Question #118978

Find the product of ( 3-i 4,

-4 3+i )

and ( 2 5-2i

-5 - 2i 2 )

Expert's answer

Doing dot product of ((3−i4),(−43+i))((3- \frac{i}{4}),(\frac{-4}{3} + i)) and ((25−2i),(−5−2i2))((\frac{2}{5} - 2i),(\frac{-5-2i}{2}))


Product = ((3−i4),(−43+i))((3- \frac{i}{4}),(\frac{-4}{3} + i)) * ((25−2i),(−5−2i2))((\frac{2}{5} - 2i),(\frac{-5-2i}{2}))


=( (3−i4)(3- \frac{i}{4}) * (25−2i)(\frac{2}{5} - 2i) , (−43+i)(\frac{-4}{3} + i) * (−5−2i2)(\frac{-5-2i}{2}) )


solving it we get,


= ((710−6110i),(73−76i))((\frac{7}{10} - \frac{61}{10}i) , (\frac{7}{3} - \frac{7}{6}i))


since i2=−1i^{2} = -1



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