1.Let Z1Z_1Z1 and Z2Z_2Z2 be two complex numbers such that arg(Z1−Z2)=π4\arg(Z_1 - Z_2) = \frac{\pi}{4}arg(Z1−Z2)=4π and Z1,Z2Z_1, Z_2Z1,Z2 satisfy the equation ∣z−3∣=Re(z)|z - 3| = \operatorname{Re}(z)∣z−3∣=Re(z). Then the imaginary part of Z1+Z2Z_1 + Z_2Z1+Z2 is equal toa.222b.333c.444d.666Login to continueOnly logged in users canattempt or see the solution.
