If $(3 + i)z = (3 - i)\bar z,$then complex number $z$ is

  • A

    $x\,(3 - i),\,x \in R$

  • B

    $\frac{x}{{3 + i}},\,x \in R$

  • C

    $x(3 + i),\,x \in R$

  • D

    $x( - 3 + i),\,x \in R$

Similar Questions

If $z$ is a complex number, then which of the following is not true

If $z$ is a complex number satisfying $|z|^2 - |z| - 2 < 0$, then the value of $|z^2 + z sin \theta|$ , for all values of $\theta$ , is

If $z$ is a complex number, then the minimum value of $|z| + |z - 1|$ is

If a complex number $z$ statisfies the equation $x + \sqrt 2 \,\,\left| {z + 1} \right|\,+ \,i\, = \,0,$ then $\left| z \right|$ is equal to

  • [JEE MAIN 2013]

If $\alpha $ and $\beta $ are different complex numbers with $|\beta | = 1$, then $\left| {\frac{{\beta - \alpha }}{{1 - \overline \alpha \beta }}} \right|$ is equal to

  • [IIT 1992]