If set A and B are defined as:A=(x,y):y=1x,x≠0,x∈RB={(x,y):y=−x,x∈R}, then
A∩B=A
A∩B=B
A∩B=ϕ
None of these
For A∩B we have to look for common values of A and B
For this, on comparing the values of y from y=1x and y=−x
we have 1x=−x or x2=−1, which is not possible.
Hence A∩B=ϕ .