Complex Numbers Conjugate Calculator

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x^2	x^{\msquare}	\log_{\msquare}	\sqrt{\square}	\nthroot[\msquare]{\square}	\le	\ge	\frac{\msquare}{\msquare}	\cdot	\div	x^{\circ}	\pi
\left(\square\right)^{'}	\frac{d}{dx}	\frac{\partial}{\partial x}	\int	\int_{\msquare}^{\msquare}	\lim	\sum	\infty	\theta	(f\:\circ\:g)	f(x)

\mathrm{simplify} \mathrm{solve\:for} \mathrm{expand} \mathrm{factor} \mathrm{rationalize}

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Frequently Asked Questions (FAQ)

What is the conjugate of a complex number?
The conjugate of a complex number has the same real part and the imaginary part has the same magnitude with the opposite sign. The conjugate of a complex number a + bi is a - bi.
How do you find the conjugate of a complex number?
To find the conjugate of a complex number change the sign of the imaginary part of the complex number. For example, the conjugate of a+bi is a-bi.
What are the rules of complex conjugates?
Some of the rules of complex conjugates are as follows: the conjugate of a sum is the sum of the conjugates, the conjugate of a product is the product of the conjugates, the conjugate of a conjugate is the original complex number, and the conjugate of a real number is itself.

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