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if Z = Cos x + i sin X Find \[\frac{z^2-1}{z^2 + 1}\]
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multiply num and denum by \(\overline{z}\)
and note that \(|z|=1\)
another hint : \(z\overline{z}=|z|^2=1\)
come on yahoo!!!!
\[\frac{(z^2 -1)(cosx-isinx)}{(z^2 + 1)(cosx-isinx)}\]
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lol....i was out for 10 min.. Sorry
np
\[\frac{z^2-1}{z^2 + 1}=\frac{z^2\overline{z}-\overline{z}}{z^2\overline{z} + \overline{z}}=\frac{zz\overline{z}-\overline{z}}{zz\overline{z} + \overline{z}}\]
Oh....u told...like..this....)
(z-z1)/(z+z1)
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yes and now simplify it
i tanx
Thxx...)))
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