Determine which of the following sets is a basis for C3. 2 3 i - 2 (a) (b) 3 i 2 i 2 i 3 i 3 a) Is the given set a basis for C3? O A. No, because it is a linearly independent set that spans C3. O B. Yes, because it contains three vectors in C3. O c. No, because it is a linearly dependent set that does not span C3. O D. Yes, because it is a linearly independent set that spans C3. O E. Yes, because it is a linearly dependent set that spans C3. O F. No, because one of the vectors in the set is not in C3. b) Is the given set a basis for C3? O A. No, because it is a linearly independent set that spans C3. O B. Yes, because it contains three vectors in C3. O C. No, because only one of the vectors in the set is in C3.
Determine which of the following sets is a basis for C3. 2 3 i - 2 (a) (b) 3 i 2 i 2 i 3 i 3 a) Is the given set a basis for C3? O A. No, because it is a linearly independent set that spans C3. O B. Yes, because it contains three vectors in C3. O c. No, because it is a linearly dependent set that does not span C3. O D. Yes, because it is a linearly independent set that spans C3. O E. Yes, because it is a linearly dependent set that spans C3. O F. No, because one of the vectors in the set is not in C3. b) Is the given set a basis for C3? O A. No, because it is a linearly independent set that spans C3. O B. Yes, because it contains three vectors in C3. O C. No, because only one of the vectors in the set is in C3.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Determine which of the following sets is a basis for C3.
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