Which of the following is/are true about the least square method? Interchanging rows never changes the solution of the least square method. We should apply the least squares method to the system Ax=b,...

Multiple options could be correct.Which of the following is/are true about the<br>least square method?<br>Interchanging rows never changes<br>the solution of the least square<br>method.<br>We should apply the least squares<br>method to the system Ax=b, where b<br>lies in the column space of A.<br>We should apply the least squares<br>method to the system Ax=b, where b<br>does not lie in the column space of<br>А.<br>The least squares solution makes the<br>error as small as possible.<br>

Extracted text: Which of the following is/are true about the least square method? Interchanging rows never changes the solution of the least square method. We should apply the least squares method to the system Ax=b, where b lies in the column space of A. We should apply the least squares method to the system Ax=b, where b does not lie in the column space of А. The least squares solution makes the error as small as possible.
Which of the following is/are true?<br>An orthogonal basis is always an<br>orthonormal basis.<br>Every orthonormal basis is the<br>standard basis.<br>Every vector in a space is orthogonal<br>to the zero vector of that space.<br>Every vector of an orthonormal basis<br>is a unit vector.<br>

Extracted text: Which of the following is/are true? An orthogonal basis is always an orthonormal basis. Every orthonormal basis is the standard basis. Every vector in a space is orthogonal to the zero vector of that space. Every vector of an orthonormal basis is a unit vector.

Jun 03, 2022
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