Newton’s second law of motion states that the rate of change of momentum of a body is directly proportional to the applied force. According to Newton’s first law of motion “if no net force is acting on a body at rest, then the body remains at rest, or if the body is moving will continue to move. Common Newton’s second law of motion examples is Pushing trolly, pulling the cart by applying force.
But!
What will happen if the net force is acting on a body?
Newton perceived that the velocity of a body increased or decreased by applying a net force. If the net force is applied to the sideway of an object, its direction of velocity will change, which is called acceleration. This is called Newton’s 2nd law.
Explanation:
Newton’s 2nd law of motion deals with situations when a net force is acting on a body. It states that:
“When a net force acts on a body, it produces an acceleration in the body in the direction of the net force. The magnitude of this acceleration is directly proportional to the net force acting on the body and inversely proportional to its mass.”
If a force produces an acceleration an in a body of mass m, then we can state mathematically that as:
a ∝ F
and a ∝ 1/m
or a ∝ F/m
or F ∝ ma
Putting k as a proportionality constant we get
F= k ma …..(1)
In SI units, the value of k comes out to be one. Thus equation (1) becomes:
F =ma
SI unit of force is Newton (N). According to Newton’s second law:
“One newton (1N) is the force that produces an acceleration of 1ms-2 in a body of the mass of 1 kg. Thus, the force of one newton can be expressed as:
1N = 1kg ×1ms-2
or 1N =1kgms-2
Below are some cases from everyday life examples of Newton’s second law of motion can be observed:
Data:
Force= F= 20 N
acceleration =a=2m/s.s
Mass=m=?
Solution:
Formula: F =ma
m= F/a
m=20N/2ms‾²
m=10 kg
2: How much force is needed to prevent a body of mass 10 kg from falling?
Data:
Mass= 10 kg
Gravitational acceleration =g= 10 ms‾²
Force=F=?
Formula:
F = W=mg=(10 kg)(10 ms‾²)=100 N
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Good Morning I was wondering if you have more examples for the Newton's Second Law of Motion
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