Find `theta` in the given situation so that the swimmer directly lands on the point B.

A swimmer wants to cross a river from point A to point B. Line AB makes an angle of 30^(@) with the flow of river. Magnitude of velocity of the swimmer is same as that of the river. The angle theta with the line AB should be _________ ""^(@) , so that the swimmer reaches point B.

A person can swim in still water with speed = 5 km//hr . He enters a 200m. Wide river at a point A on one of the banks. The river flow velocity is uniform and equal to 6 km//hr . A point B is located directly across. A, on the other bank. What is the closest possible distance from B where the swimmer can land on the other bank ?

Find the acceleration of the A and B in the situation show in the figure

Find the acceleration of the A and B in the situation show in the figure

If speed of water in river is 4 m/s and speed of swimmer with respect to water is 3 m/s, then in which direction the swimmer must swim so that he will reach directly opposite end?

If speed of water in river is 4 m/s and speed of swimmer with respect to water is 3 m/s, then in which direction the swimmer must swim so that he will reach directly opposite end?

A swimmer swims in still water at a speed =5 km//hr . He enters a 200m wide river, having river flow speed =4km//hr at point A and proceeds to swim at an angle of 127^(@) (sin 37^(@) = 0.6) with the river flow direction. Another point B is located directly across A on the other side. the swimmer lands on the other bank at a point C , form which he walks the distance CB with a speed = 3km//hr . The total time in which he reaches from A to B is

A swimmer swins in still water at a speed =5 km//hr . He enters a 200m wide river, having river flow speed =4km//hr at point A and proceeds to swim at an angle of 127^(@) (sin 37^(@) = 0.6) with the river flow direction. Another point B is located directly across A on the other side. the swimmer lands on the other bank at a point C , form which he walks the distance CB with a speed = 3km//hr . The total time in which he reaces from A to B is

A swimmer swins in still water at a speed =5 km//hr . He enters a 200m wide river, having river flow speed =4km//hr at point A and proceeds to swim at an angle of 127^(@) (sin 37^(@) = 0.6) with the river flow direction. Another point B is located directly across A on the other side. the swimmer lands on the other bank at a point C , form which he walks the distance CB with a speed = 3km//hr . The total time in which he reaces from A to B is