If `|w|=2` then the set of points `z=w-1/w` is contained in or equal to

If |w|=1 , then the set of points z=w+(1)/(w) is contained in or equal to the set of points z satisfying

If |w|=1, then set of points z=w+(1)/(w) is contained in or equal to

If |omega|=2 , then the set of points z=omega-1/omega is contained in or equal to the set of points z satisfying

If |omega|=2 , then the set of points z=omega-1/omega is contained in or equal to the set of points z satisfying

If |omega|=1 , then the set of points z=omega+1/omega is contained in or equal to the set of points z satisfying.

If |omega|=1 , then the set of points z=omega+1/omega is contained in or equal to the set of points z satisfying.

If absomega=1 then the set of points z=omega+1/omega is contained in or equal to

Match the statements in column-I with those I column-II [Note: Here z takes the values in the complex plane and I m(z)a n dR e(z) denote, respectively, the imaginary part and the real part of z ] Column I, Column II: The set of points z satisfying |z-i|z||-|z+i|z||=0 is contained in or equal to, p. an ellipse with eccentricity 4/5 The set of points z satisfying |z+4|+|z-4|=10 is contained in or equal to, q. the set of point z satisfying I m z=0 If |omega|=1, then the set of points z=omega+1//omega is contained in or equal to, r. the set of points z satisfying |I m z|lt=1 , s. the set of points z satisfying |R e z|lt=1 , t. the set of points z satisfying |z|lt=3

The largest value of r for which the region represented by the set {omega in C/| omega-4-i|<=r} is contained in the region represented by the set {z in C/|z-1|<=|z+i|}, is equal to