Products
Features
YouTube Video Summarizer
Summarize YouTube videos
Web & PDF Highlighter
Highlight web pages & PDFs
Chat with PDF
Ask any PDF questions with AI
Ask AI Clone
Chat with your highlights & memories
Audio Transcriber
Transcribe audio files to text
Glasp Reader
Read and highlight articles
Kindle Highlight Export
Export your Kindle highlights
Idea Hatch
Hatch ideas from your highlights
Integrations
Obsidian Plugin
Notion Integration
Pocket Integration
Instapaper Integration
Medium Integration
Readwise Integration
Snipd Integration
Hypothesis Integration
Apps & Extensions
Chrome Extension
Safari Extension
Edge Add-ons
Firefox Add-ons
iOS App
Android App
Discover
Discover
Ideas
Discover new ideas and insights
Articles
Curated articles and insights
Books
Book recommendations by great minds
Posts
Essays and notes from readers
Quotes
Inspiring quotes collection
Videos
Curated videos and summaries
Explore Glasp
Glasp Newsletter
Weekly insights and updates
Glasp Talk
Interview series with great minds
Glasp Blog
Latest news and articles
Glasp Use Cases
Learn how others use Glasp
Build & Support
Glasp API
Access Glasp's API for developers
MCP Connector
Connect Glasp to Claude & ChatGPT
Community
Glasp Reddit Community
Students
Student discount and benefits
FAQs
Frequently Asked Questions
AboutPricing
DashboardLog inSign up

2015 AP Physics 1 free response 3a

April 13, 2016
by
Khan Academy
YouTube video player
2015 AP Physics 1 free response 3a

TL;DR

A block is compressed by a spring and then released, converting potential energy to kinetic energy, before coming to a stop due to friction.

Transcript

  • [Voiceover] A block is initially at position x = zero, and in contact with an uncompressed spring of negligible mass. The block is pushed back along a frictionless surface from position x = zero to x = -D, as shown above, compressing the spring by an amount delta x = D. So, the block starts here, and it's just in contact with the spring, so it's ... Read More

Key Insights

  • 🌸 When a spring is compressed, potential energy is stored in the spring-block system.
  • 🌸 The potential energy of a compressed spring is given by 1/2 times the spring constant times the square of the compression.
  • 🚫 The kinetic energy of the block is initially zero but increases as the potential energy is converted to kinetic energy.
  • ✋ Friction causes the block to decelerate and eventually come to a stop.
  • ☠️ The force of friction does negative work, reducing the kinetic energy at a constant rate.
  • 🧘 The relationship between energy and position in a block-spring system is represented by curves. The potential energy curve is nonlinear, while the kinetic energy curve decreases linearly.
  • 🥵 Energy is conserved in the system, with potential energy being converted to kinetic energy and eventually dissipated as heat due to friction.

Install to Summarize YouTube Videos and Get Transcripts

Explore YouTube Video Summarizer or Get YouTube Transcript Extractor

Questions & Answers

Q: How is potential energy related to the compression of a spring?

The potential energy of a compressed spring is given by 1/2 times the spring constant times the square of the compression. This potential energy is what is stored in the spring-block system.

Q: What happens to the potential energy when the block is released?

When the block is released, the potential energy is converted to kinetic energy as the spring accelerates the block. The sum of potential and kinetic energy remains constant until all potential energy is converted to kinetic energy.

Q: What causes the block to come to rest at x=3D?

The block comes to rest at x=3D due to constant friction. The friction acts against the motion of the block, constantly reducing its kinetic energy until it comes to a stop.

Q: What type of curve represents the kinetic energy in relation to position?

The kinetic energy decreases linearly with position due to constant friction. The force of friction remains the same, so it does the same amount of negative work over a given distance.

Summary & Key Takeaways

  • A block is initially at position x=0 and is pushed back to position x=-D, compressing the spring by an amount delta x=D.

  • The potential energy of the compressed spring is given by 1/2 times the spring constant times the square of the compression.

  • The block is released and its potential energy is converted to kinetic energy as it accelerates.

  • The block eventually comes to rest at position x=3D due to constant friction.


Read in Other Languages (beta)

English

Share This Summary 📚

Summarize YouTube Videos and Get Video Transcripts with 1-Click

Download browser extensions on:

Try YouTube Summary with ChatGPT & Claude or YouTube Transcript Generator

Explore More Summaries from Khan Academy 📚

Breakthrough Junior Challenge Winner Reveal! Homeroom with Sal - Thursday, December 3 thumbnail
Breakthrough Junior Challenge Winner Reveal! Homeroom with Sal - Thursday, December 3
Khan Academy
Interview with Karina Murtagh thumbnail
Interview with Karina Murtagh
Khan Academy
Classical Japan during the Heian Period | World History | Khan Academy thumbnail
Classical Japan during the Heian Period | World History | Khan Academy
Khan Academy

Summarize YouTube Videos and Get Video Transcripts with 1-Click

Download browser extensions on:

Try YouTube Summary with ChatGPT & Claude or YouTube Transcript Generator

Apps & Extensions

  • Chrome Extension
  • Safari Extension
  • Edge Add-ons
  • Firefox Add-ons
  • iOS App
  • Android App

Key Features

  • YouTube Video Summarizer
  • Web & PDF Summarizer
  • Web & PDF Highlighter
  • Chat with PDF
  • Ask AI Clone
  • Audio Transcriber
  • Glasp Reader
  • Kindle Highlight Export
  • Idea Hatch

Integrations

  • Obsidian Plugin
  • Notion Integration
  • Pocket Integration
  • Instapaper Integration
  • Medium Integration
  • Readwise Integration
  • Snipd Integration
  • Hypothesis Integration

More Features

  • APIs
  • MCP Connector
  • Blog & Post
  • Embed Links
  • Image Highlight
  • Personality Test
  • Quote Shots

Company

  • About us
  • Blog
  • Community
  • FAQs
  • Job Board
  • Newsletter
  • Pricing
Terms

•

Privacy

•

Guidelines

© 2026 Glasp Inc. All rights reserved.