Let \( \bar{b} z+b \bar{z}=c \), (where \( b \) is a non-zero compl...

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Let \( \bar{b} z+b \bar{z}=c \), (where \( b \) is a non-zero complex number and \( c \) is a real number) be a line in the
\( \mathrm{P} \) complex plane. If a point \( z_{1} \) is the reflection of a point \( z_{2} \) in the given line then

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(A) \( b \bar{z}_{1}+\bar{b} z_{2}-c=0 \)
(B) \( \bar{b} z_{1}+b \bar{z}_{2}-\mathrm{c}=0 \)
(C) \( b \bar{z}_{1}+\bar{b} z_{2}+c=0 \)
(D) \( \bar{b} z_{1}+b \bar{z}_{2}+c=0 \)
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