A cylinder is filled with a liquid of refractive index `mu`. The radius of the cylinder is decreasing at a constant rate `K`. The volume of the liquid inside the container remains constant at `V`. The observer and the object `O` are in a state of rest at a distance `L` from each other. When radius of cylinder is `r` the apparent velocity of the object as seen by the observer is
A. `((1-mu)2KV)/((pimur^(3)))`
B. `((1-mu)2KV)/((pimulr^(2)))`
C. `((1-mu)2K)/(mu)`
D. `((1-mu)K)/(2mu)`