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Row reduce the augmented matrix to its reduced echelon form. 66a [:::]- с a I N|O с 01 2 +6

Row reduce the augmented matrix to its reduced echelon form. 66a [:::]- с a I N|O с 01 2 +6

Advanced Engineering Mathematics
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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Please find reduced echelon form last part only

6 6 Let u-[-] and v-[:] Show that [1] = v= How can it be shown that a vector b is in Span (u, v)? Determine if the system containing u. v. and b is consistent. If the system is consistent, b might be in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is inconsistent, then bis in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is consistent, then b is not in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is consistent, then b is in Span (u, v). a --[:] C Let b = 66 a - 1 1 c How is a system determined as consistent? Find the augmented matrix u v b •]. Solve for the variables after setting the equations equal to 0. A system is consistent if there is one solution or infinitely many solutions. A system is consistent only if all of the variables equal each other. A system is consistent if there are no solutions. Row reduce the augmented 66 a 1 c 10 01 a C co is in Span (u, v) for all a and c. KN matrix to its reduced echelon form. VIN C
Transcribed Image Text:6 6 Let u-[-] and v-[:] Show that [1] = v= How can it be shown that a vector b is in Span (u, v)? Determine if the system containing u. v. and b is consistent. If the system is consistent, b might be in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is inconsistent, then bis in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is consistent, then b is not in Span (u, v). Determine if the system containing u. v. and b is consistent. If the system is consistent, then b is in Span (u, v). a --[:] C Let b = 66 a - 1 1 c How is a system determined as consistent? Find the augmented matrix u v b •]. Solve for the variables after setting the equations equal to 0. A system is consistent if there is one solution or infinitely many solutions. A system is consistent only if all of the variables equal each other. A system is consistent if there are no solutions. Row reduce the augmented 66 a 1 c 10 01 a C co is in Span (u, v) for all a and c. KN matrix to its reduced echelon form. VIN C
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