Home
Class 11
PHYSICS
A bomber plane is moving horizontally in...

A bomber plane is moving horizontally in a straight line with speed 594 km//hour. When the fighter is 300 m behind, he fires guns which are then horizontal. If the bullets have a muzzle velocity of `3348 km//"hour"` relative to the fighter at what distance below the line of slight and at what angle will the bullet hit the bomber ? Neglect air resistance and wind effects. Given that the velocity of the fighter plan is 720 km/hour.

Promotional Banner

Similar Questions

Explore conceptually related problems

A bomber plane moves horizontally with a speed of 500 m//s and a bomb released from it, strikes the ground in 10 s . The angle with horizontally at which it strikes the ground will be

A bomber plane moves horizontally with a speed of 600 m//s and a bomb released from it, strikes the ground in 10 s . The angle with horizontally at which it strikes the ground will be

An aircraft moving with a speed of 1000 km/h is at a heirgh of 6000 m, just overhead of an anti-aircraft gun. If the muzzle velocity of the gun is 540 m/s, the firing angle theta for the bullet to hit the aircraft should be

An aircraft moving with a speed of 1000 km/h is at a heirgh of 6000 m, just overhead of an anti-aircraft gun. If the muzzle velocity of the gun is 540 m/s, the firing angle theta for the bullet to hit the aircraft should be

A bullet fired at an angle of 60^@ with the vertical hits the ground at a distance of 2 km. Calculate the distance at which the bullet will hit the ground when fired at an angle of 45^@ ,assuming the speed to be the same.

A bullet fired at an angle of 60^@ with the vertical hits the grond at a distance of 2.5 km ., Calculate the distance at which the bullet will hit the grund when fired at an angle of 45^@ with vertical. Assuning the speed to be the same.

A gun fires two bullets with same velocity at 60^(@) and 30^(@) with horizontal. The bullets strike at the same horizontal distance. The ratio of maximum height for the two bullets is in the ratio of