A man can swim with velocity $v$ relative to water. He has to cross a river of width $d $ flowing with a velocity $u (u > v)$. The distance through which he is carried down stream by the river is $x$. Which of the following statement is correct
A man can swim with velocity $v$ relative to water. He has to cross a river of width $d $ flowing with a velocity $u (u > v)$. The distance through which he is carried down stream by the river is $x$. Which of the following statement is correct
If he crosses the river in maximum time $x = \frac{{du}}{v}$
$x$ can not be less than $\frac{{du}}{v}$
For $x$ to be minimum he has to swim in a direction making an angle of $\frac{\pi }{2} + {\sin ^{ - 1}}\left( {\frac{v}{u}} \right)$ with the direction of the flow of water
(a) and (c) both
A man can swim with velocity $v$ relative to water. He has to cross a river of width $d $ flowing with a velocity $u (u > v)$. The distance through which he is carried down stream by the river is $x$. Which of the following statement is correct
It's Obvious