Solution Found!
Let V Rn be a subspace. Show that V V = {0}
Chapter 3, Problem 10(choose chapter or problem)
Let \(V \subset \mathbb{R}^n\) be a subspace. Show that \(V \cap V^{\perp}=\{0\}\).
Questions & Answers
(3 Reviews)
QUESTION:
Let \(V \subset \mathbb{R}^n\) be a subspace. Show that \(V \cap V^{\perp}=\{0\}\).
ANSWER:Step 1 of 4
The main objective is to prove that \(V\cap{V^\bot}=\left\{0\right\}\) for any \(V\subset{R^n}\).
Reviews
Review this written solution for 965054) viewed: 140 isbn: 9781429215213 | Linear Algebra: A Geometric Approach - 2 Edition - Chapter 3.1 - Problem 10
Thank you for your recent purchase on StudySoup. We invite you to provide a review below, and help us create a better product.
No thanks, I don't want to help other students
Review this written solution for 965054) viewed: 140 isbn: 9781429215213 | Linear Algebra: A Geometric Approach - 2 Edition - Chapter 3.1 - Problem 10
Thank you for your recent purchase on StudySoup. We invite you to provide a review below, and help us create a better product.
No thanks, I don't want to help other students
Review this written solution for 965054) viewed: 140 isbn: 9781429215213 | Linear Algebra: A Geometric Approach - 2 Edition - Chapter 3.1 - Problem 10
Thank you for your recent purchase on StudySoup. We invite you to provide a review below, and help us create a better product.
No thanks, I don't want to help other students