Definition of isometry and example | LINEAR ALGEBRA | TYBSC | MU

📐✨ Understanding Isometry: Definition and Illustration
Welcome, TYBSc scholars at MU! Let's delve into the fundamental concept of isometry in Linear Algebra.

📘 Explored Concepts:
Isometry Defined: Grasp the essence of transformations preserving distances, angles, and shapes within a given space.
Key Properties: Unveil the fundamental characteristics that differentiate isometries from other geometric transformations.
Illustrative Example: Explore a practical example showcasing how an isometry operates in a mathematical context.
💡 Key Insights to Discover:
🧭 Comprehend the core principles underlying isometries and their significance in maintaining geometric properties.
🔍 Explore an example elucidating how an isometry conserves distances, angles, and shapes in a mathematical setting.
🌟 Highlights of the Discussion:
Immerse yourself in a succinct yet comprehensive explanation of the definition of isometry followed by a practical example highlighting its application.

▶️ Dive into the Definition:
Discover the definition of isometry and witness its practical application through a comprehensive example here.

📢 Connect and Learn:

📘 Expand Your Mathematical Horizons:
Enhance your understanding of isometries and witness their practical implications through an illustrative example in the realm of Linear Algebra!

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Definition of isometry and example
For any doubts u can ask me in comment section.
If you like the video don't forget the like share and subscribe.
Thank you:) For any doubts u can ask me in comment section.
If you like the video don't forget the like share and subscribe.
Thank you:)
List Of QUIZ you can give as google form made by me:
BASIS AND DIMENSION:

Quotient Space and dimension:

Introduction to JAVA:

Characteristic Polynomial:

Property of Coset and dimension of a vector space:

Vector Space and Coset:

Please give the quiz and have more understanding of the concepts but before that please go through the concepts well.

[gopalsaw]

Sir, I am not able to prove the theorem

[MathSavvy]

give an example of norm preserving operator which is not isometry?