Solution Found!
In Exercises 23–26, describe the possible
Chapter 1, Problem 26E(choose chapter or problem)
QUESTION:
In Exercises 23–26, describe the possible echelon forms of the matrix. Use the notation of Example 1 in Section 1.2.
A is a \(4 \times 3\) matrix, A = [\(a_1\) \(a_2\) \(a_3\)] such that {\(a_1\) \(a_2\)} is linearly independent and \(a_3\) is not in Span {\(a_1\) \(a_2\)}.
Questions & Answers
QUESTION:
In Exercises 23–26, describe the possible echelon forms of the matrix. Use the notation of Example 1 in Section 1.2.
A is a \(4 \times 3\) matrix, A = [\(a_1\) \(a_2\) \(a_3\)] such that {\(a_1\) \(a_2\)} is linearly independent and \(a_3\) is not in Span {\(a_1\) \(a_2\)}.
ANSWER:SOLUTION
Step 1
We have to find the possible echelon form of a matrix given by
Such that is linearly independent and
is not in span {
}.