Among the complex numbers z which satisfies `|z-25i|<=15`, find the complex numbers z having least modulas ?

Solve for z , i.e. find all complex numbers z which satisfy |z|^2-2i z+2c(1+i)=0 where c is real.

Find the number of complex numbers which satisfies both the equations |z-1-i|=sqrt(2)a n d|z+1+i|=2.

The locus of the points representing the complex numbers z for which |z|-2=|z-i|-|z+5i|=0 , is

All complex numbers 'z' which satisfy the relation |z-|z+1||=|z+|z-1|| on the complex plane lie on the

The complex number z satisfies thc condition |z-25/z|=24 . The maximum distance from the origin of co-ordinates to the points z is

Suppose that z is a complex number the satisfies |z-2-2i|lt=1. The maximum value of |2i z+4| is equal to _______.

Suppose that z is a complex number the satisfies |z-2-2i|lt=1. The maximum value of |2z-4i| is equal to _______.

The sum of maximum and minimum modulus of a complex number z satisfying |z-25i| le 15 , i=sqrt(-1) is S , then S/10 is :

Find the complex number z satisfying the equation |(z-12)/(z-8i)|= (5)/(3), |(z-4)/(z-8)|=1

For the complex number z satisfying the condition |z+(2)/(z)|=2 , the maximum value of |z| is