1-ialpha/1+ialpha=A+iB Then A^2+B^2 is
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Answer:
It is given that
z=1+iα
Hence, z
2
=(1+iα)
2
=(1−α
2
)+i(2α) =x+iy
Hence, x=1−α
2
And y=2α
Thus
2
y
=α
Substituting in the equation of x gives us
x=1−(
2
y
)
2
x=1−
4
y
2
4x=4−y
2
y
2
+4x−4=0
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