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find the quotient.write your answer in standard form: 3-i/3+i. Can someone please help me step by step
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yes,multiply top and bottom by the conjugate of the denominator
so i would multiply is by 3-i?
the conjugate of \(a+bi\) is \(a-bi\) and this works because \[(a+bi)(a-bi)=a^2+b^2\] a real number
yes \[\frac{3-i}{3+i}\times \frac{3-i}{3-i}\] is the first step
the denominator will be \(3^2+1^2=10\) all the work is in the numerator
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would the numerator also be 10?
because you would mutiply (3-i)(3=i) and get 9-3i-3i+1\[9-3i-3i+i ^{2}\]
and then the -3i cancel out leaving you with \[9-i ^{2}\] which is 10 right?
@satellite73
nevermind i figured it out
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