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Vocabulary
mathematical representationsclaimtotal momentumsystemobjectsnet force
Skills
  • use (mathematical representations of momentum) #dok2
  • support (claims with mathematical evidence) #dok3
  • analyze (momentum in a system of objects) #dok2
  • determine (when momentum is conserved by assessing net force) #dok3
Learning Targets
  • I can define momentum and net force for a system of objects. #dok1
  • I can identify when the net force on a system is zero. #dok1
  • I can use the formula for momentum to calculate the total momentum of a system. #dok2
  • I can use mathematical equations to explain how momentum is conserved when there is no net force on a system. #dok2
  • I can analyze data from different scenarios to determine whether total momentum is conserved. #dok2
  • I can evaluate evidence to support a claim about momentum conservation in a closed system. #dok3
  • I can justify, with calculations and reasoning, when and why momentum will be conserved in physical systems. #dok3
Big Ideas
  • Momentum is a fundamental property of objects in motion, and it is conserved in a system when there is no net external force.
  • Mathematical representations enable scientists to support and explain the conservation of momentum in physical systems.
Essential Questions
  • What does it mean for momentum to be conserved in a system of objects?
  • How can mathematical representations be used to show that momentum is conserved?
  • Under what conditions is the total momentum of a system unchanged?
  • How does the presence or absence of a net force affect the momentum of a system?
  • Why is it important to support scientific claims about physical phenomena with mathematical evidence?

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