^2 + 6iz - 5z - 9i - 1 = 0
- Find (a + bi)^(c + id)
- Find (1 + i)^(1 + i)
- Root of power i from i
- Root of power i from 1
- Express i*(1+i) in polar form
- Express 3 + i√3 in polar form
- Simplify (4-2i)/(3+i)
- Proper square root from -1
- Estimate (-1.2)^x
Complex numbers
This section will be dedicated to the complex numbers.
Complex numbers are numbers that include a real and an imaginary part. They are written in the form a + bi, where a and b are real numbers, and i is the imaginary unit, defined as the square root of -1. Complex numbers are useful in many areas of mathematics, physics, and engineering, including calculus, signal processing, and quantum mechanics.
In addition, complex numbers can be used to solve equations that have no real solutions, and they have important applications in computer graphics and cryptography. Overall, complex numbers provide a powerful and flexible tool for solving problems in a variety of fields.
Published: 2023-05-08 07:45:48
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