1.If z1,z2z_1, z_2z1,z2 are complex numbers such that Re(z1)=∣z1−1∣\operatorname{Re}(z_1) = |z_1 - 1|Re(z1)=∣z1−1∣, Re(z2)=∣z2−1∣\operatorname{Re}(z_2) = |z_2 - 1|Re(z2)=∣z2−1∣ and arg(z1−z2)=π6\arg(z_1 - z_2) = \dfrac{\pi}{6}arg(z1−z2)=6π, then Im(z1+z2)\operatorname{Im}(z_1 + z_2)Im(z1+z2) is equal to:a.232\sqrt{3}23b.3\sqrt{3}3c.23\dfrac{2}{\sqrt{3}}32d.32\dfrac{\sqrt{3}}{2}23Login to continueOnly logged in users canattempt or see the solution.
