In an Argand Plane, the equation
z + (m - i)\bar{z} + 2c = 0)
represents slope intercept form of straight line where
is the slope and
is the imaginary axis intercept. Prove it. Also show that if
and
are intercepts of a straight line on real and imaginary axes respectively, then its equation is
z + (b + ai)\bar{z} = 2ab)
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Originally Posted by fardeen_gen
In an Argand Plane, the equation. Your equation become (m+ i)(x+ iy)+ (m- i)(x- iy)+ 2c= 0. Multiply that out and show that it can be written as the equation of a line in x and y.
