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Trigonometry
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4i/2-5i
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if \(z\) and \(w\) are complex numbers then \[\large \frac{z}{w}=\frac{z\overline{w}}{w\overline{w}} \] where \(\overline{z}=a-ib\) when \(z=a+ib\)
|dw:1385569100851:dw|
Rationalise it.
\[4i/2-5i~~~~~~->~~~~~~~4i/2-10i/2~~~~~~~->~~~~~~-6i/2~~~~~->~~~~~-3i\]
\[\frac{ 4\iota }{2-5\iota }\times \frac{ 2+5\iota }{2+5\iota }=\frac{ 8\iota+20\iota ^{2} }{ 4-25\iota ^{2} }\] \[=\frac{ 8\iota-20 }{29 }\]
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