Question: In Exercises 7-10, show that {u, u} or {u, U, U3} is an orthog onal basis for R2 or R3, respectively. Then express x as

In Exercises 7-10, show that {u, u} or {u, U, U3} is an orthog onal basis for R2 or R3, respectively. Then express x as a linear combination of the u's. 2 -[-]- - - [8]-[-] U and x = -3 7. U = 4

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