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prob solved, thanks anyway
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A complex conjugate is a pair of complex numbers with the same real part but opposite imaginary parts. For example, 3+4i and 3-4i are complex conjugates.
Finding complex conjugates is important in various mathematical applications, such as solving complex equations, performing operations on complex numbers, and finding roots of polynomials.
To find the complex conjugate of a complex number, you simply need to change the sign of the imaginary part. For example, the complex conjugate of 2+3i is 2-3i.
Complex conjugates have a special relationship in the complex plane. They lie on opposite sides of the real axis and have the same distance from the axis. This relationship is useful in visualizing and understanding complex numbers.
Yes, complex conjugates can be used to simplify complex expressions. By multiplying a complex expression by its complex conjugate, the imaginary parts will cancel out, leaving only a real number. This technique is often used in the process of rationalizing denominators in fractions with complex numbers.