![]() ![]() The complex number calculator provides inverse, conjugate, modulus, and polar forms of given expressions.First, enter an expression with real and imaginary numbers.The imaginary number calculator makes the given expression simple with these steps: Input: However, use an online Composite Function Calculator that solves the composition of the functions from entered values of functions f(x) and g(x) at specific points. The logarithm of a complex number (also known as the complex logarithm) can be computed as follows: ln (F) = ln (|z_1| * exp (iφ_1)) = ln (|z_1|) iφ_1.Therefore, the absolute value is: AB = | z_1| exp * exp (-φ_1* d), and the independent variable is: arg(AB) = φ m n * ln | z_1|.Where “I” is also known as iota, and its value is \(\sqrt * exp (-φ_1 * d) = We can use the well-known exponential property: xn = exp (n * ln (x)), where ln is natural logarithm. ![]() Here, “i” is an imaginary number, and “x” and “y” are real numbers. In mathematics, a complex number is defined as a combination of real and imaginary numbers. So, keep reading to understand how to simplify complex numbers such as polar form, inverse, conjugate, and modulus. This free imaginary number calculator will simplify any complex expression with step-by-step calculations quickly. An online complex number calculator allows you to perform the basic mathematical operations to simplify the given complex expressions. ![]()
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