[" If a complex number "z" satisfies "|2z+10+10i|<=5sqrt(3)-5," then the maximum principal "],[" argument is "]

If a complex number z satisfies |2z+10+10 i|lt=5sqrt(3)-5, then the least principal argument of z is

If a complex number z satisfies |2z+10+10 i|lt=5sqrt(3)-5, then the least principal argument of z is

If a complex number z satisfies |2z+10+10 i|lt=3sqrt(3)-5, then the least principal argument of z is a. -(5pi)/6 b. -(11pi)/(12) c. -(3pi)/4 d. -(2pi)/3

If a complex number z satisfies |z| = 1 and arg(z-1) = (2pi)/(3) , then ( omega is complex imaginary number)

If a complex number z satisfies z + sqrt(2) |z + 1| + i=0 , then |z| 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 :

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 :

The locus of a complex number z satisfying |z-(1+3i)|+|z+3-6i|=4

In the Argand Diagram , all the complex numbers z satisfying |z - 4i| + |z+ 4i| = 10 lie on a

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