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QA3:
A hammer of mass 500 g, moving at 50 $m s^{-1}$, strikes a nail. The nail stops the hammer in a very short time of 0.01 s. What is the force of the nail on the hammer?

Solution :

Given Variables & Initial Setup

To determine the force exerted by the nail on the hammer, we utilize Newton's Second Law of Motion. First, we identify the physical quantities provided in the SI system:

  • Mass of the hammer ($m$) = $500 \text{ g} = 0.5 \text{ kg}$ [Conversion factor: $1 \text{ kg} = 1000 \text{ g}$]
  • Initial velocity of the hammer ($u$) = $50 \text{ m s}^{-1}$
  • Final velocity of the hammer ($v$) = $0 \text{ m s}^{-1}$ [Since the nail stops the hammer]
  • Time taken to stop ($t$) = $0.01 \text{ s}$

Step 1: Calculating the Change in Momentum

Momentum ($p$) is defined as the product of mass and velocity. We calculate the initial momentum ($p_i$) and final momentum ($p_f$):

$p_i = m \times u = 0.5 \text{ kg} \times 50 \text{ m s}^{-1} = 25 \text{ kg m s}^{-1}$

$p_f = m \times v = 0.5 \text{ kg} \times 0 \text{ m s}^{-1} = 0 \text{ kg m s}^{-1}$

Change in momentum ($\Delta p$) = $p_f - p_i = 0 - 25 = -25 \text{ kg m s}^{-1}$

Step 2: Applying Newton's Second Law

Per Newton’s Second Law, the force ($F$) exerted is equal to the rate of change of momentum:

$F = \frac{\Delta p}{t}$ [By definition of Force, $F = ma = m \frac{(v - u)}{t}$]

$F = \frac{-25 \text{ kg m s}^{-1}}{0.01 \text{ s}}$

$F = -2500 \text{ N}$

Step 3: Interpretation of Results

The negative sign indicates that the direction of the force is opposite to the initial direction of the hammer's motion. The magnitude of the force exerted by the nail on the hammer is $2500 \text{ N}$.

F = 2500 N Hammer (0.5 kg) Nail

Final Solution: The force exerted by the nail on the hammer is 2500 N in the direction opposite to the motion of the hammer.


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