Question: CHALLENGE ACTIVITY 7.4.1: Finding an orthogonal basis using the Gram-Schmidt process. 413908.1710870.qx3zay7 Jump to level 1 Let {us = [ 2],02- [10 10],U.=3 3be a

CHALLENGE ACTIVITY 7.4.1: Finding an orthogonal basis using the Gram-Schmidt process. 413908.1710870.qx3zay7 Jump to level 1 Let {us = [ 2],02- [10 10],U.=3 3be a basis for a subspace of Box 2 Use the Gram-Schmidt process to find an orthogonal basis under the Frobenius inner product. Orthogonal basis {v= [ 2],v2=[: ].v3=[28 2] a = 0 b = | -20 d = =0 4 5 Check Next * Each incorrect answer is highlighted. Expected: { VI = o' 2], v2 - [ 9. W] . vs - [28 _]} V1 = U1 = 0 2 V2 = U2 - (U2, Vil Vi ( VI , VI) 0 107 -10 0 0 10 = 10 0 V3 = U3 (Us, Vil V (U3, V21 V2 ( V1, VI ) (V2, V2) (-20) 0 200 -10 0] [28 -1.4 An orthogonal basis is Feedback

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