Simplify the following complex expressions by adding, subtracting, or multiplying as indicated.
\[(4-i)(2+i)\]
\( 9+2i \)
ummm y wld u say that?
i like multiplied the two expressions and got smth diif
-i^2+2i+8 I just foiled
I have assumed \( i =\sqrt{-1} \)
ohhhh r u suppossed to do that? I dont really know how to work with imaginary numbers :D
what kind of simplification??
well either you can multiply the two expressions
Pippa that is correct that i represents \[\sqrt{-1}\]
lol fool always wins :D
so the answer was the one you posted above?
but fool if you plugged in i=sqrt(-1) y do u still have an i in ur answer?
So wait is fool correct or are you correct pippa?
i think pippa is correct
\[(-5i)^3\]
umm u want to lsove this also?
Yes please?
is that power 2 or 3?
http://www.wolframalpha.com/input/?i=i+%3D+Sqrt%5B-1%5D%3B+Expand%5B%284+-+i%29+%282+%2B+i%29%5D Am I missing something?
125i
Even simply http://www.wolframalpha.com/input/?i=Expand%5B%284+-+i%29+%282+%2B+i%29%5D
It is to the power of 3.
then i think answer is : 125i
I have one more...
\[11i^{314}\]
-11
LOL I guess i dont know how to work wth imaginary numbers
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