If |z−1−i|=1, then the locus of a point represented by the complex number 5(z−i)−6 is
circle with centre (1, 0) and radius 3
circle with centre (-1, 0) and radius 5
line passing through origin
line passing through (-1, 0)
Let w=5(z−i)−6
⇒|ω+1|=5|z−1−i|=5
If P = (1, 0), Q = (-1, 0) and R = (2, 0) are three given points, then the locus of a point S satisfying the relation
SQ2+SR2=2SP2 is