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Find the transformation matirx (P) from the f basis to the standard 2 basis { e1(t) = 1 , e2(t) = t , e3(t) = t } for V this is , (k) = P (k) e f (k) is the coordinates of the vector k(t) with respect to the standard e basis. 2 2 f1 = t , f2 = 2 + t , f3 = t - 2t (f basis for V) 2 k(t) = 1 - 2t + t 我算出來跟喻老的矩陣差一個 transpose 想問我哪裡錯了 2 [ t ] [0 0 1][ 1 ] [ ] [ ][ ] [ 2+t ] = [2 1 0][ t ] [ 2 ] [ ][ 2] [ t-2t ] [0 1 -2][ t ] ↑ P 我這樣算是對的嗎? 先謝謝各位看完我的文章,請大大們不吝指正QQ -- -- ※ 發信站: 批踢踢實業坊(ptt.cc) ◆ From: 61.224.175.3 ※ 編輯: ntust661 來自: 61.224.175.3 (01/03 22:51)
ejialan:他是要 (k)_e = P (k)_f 不過要差應該是差個inverse 01/04 12:50
harrypotter2:基底"行並列"成矩陣 01/04 20:09