Matchmaticians
Home How it works Log in Sign up
Matchmaticians
  • Home
  • Search
  • How it works
  • Ask Question
  • Tags
  • Support
  • Affiliate Program
  • Log in
  • Sign up

Need help on how to prove Prove that every n-dimensional rectangle on R^n is Lebesgue measurable

Prove that every n-dimensional rectangle on R^n is Lebesgue measurable

Linear Algebra
Aaron Chola Aaron Chola
1
Report
  • Share on:

1 Answer

Every rectangle in $R^n$ is the product of n intervals, and intervals are measurable, so their product is measurable.

Martin Martin
1.7K
Join Matchmaticians Affiliate Marketing Program to earn up to a 50% commission on every question that your affiliated users ask or answer.
  • 1 Answer
  • 266 views
  • Pro Bono

Related Questions

  • [Linear Algebra] Proof check. Nilpotent$\Rightarrow Spec\Rightarrow$ Characteristic Polynomial $\Rightarrow$ Nilpotent
  • Prove Property of Projection Matrices
  • Diagonal and Similar Matrices
  • Question on Subspaces
  • Step by step method to solve the  following problem: find coordinates of B.
  • Algebraic and Graphical Modelling Question
  • Linearly independent vector subsets.
  • Linear Algebra: Quadratic Forms and Matrix Norms
Home
Support
Ask
Log in
  • About
  • About Us
  • How it works
  • Review Process
  • matchmaticians
  • Privacy Policy
  • Terms of Use
  • Affiliate Program
  • Questions
  • Newest
  • Featured
  • Unanswered
  • Contact
  • Help & Support Request
  • Give Us Feedback

Get the Matchmaticians app

A button that says 'Download on the App Store', and if clicked it will lead you to the iOS App store Get Matchmaticians on Google Play
Copyright © 2019 - 2025 Matchmaticians LLC - All Rights Reserved

Search

Search Enter a search term to find results in questions