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H · ¸ Ç ¾ Ç © Ç ³ · o ¾ º È ¾ Ñ Ç s Í ½ Æ º Æ ¾ · Æ ¼ Ç ¸ ³ Æ ¾ · Æ ¼ J Æ ¼ ° Æ ¤ § ¾ ¸ Í « ¿ Æ ´ Æ · Æ ¼ Æ ² Í. CHAPTER 5 REVIEW Throughout this note, we assume that V and Ware two vector spaces with dimV = nand dimW= m T V →Wis a linear transformation 1 A map T V →Wis a linear transformation if and only if T(c 1v 1 c 2v 2) = c 1T(v 1) c 2T(v 2), for all v 1,v 2 ∈V and all scalars c 1,c 2 Every linear transform T Rn →Rm can be expressed as the matrix product with an.

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