Example-Conservation of Momentum Simplified Revision Notes for Scottish Highers Physics
Revision notes with simplified explanations to understand Example-Conservation of Momentum quickly and effectively.
Learn about Momentum for your Scottish Highers Physics Exam. This Revision Note includes a summary of Momentum for easy recall in your Physics exam
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Conservation of Momentum Example
Conservation of Momentum Example
Introduction
The conservation of momentum principle can be illustrated using an example involving two model cars colliding.
Scenario
Consider two model cars with masses:
Green Car (A): 1.2 kg
Yellow Car (B): 1.4 kg
The cars collide at different speeds.
Total Momentum Before Collision
To find the total momentum before the collision, we calculate the momentum of each car.
The momentum of an object is given by the formula: Momentum (p) = Mass (m) Ă— Velocity (v).
In this case, the momentum of the Green car (A) is calculated as follows:
Momentum of Green Car (A):
Mass (m1) = 1.2 kg
Velocity (v1) = 2.4 m/s (as given in the problem)
Momentum of A (p1) = m1 Ă— v1
The momentum of the Yellow car (B) is calculated similarly:
Momentum of Yellow Car (B):
Mass (m2) = 1.4 kg
Velocity (v2) = -1.6 m/s (as it's travelling in the negative direction)
Momentum of B (p2) = m2 Ă— v2
The total momentum before the collision is the sum of these individual momenta:
Total Momentum Before Collision:
ÎŁp_initial = p1 + p2
Calculations
Calculate the momenta of both cars and find the total momentum before the collision.
Conservation of Momentum Example
Total Momentum After Collision
If the two cars stick together after the collision and move as one, their combined mass is 2.6 kg (1.2 kg + 1.4 kg).
The total momentum after the collision remains the same as before, which is 0.32 kg m/s.
To find their velocity after the collision, we use the formula Momentum After Collision:
ÎŁp_final = 0.32 kg m/s
Total Mass (m_total) = 2.6 kg
Velocity After Collision (v_final) = ÎŁp_final / m_total
Conclusion
The example demonstrates the conservation of momentum principle.
The total momentum of the two cars before the collision is equal to their total momentum after the collision.
This principle holds as long as there are no external forces acting on the system.
bookmarkSummary
Summary
Two model cars with different masses collide.
Their total momentum before the collision is calculated using individual momenta.
The total momentum after the collision remains the same, and the final velocity is determined.
This example illustrates the conservation of momentum, where the total momentum of a system is conserved in the absence of external forces.
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