the orthogonal matrix of [1 2 3,2 1 3, 3 3 1]
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a = –2, b = –1
Explanation:
AAT = I ⇒ a + 4 + 2b = 0, 2a + 2 – 2b = 0 & a2 + 4 + b2 = 9 gives a = –2, b = –1.
If A = 1/3[(1,2,2)(2,1,-2),(a,2,b)] is an orthogonal matrix, then (a) a = 2, b = 1 (b) a = –2, b = –1 (c) a = 2, b = –1 (d) a = –2, b = 1
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