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The complex conjugate for a given complex number is the number with the same real part but a negative imaginary part. In polars, this is the equivalent of having the radius remain the same but the argument becoming negative. For an example, the conjugate of is Complex conjugates are useful for defining complex division and for finding roots of polynomials, as well as defining the inner product of complex vectors.

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  • Complex conjugate
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  • The complex conjugate for a given complex number is the number with the same real part but a negative imaginary part. In polars, this is the equivalent of having the radius remain the same but the argument becoming negative. For an example, the conjugate of is Complex conjugates are useful for defining complex division and for finding roots of polynomials, as well as defining the inner product of complex vectors.
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  • The complex conjugate for a given complex number is the number with the same real part but a negative imaginary part. In polars, this is the equivalent of having the radius remain the same but the argument becoming negative. For an example, the conjugate of is Complex conjugates are useful for defining complex division and for finding roots of polynomials, as well as defining the inner product of complex vectors.
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