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well newtons third law is that all actions have a opposite equal reaction. So in the way that force is mass times acceleration, so by increasing mass might increase force, kind of. But really no, that's not the point, whether its a marble or a Bowling ball, when it hits the ground it will be met with a reactionary force. It simply take more force to stop the bowling ball.

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Does mass has effect on newton third law?

No, the mass of an object does not have an effect on Newton's third law. Newton's third law states that for every action, there is an equal and opposite reaction regardless of the mass of the objects involved.


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No, Newton's third law states that for every action there is an equal and opposite reaction. In the case of a freely falling body, gravity is the dominant force acting on the body, causing it to accelerate downward. This is described by Newton's second law, which states that the force acting on an object is equal to its mass times its acceleration.


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When you fire a rifle,the recoil kick is introducing you to Newton's Third Law.If you you don't hold the rifle properly to absorb the recoil in your whole body, the recoil will leave a nasty bruise mark; (mv) recoil = (mv) bullet. You want to minimize the recoil velocity by maximizing the recoil mass=your rifle + your body. Getting the [proper stance and grip will raise the recoil mass the reduce the impact on your body.


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How do you find the force of a falling object?

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What is A force produces an acceleration of 0.5 m s2 on a body of mass 1 kg What is the acceleration if the same force acts on a body of mass 2 kg?

The force produces an acceleration of 0.5 m/s^2 on a body of mass 1 kg, so using Newton's second law (F=ma), the force is 1 * 0.5 = 0.5 N. When the same force acts on a body of mass 2 kg, the acceleration will be 0.5 N / 2 kg = 0.25 m/s^2.


Why is Newton's version of Kepler's third law so useful to astronomers?

Newton's version of Kepler's third law, which relates the orbital period and distance of a celestial body to its mass, allows astronomers to calculate the mass of celestial objects such as planets, moons, and stars. This is crucial for understanding the dynamics of the solar system and other celestial systems. Additionally, it provides a framework for studying gravitational interactions between celestial bodies.


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