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轉學考-線性代數
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93年 - 93 淡江大學 轉學考 線性代數#56047
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題組內容
1. 20% For the matrix
(b) What is the answer of S_1MS, where S is the matrix whose columns are the eigenvectors of M
其他申論題
48
#212718
三十三、數位彩像圖形儲存方式中,我們常見到兩個類型，分別是 49 與點陣圖形。
#212719
三十四、 50 是3D繪圓的進階’虛擬實境可以將觀看者融入電腦模擬的環境中’使用 者通常會利用透過一些設備如立體眼鏡、威應手套或追蹤器讓自己置身其中。
#212720
(a)Find the eigenvalues and eigenvectors*
#212721
【已刪除】(a) Find a basis for the nullspace N(A) and a basis for the rowspace
#212723
【已刪除】(b) Show that nullspace N(X) and the rowspace are orthogonal.
#212724
(c) Prove that the nullspace and the rowspace of any matrix are orthogonal.
#212725
【已刪除】 (a) Show that
#212726
【已刪除】(b) Prove that A =
#212727
【已刪除】4. 20% For the matrix We can find a nonsingular matrix M such that A is similar to J, where J = M-1AM and J is in Jordan form. What is the matrix J and M ? (Hint: Solve AM = MJ for columns of M. You can find two columns of M in the columns of A.)
#212728
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