To a person moving eastwards with a velocity of `4.8 kmh^(-1)`, rain appears to fall vertically downwards with a speed of `6.4 kmh^(-1)`. Find the actual speed and direction of the rain.

To a person going westwards with a speed of 6 km h^(-1) , rain appears to fall vertically downwards with a speed of 8 km h^(-1) . Find the actual speed of the rain and its direction.

A man is walking due East at a rate of 5 km h^(-1) and the rain appears to be falling verticall with a speed of 12 km h^(-1) . Find the actual speed and direcction of rain with vertcal .

A man is going due east with a velocity of 3 kmh^(-1) . Rain falls vertically downwards at a speed of 10 km h^(-1) . Calculate the angle at which he should hold his umbrella so as to protect himself from rain.

A man is walking due west with a velocity 3 km//h and rain appears to be falling vertically with a velocity 4km//h . Find the velocity of rain with respect to the ground.

A man is walking on a level road at a speed of 3.2 km^(-1) . Rain drops fall vertically with a speed of 4.0 km h^(-1) . Find the velocity of the raindrops with respect to the man. In which direction, the man should hold his umbrella to protect himself from rain ?

To a man walking due east at the rate of 2kmh^(-1) , rain appears to fall vertically. When he increases his speed to 4kmh^(-1) , its appears to meet him at an angle of 45^(@) . Find the real direction and speed of rain.

A man moving with 5 ms^-1 observes rain falling vertically at the rate of 10 m s^-1 . Find the speed and direction of the rain with respect to ground.

A man moves on a cycle with a velocity of 4 km/hr. The rain appears to fall on him with a velocity of 3 km/hr vertically. The actual velocity of the rain is

To a man going with a speed of 5 ms^-1 , rain appears to be falling vertically. If the actual speed of rain is 10 m s^-1 , then what is the angle made by rain with the vertical ?

A cyclist is moving due east with a velocity of 10 km h^(-1) . There is no wind and rain appoars to fall at an angle of 10^(@) to the vertical. Calculate the actual speed of the rain.