PLEASE FULLY SOLVE AND MAKE ANSWER CLEAR TO READ!!!! Also is the system consistant or inconsistant? (answer aftear answering the other parts Let u =15- 1Let b =aand v=с151Show thatHow can it be shown that a vector b is in Span {u, v}?aA. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}.B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span {u, v}.C. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span {u, v}.D. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span {u, v}.15 15 a-1 1 cсis in Span {u, v} for all a and c.How is a system determined as consistent?Find the augmented matrix u v bA. A system is consistent if there is one solution or infinitely many solutions.B. A system is consistent only if all of the variables equal each other.C. A system is consistent if there are no solutions.D. Solve for the variables after setting the equations equal to 0.Row reduce the augmented matrix to its reduced echelon form.

The vector will be in the span Let The above system has rank 2 so b is a…

Let u = 57 an 15 -1 Let b = a -[:] C and v= 15 1 Show that How can it be shown that a vector b is in Span {u, v}? A. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}. B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span {u, v}. C. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span {u, v}. O D. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span {u, v}. 15 15 a -1 1 c [:] Find the augmented matrix [ is in Span {u, v} for all a and c. How is a system determined as consistent? u v b ]. O A. A system is consistent if there is one solution or infinitely many solutions. OB. A system is consistent only if all of the variables equal each other. O C. A system is consistent if there are no solutions. O D. Solve for the variables after setting the equations equal to 0. Row reduce the augmented matrix to its reduced echelon form.

Let u = 57 an 15 -1 Let b = a -[:] C and v= 15 1 Show that How can it be shown that a vector b is in Span {u, v}? A. Determine if the system containing u, v, and b is consistent. If the system is consistent, b might be in Span {u, v}. B. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is in Span {u, v}. C. Determine if the system containing u, v, and b is consistent. If the system is consistent, then b is not in Span {u, v}. O D. Determine if the system containing u, v, and b is consistent. If the system is inconsistent, then b is in Span {u, v}. 15 15 a -1 1 c [:] Find the augmented matrix [ is in Span {u, v} for all a and c. How is a system determined as consistent? u v b ]. O A. A system is consistent if there is one solution or infinitely many solutions. OB. A system is consistent only if all of the variables equal each other. O C. A system is consistent if there are no solutions. O D. Solve for the variables after setting the equations equal to 0. Row reduce the augmented matrix to its reduced echelon form.

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.6: The Matrix Of A Linear Transformation

Problem 7AEXP

See similar textbooks