- #1
commander22
- 2
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I am wondering if it is possible to solve an equation like this
(a+bi)/(-a+bi)=c+di
for a and b assuming that I know c and d
essentially c and d are just the real and imaginary components of a complex number
a and b are the real and imaginary components of a different complex number
the denominator on the left hand side is the opposite of the complex conjugate
for example if I know a and b
(4+2*1i)/(-4+2*1i) then I can solve for c and d easily be just doing division = -0.6000 - 0.8000i
I am not sure how to go in the opposite direction though, as in I know c and d, how to get a and b? Let me know if anyone has any thoughts thanks.
(a+bi)/(-a+bi)=c+di
for a and b assuming that I know c and d
essentially c and d are just the real and imaginary components of a complex number
a and b are the real and imaginary components of a different complex number
the denominator on the left hand side is the opposite of the complex conjugate
for example if I know a and b
(4+2*1i)/(-4+2*1i) then I can solve for c and d easily be just doing division = -0.6000 - 0.8000i
I am not sure how to go in the opposite direction though, as in I know c and d, how to get a and b? Let me know if anyone has any thoughts thanks.