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Describe the usefulness of the conjugate and its effect on other complex numbers
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Conjugation of a complex number describes an axial symmetry of the complex plane. To conjugate a complex number, reflect its position through the real axis. This geometric significance is used a lot; e.g., http://www.amazon.com/Abels-Theorem-Problems-Solutions-International/dp/1402021860
@Samie509 did u get it
Not quite but im getting there # thank you :)
when a complex number is multiplied by its complex conjugate you get the numbers measure or modulus \[\left|a+ib\right|=\sqrt{(a+ib)\overline{(a+ib)}}=\sqrt{(a+ib)(a-ib)}=\sqrt{a^2+b^2}\]
Thank yOu wt is its usefullness tho :)
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