Right answer is (a) Invertible with input x(t) and output y(t)
The explanation: Given y (t) = x (2t)
Let x (t) = u (t), then y (t) = u (2t) = u (t)
Let, x (t) = -u (t), then y (t) = – u (2t) = – u (t)
Since different inputs leads to different outputs hence system is invertible with both input x (t) and output y (t).