Let C1 and C2 be the two curves on the complex plane defined as C1:z+¯z=2|z−1| C2:arg(z+1+i)=α Where \alpha belongs to the interval (0,π2) such that curves C1 and C2 have exactly one point in common and which is denoted by P(z0) The value of |z0| is

Let C1 and C2 be the two curves on the complex plane defined as C1:z+�

1.	Let C1 and C2 be the two curves on the complex plane defined as C1:z+¯z=2\|z−1\| C2:arg(z+1+i)=α Where \alpha belongs to the interval (0,π2) such that curves C1 and C2 have exactly one point in common and which is denoted by P(z0) The value of \|z0\| is
Answer» Let $C_{1}$ and $C_{2}$ be the two curves on the complex plane defined as $C_{1} : z + ¯ z = 2 \| z - 1 \|$ $C_{2} : a r g (z + 1 + i) = α$ Where \alpha belongs to the interval $(0, \frac{π}{2})$ such that curves $C_{1}$ and $C_{2}$ have exactly one point in common and which is denoted by $P (z_{0})$ The value of $\| z_{0} \|$ is