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problem 2: This is a continuation of the above, and I will probably live to regret this question, because...
Problem 2: This is a continuation of the above, and I will probably live to regret this question, because I am going to ask y


-2 Pr oblem 2: This is a continuation of the above, and I wil probably live to regret this question, because m going to ask y
Problem 2: This is a continuation of the above, and I will probably live to regret this question, because I am going to ask you to construct examples, which are challenging to grade. To make this work, you need to clearly show everything 1 am asking for. That includes Octave input and output- if there is no clearby labeled input and output associated with this question, you will get zero points for itl Ready? a) Continuing on with the matrix above, pick ONE of your values of x that creates a singular matrix for A. Clearly indicate which x value you are using. Plug it in to the original structure given for A at the beginning of problem one, and write the matrix. This is YOUR matrix A for the rest of this question. Consider the matrix equation AX = B, where the coefficient matrix is your matrix A , X b) represents variables of the system (X-k x, x, x, and Bis the right hand side, which you're about to come up with. Give an example of a right hand side B for which your system has no solution. Write your matrix equation very clearly so I know what's getting solved here. To support your choice and make it possible for me to check, please include the Octave that shows the input of the augmented matrix, including echoing it back, and the output of the reduced row echelon form. Consider the matrix equation AX c) 8, where the coefficient matrix is your matrix A , X represents variables of the system ( X-Ix, x2 x, x, and B is a new right hand side, which you're about to come up with, Give an example of a right hand side B for which your system has infinitely many solutions. Write your matrix equation very clearly so I know what's getting solved here. Rref in Octave, and write the parameterized solution. To support your choice and make it possible for me to check, please include the Octave that shows the input of the augmented matrix, including echoing it back, and the output of the reduced row echeldn form.
-2 Pr oblem 2: This is a continuation of the above, and I wil probably live to regret this question, because m going to ask you to construct examples, which are challenging to grade. To make this work, you need o clearly show everything I am asking for. That includes Octave input and output- if there is no clearly labeled input and output associated with this question, you will get zero points for it! Ready? a) Continuing on with the matrix above, pick ONE of your values of x that creates a singular matrix for A. Clearly indicate which x value you are using. Plug it in to the original structure given for A at the beginning of problem one, and write the matrix. This is YOUR matrix A for the rest of this question b) Consider the matrix equation Ax B, where the coefficient matrix is your matrix A, X represents variables of the system (X=[x, x2 x, ,),and Bis the right hand side, which you're about to come up with. Give an example of a right hand side B for which your system has no solution. Write your matrix equation very clearly so I know what's getting solved here. To support your choice and make it possible for me to check, please include the Octave that shows the input of the augmented matrix, including echoing it back, and the output of the reduced row echelon form. c) Consider the matrix equation AX = B , where the coefficient matrix is your matrix A , X represents variables of the system (X-|x, x.]"), and B is a new right hand side, x2 x, which you're about to come up with. Give an example of a right hand side B for which your system has infinitely many solutions. Write your matrix equation very clearly so I know what's getting solved here. Rref in Octave, and write the parameterized solution. To support your choice and make it possible for me to check, please include the Octave that shows the input of the augmented matrix, including echoing it back, and the output of the reduced row echelon form.
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Answer #1

0 Solution Given 2-2 3x 243 6 χ19 2 CS Scanned with CamScanner16 3 Lel Ax - b 3 2 너 Cs Scanned with CamScanner2. 6 3 3 2 b2- b 2. ScannedLwith CamScanner3- 3 6 o 2 -3 b -3b 2. 3 3 Scanned with CamScanner(5 -2 ч 23 3 2 3 5 bu- 6b2 fox no solution Cs Scanned with CamScanner

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