Let z be a complex number such that |z| + z = 3 + i (Where `i=sqrt(-1))` Then ,|z| is equal to

If z=i^(i) where i=sqrt(-)1 then |z| is equal to

If z=i^(i^(i)) where i=sqrt-1 then |z| is equal to

If z=i^(i^(i)) where i=sqrt-1 then |z| is equal to

Let z = x + iy be a non - zero complex number such that z^(2) = I |z|^(2) , where I = sqrt(-1) then z lies on the :

If z=(i) ^((i) ^(i)) where i= sqrt (−1) ​ , then z is equal to

If iz^(3)+z^(2)-z+i=0 , where i= sqrt-1 then |z| is equal to

The number of complex numbers z such that |z - i| = |z + i| = |z + 1| is

If z is a complex number such that z+i|z|=ibar(z)+1 ,then |z| is -