An aeroplane requires for take off a speed of `108` kmph the run on the ground being `100m` mass of the plane is `10^(4)kg` and the coefficinet of friction between the plane and the ground is `0.2`. Assuming the plane accelerates uniformly the minimum force required is `(g =10ms^(-2))` .

An aeroplane requires a speed of 72 kmph for a take off with 150m run on the ground. The mass of the plane is 1500kg and the coefficient of friction between the aeroplane and the ground is 0.4. Assuming that the aeroplane acceleration uniformly during take off, find the minimum force exerted by the engine of the aeroplane for take off.

An aeroplane requires for take off a speed of 80 km//h the run on the ground being 100 m The mass of aeroplane is 10^(4) kg and ground is 0.2 What is the maximum force required by the engine of the plane for take off ?

An aeroplane of mass M requires a speed v for take off. The length of runway is s and the coefficient of friction between the tyres and the ground is mu . Assuming that the plane accelerates uniformly during the take-off, the minimum force required by the engine of the plane for take off is:

An aeroplane of mass 10,000 kg requires a speed of 20 ms^(-1) for take-off run of 100 m on the ground. The coefficient of kinetic friction between the wheels of the plane and ground is 0.3. Assume that the plane accelerates uniformly during the take off. Determine the minimum force required by the engine of the plane to take off (g = 10 ms^(-2)) .