A food packet is dropped from an aeroplane, moving with a speed of 360 kmph in a horizontal direction, from a height of 500m. Find (i) its time of decent (ii) the horizontal distance between the point at which the food packet reaches the ground and the point above which it was dropped.

A food packet is dropped from a plane flying horizontally.

A relief food package is dropped from a airplane which is moving horizontal with a velocity of 30 m s^-1 at a height h = 50 m . Find the (a) time of flight of the package, (b) location of the point of striking of the food package, (c ) velocity of the package at the time of striking the ground, and (d) displacement of the food package. .

A relief food package is dropped from a airplane which is moving horizontal with a velocity of 30 m s^-1 at a height h = 50 m . Find the (a) time of flight of the package, (b) location of the point of striking of the food package, (c ) velocity of the package at the time of striking the ground, and (d) displacement of the food package. .

An aeroplane moving horizontally at a speed of 200 m//s and at a height of 8.0 xx 10^(3)m is to drop a bomb on a target. At what horizontal distance from the target should the bomb be released

An aeroplane moving horizontally at a speed of 200 m//s and at a height of 8.0 xx 10^(3)m is to drop a bomb on a target. At what horizontal distance from the target should the bomb be released

An aeroplane moving horizontally with a speed of 180km/hr. drops a food packet while flying at a height of 490m. The horizontal range of the packet is:-

An aeroplane moving horizontally with a speed of 180km/hr. drops a food packet while flying at a height of 490m. The horizontal range of the packet is:-

An aeroplane moving horizontally with a speed of 180 km/hr drops a food packet while flying at height of 490 m. The horizontal range is

A helicopter is flying horizontally at an altitude of 2km with a speed of 100 ms^(-1) . A packet is dropped from it. The horizontal distance between the point where the packet is dropped and the point where it hits the ground is (g = 10 ms^(-2))