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114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(土木與建築群):測量實習、製圖實習#137226(25題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(設計群):色彩原理、造形原理、設計概論#137225(25題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(設計群):基本設計實習、繪畫基礎實習、 基礎圖學實習 (實作,除腦麻障別之其餘障別採用)#137224(2題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(設計群):基本設計實習、繪畫基礎實習、基礎圖學實習#137223(25題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(商業與管理群、外語群英語類、外語群日語類):商業概論、數位科技概論、數位科技應用#137222(40題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(商業與管理群):會計學、經濟學#137221(40題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(衛生與護理類):生物(B)#137220(40題)

114年 - 114 身心障礙學生升學大專校院甄試試題_四技二專組(衛生與護理類):健康與護理#137219(40題)

114年 - 114 身心障礙學生升學大專校院甄試試題_大學組(西樂類):西樂常識#137216(25題)

114年 - 114 身心障礙學生升學大專校院甄試試題_大學組、四技二專組(美術類):素描#137215(1題)

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25. (4 points) Which of the following statements are correct? (A) If Q is orthogonal, then det(Q) = = +1. (B) Let A be a real n x n matrix. Then A is symmetric if and only if A is orthogonally equivalent to a real diagonal matrix. (C) Let A E Rixm be a matrix whose characteristic polynomial splits over R. Then A is orthogonally equivalent to a real upper triangular matrix. (D) Let T be a self-adjoint (Hermitian) operator on a finite-dimensional inner product space V. Then every eigenvalue of T is positive. (E) Let T be a self-adjoint (Hermitian) operator on a finite-dimensional inner product space V. Then every eigenvalue of T is negative.

24. (4 points) Let Wi and Wa be subspaces of a finite-dimensional vector space V. Let 6 denote the direct sum. Which of the following statements are correct? (A) Win Wa is a subspace of V. (B) WiUW2 is a subspace of V. (C) W1+W2 is a subspace of V. (D) If V = Wi @ Wa, and Bi and Be are bases for Wi and Wa, respectively, then Bi O Bz = 0, and B1 U Bz is a basis for V. (E) If Wi e Wa = V, then the dimension dim(V) = dim(Wi)+dim(Wz).

23. (4 points) Which of the following statements are NOT correct? (A) If S is linearly independent and generates V, each vector in V can be expressed uniquely as a linear combination of vectors in S. (B) Every vector space has at least two distinct subspaces. (C) No vector is its own additive inverse. (D) All vector spaces having a basis are fnitely generated. (E) Any two bases in a finite-dimensional vector space V have the same number of elements.

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