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What happens when you put the same amount of force on two objects with different masses?

What happens when you put the same amount of force on two objects with different masses?

​The second law shows that if you exert the same force on two objects of different mass, you will get different accelerations (changes in motion). The effect (acceleration) on the smaller mass will be greater (more noticeable).

How do you find the tension force between two objects?

Because of this, we know that, for the weight to be held in equilibrium, the tension force must equal the force of gravity on the weight. In other words, Tension (Ft) = Force of gravity (Fg) = m × g. Assuming a 10 kg weight, then, the tension force is 10 kg × 9.8 m/s2 = 98 Newtons.

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How do you find the applied force?

Force exerted by an object equals mass times acceleration of that object: F = m * a .

What happens when two objects have the same momentum?

Same momentum means that the large mass must have a small velocity (so that their product is equal to the small mass times a large velocity). Since they have the same momentum, the object with the larger velocity has a larger kinetic energy – that’s the object with the small mass.

How can 2 objects have the same velocity but different momentum?

Momentum is a vector quantity, while speed is a scalar quantity. So if two identical balls are moving at the same speed but in opposite directions, they will have different momenta.

What is the acceleration when a force is applied to M1?

A force F to an object m1 produces an acceleration of 3m/s^2. The same force is applied to a second object of mass m2 produces an acceleration of 1.00m/s^2.

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What is the force required to accelerate an 8 LBM object?

Now, let’s walk through an example in the imperial system, where we’re calculating the force required to accelerate an 8 lbm object at 10 ft/s 2. According to the “F = m a” formula, that force is: F = m a. F = (8 lbm) (10 ft/s 2) F = 80 lbm ft/s 2. But here’s where we reach a problem.

Why do two objects with different masses have the same velocity?

1. Two objects of different masses falling freely near the surface of moon would Acceleration of an object depends on acceleration due to gravity irrespective of its mass. Hence object under free fall have the same velocities. 2. The value of acceleration due to gravity

What is the formula for force of attraction between two masses?

Comment. The hypothesis is incorrect. Force of attraction between two masses separated by distance r is given by Newton law of gravitation where F= Gm1m2/R 2 Where G is gravitational force and it is an universal constant.