Let A be the matrixx FIRST Find all vectors v so that the distance between Au and the standard unit basis vector e, is minimized. Call the set of all such vectors L THEN Find the unique vector p in L such that is orthogonal to the kernel of A. On a pair of coordinate axes, draw ker(A) and L and to to check your answer. Enter the x-coordinate of the vector to in the box below (using 5 decimal points of precision)?
Let A be the matrixx FIRST Find all vectors v so that the distance between Au and the standard unit basis vector e, is minimized. Call the set of all such vectors L THEN Find the unique vector p in L such that is orthogonal to the kernel of A. On a pair of coordinate axes, draw ker(A) and L and to to check your answer. Enter the x-coordinate of the vector to in the box below (using 5 decimal points of precision)?
Linear Algebra: A Modern Introduction
4th Edition
ISBN:9781285463247
Author:David Poole
Publisher:David Poole
Chapter5: Orthogonality
Section5.1: Orthogonality In Rn
Problem 10EQ: In Exercises 7-10, show that the given vectors form an orthogonal basis for2or3. Then use Theorem...
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