Determine by inspection whether the vectors are linearly independent. Justify your answer. 3 6 B00 2 4 4 Choose the correct answer below. A. The set of vectors is linearly dependent because (Type an integer or a simplified fraction.) times the first vector is equal to the third vector. OB. The set of vectors is linearly independent because (Type an integer or a simplified fraction.) OC. The set of vectors is linearly dependent because one of the vectors is the zero vector. O D. The set of vectors is linearly independent because none of the vectors are multiples of the other vectors. times the first vector is equal to the second vector.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter9: Real Numbers And Right Triangles
Section9.3: The Pythagorean Theorem
Problem 33E
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Determine by inspection whether the vectors are linearly independent. Justify your answer.
3
0
- 6
BB3
2
4
- 1
0
4
Choose the correct answer below.
A. The set of vectors is linearly dependent because
(Type an integer or a simplified fraction.)
times the first vector is equal to the third vector.
B. The set of vectors is linearly independent because
(Type an integer or a simplified fraction.)
C. The set of vectors is linearly dependent because one of the vectors is the zero vector.
D.
The set of vectors is linearly independent because none of the vectors are multiples of the other vectors.
times the first vector is equal to the second vector.
Transcribed Image Text:Determine by inspection whether the vectors are linearly independent. Justify your answer. 3 0 - 6 BB3 2 4 - 1 0 4 Choose the correct answer below. A. The set of vectors is linearly dependent because (Type an integer or a simplified fraction.) times the first vector is equal to the third vector. B. The set of vectors is linearly independent because (Type an integer or a simplified fraction.) C. The set of vectors is linearly dependent because one of the vectors is the zero vector. D. The set of vectors is linearly independent because none of the vectors are multiples of the other vectors. times the first vector is equal to the second vector.
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