Consider a unidirectional fluid flow with the velocity field given by
\(V(x, y, z, t) = u(x, t)\ \hat{i}\)
where \(u(0, t) = 1\). If the spatially homogeneous density field varies with time \(t\) as
\(\rho(t) = 1 + 0.2e^{-t}\), the value of \(u(2,1)\) is ................ (Rounded off to two decimal places).
Assume all quantities to be dimensionless.