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無年度 - 主題課程_商學院統計:古典機率#107840
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Q1.(10%) Consider two events A and B, prove that if A and B are independent, then so are
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相關申論題
Three events: A1, A2 and B are given. We know that A1 and A2 are disjointed events. P(A1)>0 and P(A2)>0. Let P(B|A1)= P(B|A2)=0.2. Please find P(B|A1UA2).
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(a) (3%) Find the eigenvalues of A. ul
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(b) (6%) Is A diagonalizable? Justify your answer.
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107台大資工 (10%) Your answer will be considered correct only if all the true statements are selected. Let A be an nxn matrix. (a) If x1 and x2are the cigenvectors of A, then x1 + x2 is also an eigenvector of A. (b) If AT = -A, then A is singular. (c) If A2 = A. (A+1)n = 1 + (2n+1)A. (d) If A = AT, then A is diagonalizable.(e) If A = and B and D are invertible,then.
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110交大資訊聯招 b.(10 points) Given a sequence 7, -6, 20, -24, 64, -96,... comes from for k ≥ 0, with G0 = 7, G1 = -6 and G2 = 20. Please find the number .
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(a) (4%) What are the values of G4 and G5?
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(b) (5%) Give a matrix A such that
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(c) (5%) Find an explicit formula for Gk.
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(d) (6 %) What is the limit of Gk as k →∞?
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109北科大電子_工數 ㆍ(12%) Find an explicit formula for the sequences defined recursively by
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