Q.State Newton's three laws of motion and explain the application of each in sports with a suitable example. In your answer, explain
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Start your 14-day free trial to unlock the full solution →Newton's three laws of motion explain how forces affect movement in sports: inertia, acceleration proportional to force and inversely proportional to mass, and action-reaction pairs.
Understanding Newton's Laws of Motion is fundamental to comprehending how athletes move, how equipment performs, and why certain techniques are effective in sports. These laws, formulated by Sir Isaac Newton, describe the relationship between a body and the forces acting upon it, and its motion in response to those forces. They are the bedrock of classical mechanics and provide the scientific basis for analyzing virtually every physical activity.
Newton's First Law of Motion: The Law of Inertia
Newton's First Law states that an object at rest will stay at rest, and an object in motion will stay in motion with the same speed and in the same direction, unless acted upon by an unbalanced external force. This property of matter to resist changes in its state of motion is called inertia.
Inertia is directly proportional to an object's mass. A more massive object has greater inertia and thus requires a larger force to change its state of motion.
Application in Sports:
Consider a football placed on the ground. It remains stationary (at rest) until a player kicks it (applies an external force). Once kicked, the ball moves, and it would continue moving indefinitely in a straight line if no other forces acted upon it.
(a) Why a moving cricket ball eventually stops:
A cricket ball, once hit, is in motion. According to Newton's First Law, it should continue moving indefinitely unless acted upon by an external force. However, in reality, the ball eventually slows down and stops. This happens because of several external forces acting against its motion:
- Friction: The friction between the ball and the ground (or the air, if it's flying) opposes its motion.
- Air Resistance: The air molecules push against the moving ball, creating a drag force that slows it down.
- Gravity: While gravity pulls the ball downwards, it doesn't directly stop horizontal motion, but it contributes to the normal force, which in turn affects friction with the ground. These forces are "unbalanced external forces" that overcome the ball's inertia of motion, causing it to decelerate and eventually come to a halt.
Newton's Second Law of Motion: The Law of Acceleration
Newton's Second Law states that the acceleration of an object is directly proportional to the net force acting on it and inversely proportional to its mass. The direction of the acceleration is in the direction of the net force. This relationship is expressed by the formula:
F = ma
Where:
- F is the net force applied (measured in Newtons, N)
- m is the mass of the object (measured in kilograms, kg)
- a is the acceleration produced (measured in meters per second squared, m/s²)
Application in Sports:
In shot put, an athlete applies a large force to a heavy shot. To achieve maximum distance, the athlete must generate a significant force to accelerate the shot. A stronger athlete can apply a greater force, resulting in greater acceleration and thus a higher release velocity for the shot.
(b) Why a lighter ball is easier to accelerate than a heavier one for the same applied force:
This scenario is a direct illustration of Newton's Second Law. If we rearrange the formula to solve for acceleration, we get a = F/m.
- If the applied force (F) is kept constant, and the mass (m) of the object is smaller, the resulting acceleration (a) will be larger.
- Conversely, if the mass (m) is larger, the acceleration (a) will be smaller for the same applied force. Therefore, a lighter ball (smaller m) will experience a greater acceleration (a) than a heavier ball (larger m) when the same amount of force (F) is applied to both. This is why a tennis ball is much easier to hit with high speed than a bowling ball.
Newton's Third Law of Motion: The Law of Action and Reaction …
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