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Open and Closed Systems: Momentum

Daniel Miller

Daniel Miller

8 min read

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Study Guide Overview

This study guide covers momentum in AP Physics 1, focusing on open vs. closed systems and how momentum is conserved. It explains internal and external forces and their impact on a system's momentum. It also provides the momentum formula (p=mv) and example calculations. Finally, it offers exam tips, common pitfalls, practice questions (multiple-choice and free-response), and scoring breakdowns to prepare students for the AP exam.

AP Physics 1: Momentum - The Night Before 🚀

Hey! Let's get you totally prepped for the AP Physics 1 exam. We're going to break down momentum, systems, and how it all connects. You've got this! 💪

Systems: Open vs. Closed

Understanding systems is KEY for momentum problems. Let's clarify:

  • Closed System: Think of it like a sealed box. No mass, energy, or charge can get in or out. Whatever's inside stays inside. 🔒

    • Key Point: Total momentum within a closed system is always conserved.
  • Open System: Imagine a fish tank. Stuff can be exchanged with the outside world. Water, fish food, etc. can go in and out. 🐠

    • Key Point: Momentum is not necessarily conserved because the system can gain or lose momentum.

markdown-image Image Credit: physics.usyd.edu

Key Concept

Important Note: Open systems can be tricky. You have to account for all interactions that transfer momentum in or out of the system.

Momentum of a System

Let's get into the nitty-gritty of momentum within a system:

  • Internal Forces: These are forces within the system (like your hand pushing a cart). They always come in action-reaction pairs (Newton's 3rd Law).

    • Key Point: Internal forces always cancel each other out. They don't change the total momentum of the system. 💡
  • External Forces: Forces acting on the system from outside (like friction or gravity). These do affect the total momentum.

  • Net External Force and Momentum:

    • If the net external force is zero, the total momentum of the system is conserved. pinitial=pfinalp_{initial} = p_{final}

    • If there is a net external force, the momentum of the system changes. Δp=FnetΔt\Delta p = F_{net} \Delta t

Memory Aid

Think of it this way: - Internal forces are like two people pushing against each other inside a box. They don't move the box. - External forces are like someone pu...

Question 1 of 9

What best describes a closed system? 📦

A system where mass can enter but not leave

A system where energy can be exchanged with surroundings

A system where neither mass nor energy can enter or leave

A system that always conserves momentum