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conservation
if a quantity is conserved the total amout of that quantity stays the same
the law of conservation of momentum
in a closed, isolated system the total momentum stays the same
system
a collection of objects
closed system
no objects enter or leave
isolated system
no object from outside the system puts a net force on an object in the system
examples of NOT isolated systems
freefall, inclines, a lot friction, applied force
elastic collision
objects bounce off each other
inelastis collision
objects stick together after the collision
recolil/explosion collision
objects start together and separate due to an internal force
how to talk about conservation of momentum concuptually
change in momentum b= - change in momentum a
how to talk about conservation of momentum for calculation
ptotal=p’total (total p stays the same)
what needs to happen for a positive change in momentum
gain positive momentum, lose negative momentum, both
what needs to happen for a negative change in momentum
gain negative momentum, lose positive momentum, both
you need one from positive change in momentum and one from negative change in momentum to do what?
you need one from positive change in momentum and one from negative change in momentum to use equal but opposite changes in mometum to explain conservation
for p-cons, what do subscripts do?
subscripts denote which object
for p-cons, what does an apostrophe do?
apostrphes is used to denote “later”