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

Pythagorus' Theorum - Math Lessons - sides

245.7K views
•
May 29, 2013
by
tecmath
YouTube video player
Pythagorus' Theorum - Math Lessons - sides

TL;DR

Learn how to find the shorter sides using Pythagorean Theorem with simple examples.

Transcript

good day and welcome to the tech math Channel what we're going to be having a look at in this video is we're going to be looking at how to find the shorter sides uh these A or B sides when we're using Pythagoras okay so uh the Pythagorean Theorum first off number one we can use it to work out uh well basically what it was stating is the sum of thes... Read More

Key Insights

  • ❎ The Pythagorean Theorem relates the squares of the shorter sides to the square of the hypotenuse in a right-angled triangle.
  • 🙃 By rearranging the formula a^2 + b^2 = c^2, you can solve for the unknown sides (A or B).
  • 🎟️ Practical examples demonstrate how to apply the Pythagorean Theorem to find missing side lengths accurately.
  • ❎ Understanding the concept of squares and square roots is essential in utilizing the Pythagorean Theorem.
  • ❓ The step-by-step process of substitution, calculation, isolation, and solution is crucial in finding unknown side lengths.
  • 🌍 Pythagorean Theorem is a fundamental concept in mathematics and has various applications in real-world scenarios.
  • ❓ By practicing multiple examples, you can enhance your skills in using the Pythagorean Theorem effectively.

Install to Summarize YouTube Videos and Get Transcripts

Explore YouTube Video Summarizer or Get YouTube Transcript Extractor

Questions & Answers

Q: What does the Pythagorean Theorem state?

The Pythagorean Theorem states that the square of the hypotenuse is equal to the sum of the squares of the two shorter sides (a^2 + b^2 = c^2), allowing us to calculate unknown side lengths in right-angled triangles.

Q: How do you find the unknown side using the Pythagorean Theorem?

To find the unknown side (A or B), substitute the known values into the formula a^2 + b^2 = c^2, rearrange the equation to isolate the unknown side, and solve for its value by taking the square root of the difference.

Q: What steps are involved in calculating the unknown side?

The process involves substituting the known values into the Pythagorean Theorem formula, simplifying the equation, isolating the unknown side, and solving for its value by taking the square root of the resulting number.

Q: Can the Pythagorean Theorem be used in practical examples?

Yes, the Pythagorean Theorem is commonly used in real-world scenarios, such as construction and engineering, to calculate distances, diagonals, and lengths in right-angled triangles.

Summary & Key Takeaways

  • The video explains how to find the shorter sides (A or B) using the Pythagorean Theorem, which states that the sum of the squares of the two shorter sides equals the square of the hypotenuse.

  • By using the formula a^2 + b^2 = c^2, you can calculate the unknown side (A or B) by rearranging the equation and solving for the missing value.

  • Three examples demonstrate the step-by-step process of finding the unknown side using the Pythagorean Theorem and calculating the final value.


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 tecmath 📚

Math - Basic Division thumbnail
Math - Basic Division
tecmath
How to easily multiply any number by twelve thumbnail
How to easily multiply any number by twelve
tecmath
Fractions made easy - adding three fractions fast thumbnail
Fractions made easy - adding three fractions fast
tecmath
Probability Tricks thumbnail
Probability Tricks
tecmath
Least Common Multiple LCM thumbnail
Least Common Multiple LCM
tecmath
How to Simplify Ratios thumbnail
How to Simplify Ratios
tecmath

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.