Newton's Laws of Motion and Momentum Flashcards
State the four features of the forces in a Newton’s third law pair:
-> Same magnitude
-> Same type
-> Acting in opposite directions (along same line)
-> Acting on different objects
Explain how crumple zones, seat belts and air bags improve car safety:
During a collision they increase the time taken for the same change in momentum and therefore decrease the the force since force is equal to the rate of change of momentum.
State Newton’s First Law
The velocity of an object will not change unless it is acted upon by a resultant force.
State the relationship between impulse and momentum:
The impulse of a force is equal to the change in momentum
State the principle of conservation of momentum:
The total momentum of a system of objects remains constant, as long as no net external force acts on the system.
State the equation given by the conservation of momentum of two objects colliding but not sticking together:
m1u1 + m2u2= m1v1 + m2v2
State the equation given by the conservation of momentum for an object that explodes into two pieces:
mu = m1v1 + m2v2
(where m = m1 + m2)
State Newton’s Third Law
If object A exerts a force on object B, then B will exert a force back on A of the same size, same type, in opposite directions along the same line.
Give the quantities and their units for the equation p = mv
p = momentum (kgms^-1)
m = kg
v = ms^-1
State Newton’s 2nd Law
The net force on an object is directly proportional to the object’s rate of change of momentum.
Why is momentum still conserved when an object accelerates in free fall?
It is not a closed system - an external force acts (momentum is conserved in the object-Earth system)
Give the quantities and their units for the equation F🔼t= 🔼p
F▲t = Impulse (Ns)
▲p = Change in momentum
Define Linear Momentum
Linear momentum is the product of mass and velocity (p=mv)
State the equation given by the conservation of momentum of two objects that collide and stick together:
m1u1 + m2u2 = mv
(where m = m1 + m2)
How should you approach two dimensional collision problems?
Consider conservation of momentum separately in horizontal and vertical directions.