If z is any complex number satisfying `abs(z-3-2i) le 2`, where `i=sqrt(-1)`, then the minimum value of `abs(2z-6+5i)`, is

If z is any complex number satisfying |z-3-2i|le 2 , then the maximum value of |2z - 6 + 5 i| is ___

abs(z-(3i+2)) le2 then find the min value of abs(2z-6+5i)

If z complex number satisfying |z-3|<=5 then range of |z+3i| is (where i= sqrt(-1) )

If z a complex number satisfying |z^(3)+z^(-3)|le2 , then the maximum possible value of |z+z^(-1)| is -

If z is any complex number satisfying |z-3-2i|<=2 then the maximum value of |2z-6+5i| is

If z is a complex number such that (z-i)/(z-1) is purely imaginary, then the minimum value of |z-(3 + 3i)| is :

If for the complex numbers z satisfying abs(z - 2 -2i) lt 1, the maximum value of abs(3iz +6) is attained at a + ib, " then " a +b is equal to ________.

If for the complex numbers z satisfying abs(z - 2 -2i) lt 1, the maximum value of abs(3iz +6) is attained at a + ib, " then " a +b is equal to ________.

If (z-1)/(z-i) is purely imaginary then find the minimum value of abs(z-(3+3i))