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10. Let Q1 be the number of all the ways in which we can select a committee consisting of a chairman, a vice chairman, a

10. Let Q1 be the number of all the ways in which we can select a committee consisting of a chairman, a vice chairman, a treasurer, and 12 ordinary members (whose order does not matter) out of 38 people. Let Q = ln(3 + |Q1|). Then T = 5 sin2(100Q) satisfies: (A) 0 T < 1. (B) 1 T < 2. (C) 2 T < 3. (D) 3 T < 4. (E) 4 T 5.

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