(c) Conclude that the set of linear maps VI OV20... Vn+W 0W20... Wm can be identified with the set of mx n matrices Tu T

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(c) Conclude that the set of linear maps VI OV20... Vn+W 0W20... Wm can be identified with the set of mx n matrices Tu T

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C Conclude That The Set Of Linear Maps Vi Ov20 Vn W 0w20 Wm Can Be Identified With The Set Of Mx N Matrices Tu T 1
C Conclude That The Set Of Linear Maps Vi Ov20 Vn W 0w20 Wm Can Be Identified With The Set Of Mx N Matrices Tu T 1 (55.13 KiB) Viewed 26 times
(c) Conclude that the set of linear maps VI OV20... Vn+W 0W20... Wm can be identified with the set of mx n matrices Tu T12 T2 T22 Tin T2 Tmn Tmi Tm2 with coefficients T, EL(V;, W:). (a) Does anything familiar happen when V1 = .. = Vn=W = ... =Wm= F? (e) Here's an important special case. Let T1: V W and T, : V2 → W, be linear maps. Show that there is a linear map T, T,:V, V, W, OW, which sends (01,02) to (T(01), T2(v2)). What is this map in terms of matrices (as in part (a))?
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