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Find the quotient of the complex numbers. If necessary, use the slash bar ( / ) to enter a fraction. (1 - 7i )/(6 - 2i )
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Hmm, so we have something like \(\large \frac{z_1}{z_2}\), now multiply both the numerator the denominator by the conjugate of \(z_2\)
the answer ?
multiply numerator and denominator by the conjugate of the denoninator the conjugate of \(a+bi\) is \(a-bi\) and this works because \()a+bi)(a-bi)=a^2+b^2\) a real number
is the answer .5-i ?
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denominator will be \(6^2+2^2=40\) numerator will be whatever you get when you multiply \[(1-7i)(6+2i)\]
Yeah, that is correct! Right-o @TramorrisM
thanks ! (=
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