proof of law of conservation of linear momentum using Newtown third law of motion
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p(I)(1) = m₁u₁
p(f)(1) = m₁v₁
p(I)(2) = m₂u₂
p(f)(2) = m₂v₂
p(f)(1) - p(I)(1) = - [ p(f)(2) - p(I)(2) ]
p(f)(1) - p(I)(1) = -p(f)(2) + p(I)(2)
p(f)(1) + p(f)(2) = p(I)(1) + p(I)(2)
m₁v₁ + m₂v₂ = m₁u₁ + m₂u₂
p(f)(1) = m₁v₁
p(I)(2) = m₂u₂
p(f)(2) = m₂v₂
p(f)(1) - p(I)(1) = - [ p(f)(2) - p(I)(2) ]
p(f)(1) - p(I)(1) = -p(f)(2) + p(I)(2)
p(f)(1) + p(f)(2) = p(I)(1) + p(I)(2)
m₁v₁ + m₂v₂ = m₁u₁ + m₂u₂
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