If z lies on the curve `|z-3-4i|=3`,then least value of `|z|` is

Least value of |z-2|+|z-4i| is

Least value of |z-2|+|z-4i| is

if |z|>=3 then the least value of |z-(1)/(4)| is

A point z moves on the curve |z-1|+|z-5-4i|=5. Then the value of |z|_(max)-|z|_(min) is equal to

If | z - (3)/(z) | = 2, then the least value of |z| is

If |z| ge 3 , then the least value of |z + (1)/(z)| is

" If Z\inC satisfies |z|>=3 then the least value of |z+(1)/(z)| is

If z lies on the curve a r g(z+1)=pi/4 , then the minimum value of |z-omega|+|z+omega|,w h e romega=e^(i(2pi)/3) , is