A bomb is dropped from an aeroplane flying horizontally with a velocity of `720 kmph` at an altitude of `980m`.Time taken by the bomb to hit the ground is

A bomb is dropped from an aeroplane flying horizontally with a velocity 469 m s^(-1) at an altitude of 980 m . The bomb will hit the ground after a time ( use g = 9.8 m s^(-2) )

A bomb is dropped from an aeroplane flying horizontally with uniform speed. The path of the bomb of

A bomb dropped from an aeroplane explodes in air. Its total :

An aeroplane is flying horizontally with a velocity of 720 km/h at an altitude of 490 m. When it is just vertically above the target a bomb is dropped from it. How far horizontally it missed the target?

Velocity at a general point P(x, y) for a horizontal projectile motion is given by v=sqrt((v_("x")^(2)+v_("y")"^(2))),tan alpha=(v_(y))/(v_(x)) alpha is angle made by v with horizontal in clockwise direction Trajectory equation for a horizontal projectile motion is given by x=v_(x)t=ut y=- (1//2)"gt"^(2) eliminating t, we get y=-(1//2)(gx^(2))/(u^(2) An aeroplane is flying horizontally with a velocity of 720 km/h at an altitude of 490 m. When it is just vertically above the target a bomb is dropped from it. How far horizontally it missed the target?

A bomb is dropped on a nenmy post by an aeroplane flying. With a horizontal velocity of 60km/hr and at a height of 490 m. how far the aeroplane must be from the enemy post at the time of dropping the bomb, so that it may directly hit the target? (g=9.8m//s^(2))

A bomb is dropped from an aeroplane moving horizontally at constant speed. When air resistance is taken into consideration, the bomb

A bomb is dropped on an enemy post by an aeroplane flying with a horizontal velocity of 60 km//hr and at a height of 490 m. How far the aeroplane must be from the enemy post at time of dropping the bomb, so that it may directly hit the target ? (g = 9.8 m//s^(2)). What is the trajectory of the bomb as seen by an observer on the earth? What as seen by a person sitting inside the aeroplane?

An acroplane is flying horizontally with a velocity of 600 km/h and a height of 1960m. When it is vectrically above a point A on the ground a bomb is released from it. The bomb strikes the ground at point B. the distance AB is: