`y: d=v cos theta t`
`t=d/(v cos theta)`
`t` will be minimum if `cos theta` is maximum.
`(cos theta)_(max)=1`
`t` will be minimum if ` cos theta` is maximum.
`(cos theta)_(max)=1`
`implies theta=0^(@)`
To cross the river in the minimum time, the man should swim perpendicular to the river flow.
`(v/(m//g))_(x)=u, (v_(m//g))_(y)=v`
`y:d=vt implies t=t_(min)=d/v`
`x:x=ut=(ud)/v`
`x`: drift along the flow