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Question: In parts (a)-(d), let U be the matrix formed by normalizing each column of the matrix A in Exercise.
a. Compute UTU and U UT. How do they differ?
b. Generate a random vector y in R8, and compute p = U UTy and z = y - p. Explain why p is in Col A. Verify that z is orthogonal to p.
c. Verify that z is orthogonal to each column of U.
d. Notice that y = p + z, with p in Col A. Explain why z is in (Col A)⊥?. (The significance of this decomposition of y will be explained in the next section.)
Exercise: Show that the columns of the matrix A are orthogonal by making an appropriate matrix calculation. State the calculation you use.
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