Newton's law's of motion

Isaac Newton's laws of motion are the three laws of nature, which form the basis of classical mechanics.

These laws describe the relationship between the force exerted on an object and the motion caused by it. These rules have been published in various ways for more than three centuries.

The three laws are:

First law: If no force is applied to an object from the outside, the stationary object will remain stationary forever and the moving object will always move in a straight line or in a straight path with the same velocity.

Thus, if the amount of total ball on an object is zero, the center of gravity of the object will be either stationary or moving at the same velocity.

Second law: The rate of change of momentum of an object is proportional to the applied force and the change of momentum of the object occurs in the direction in which the force acts.

That is, if the mass of an object remains unchanged, then the external net force applied to the object is the product of the mass and acceleration of the object.

So the application of F force on an object of mass m gives its acceleration a, the value of this acceleration is proportional to the ball and disproportionate to the mass (F = ma) and the acceleration is also in the direction in which the force acts. Mathematically it is written as,

\ displaystyle { vec {F}} = {\ frac {d {\ vec {p}}} {dt}} \

= \, {\ frac {d} {dt}} (m {\ vec {v}}) \, = \, {\ vec {v}} \

{\ frac {dm} {dt}} + m \

{\ frac {d {\ vec {v}}} {dt} \.,.}

holding the mass constant The first term is gone. The famous equation is found by denoting acceleration as

\ \ displaystyle {\ vec {a}} \

= \ d {\ vec {v}} / dt:: \ \ displaystyle {\ vec {F}}

= m \, \ vec {a}} \ ,,}

from which we know that "the acceleration of an object is proportional to the value of the total ball applied to it and is disproportionate to its mass."

Third law:Every action has equall and oposite reaction.