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divide (10-6i)/(2+3i) a.12/13+42/13i b.2/13-42/13i c.5-2i d.3
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\[\frac{10-6i}{2+3i}=\frac{10-6i}{2+3i}\times \frac{10-6i}{2-3i}\]
Multiply the conjugate of the denominator with the numerator and the denominator
denominator is \[2^2+3^2=4+9=13\]
ooops typo my mistake sorry.
2(5-3i) / (2 +3i) i don't know whats next
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\[\frac{10-6i}{2+3i}\times \frac{2-3i}{2-3i}\]
denominator is 13 numerator is \[(10-6i)(2-3i)=2-42i\]
so you get \[\frac{2-42i}{13}=\frac{2}{13}-\frac{42}{13}i\] in standard form
38-41i ------- 13
radar -30-12=-42 i think
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Yes, I see that I erred. Lost track of signs lol
and \[-6 \times (-3)=+18\] making the real part 20-18=2
I totally agree satellite, please excuse my mistake Adam12.
Looks like choice B is the best one.
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