Chapter 02 Prove that if a Set of Vectors Contains a Null Vector, the Set of Vectors is Linearly Dependent

Vectors (CHAPTER 2)
Topic

Prove that if a set of vectors contains a null vector, the set of vectors is linearly dependent.

Description

Learn that if a set of vectors contains a null vector, the set of vectors is linearly dependent.

This video teaches you that if a set of vectors contains a null vector, the set of vectors is linearly dependent.

All Videos for this Topic
      • Prove that if a set of vectors contains a null vector, the set of vectors is linearly dependent [YOUTUBE 2:29] [TRANSCRIPT]
      • Prove that if a set of vectors is linearly independent, then a subset of it is also linearly independent [YOUTUBE 5:42][TRANSCRIPT]
      • Prove that if a set of vectors is linearly dependent, then at least one vector can be written as a linear combination of others [YOUTUBE 4:06] [TRANSCRIPT]
      • How can vectors be used to write simultaneous linear equations? [YOUTUBE 5:08] [TRANSCRIPT]
      • How can vectors be used to write simultaneous linear equations? Example [YOUTUBE 3:13][TRANSCRIPT]
Complete Resources

Get in one place the following: a textbook chapter, a PowerPoint presentation, individual YouTube lecture videos, multiple-choice questions, and problem sets on Vectors.