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Medal and Fan! I need help with imaginary numbers
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okayyy
z= 1 + 2i w= 1 - 3i Show that \[\frac{ w }{ z }=-1-i\]
\[i^2 = -1\] the conjugate of a+bi = a - bi For these problems, you need to multiply fraction by conjugate of denominator \[\rightarrow \frac{(1-3i)}{(1+2i)}*\frac{(1-2i)}{(1-2i)}\] Now distribute... the i"s should cancel in denominator \[= \frac{1-5i +6i^2}{1 - 4i^2}\] simplify by replacing i^2 with -1 \[= \frac{-5 -5i}{5}\] Factor out a 5 \[= -1 - i\]
thank you so much
yw
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um yeah wat he said XD
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