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Rationalize complex numbers by multiplying with conjugate step-by-step. 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.
Tool for calculating the value of the conjugate of a complex number. The conjugate of a complex number $ z $ is written $ \overline{z} $ or $ z^* $ and is formed of the same real part with an opposite imaginary part.
Finding Conjugates. Added May 23, 2013 by mbaron9 in Mathematics. Input your complex or real binomial or polynomial in the box. (In parenthesis). Click "Submit". Your answer sill be shown as the result. This is the conjugate. Send feedback | Visit Wolfram|Alpha.
Explore the Conjugate Complex Number Calculator, an online tool for calculating the conjugate of a complex number. Understand its applications, use cases, and FAQs.
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Complex conjugate. The complex conjugate of a complex number is formed by changing the sign between the real and imaginary components of the complex number. Given a complex number of the form, z = a + b i. where a is the real component and b i is the imaginary component, the complex conjugate, z*, of z is: z* = a - b i.
For calculating conjugate of the complex number following z=3+i, enter complex_conjugate(`3+i`) or directly 3+i, if the complex_conjugate button already appears, the result 3-i is returned. The complex numbers calculator can also determine the conjugate of a complex expression.