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Complex numbers: Solve for 'm' and 'n' when
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\[z_{1}=2-3i~~~~,z_{2}=5+4i\] For equation \[mz_{1}+nz_{2}=11+18i\]
x+y=11, w+z=18
huh?
wait, are m and n complex?
i dont know
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i think its a constant
are they integers? or you don't know?
my teacher just gave me this and tell me to solve
Give me a few minutes, I'll get it.
ok
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\[z_{1}=2-3i~,z_{2}=5+4i\] \[mz_{1}+nz_{2}=11+18i\] \[m(2-3i)+n(5+4i)=11+8i\]
\[2m+5n=8\] \[-3m+4n=11\] etc
you mean 2m+5n=11 −3m+4n=8 ?
the real part equate with real number?
Yes. Satellite is correct.
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i messed up but yes, what you wrote
i made a typo, should have been \[m(2-3i)+n(5+4i)=11+18i\]
ok, i got it, thanks!!!!!!
so \[2m+5n=11\] \[-3m+4n=18\] my mistake
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