give an example of a linear map t : r4 → r4 such that range(t) null(t)


  • What is the null of a linear map?

    In other words, the null space of a linear map is the collection of all of the elements in U that T maps to 0. For example, consider the linear map T : R4 ? R2, T(w, x, y, z) = (0,0). For this map, • The image of T is the set {(0,0)}, because T outputs (0,0) on every input.
  • What is the null space and range of T *?

    6.1 Null Space and Range
    Definition 6.1 The null space of a linear map T, denoted by null(T), is the set of vectors v such that Tv=0 for all v?null(T). A synonym for null space is kernel. Definition 6.2 The range of a linear map T, denoted by range(T), is the set of vectors w such that Tv=w for some v?W.
  • ??:?? ? ?? is linear. The Null space of T, denoted N(T), is given by ??(??) = {?? ? ?????(??) = 0}. The Range of T, denoted R(T), is given by ??(??) = {??(??)??? ? ??}. Theorem 2.1: Suppose V and W are vector spaces over F, and ??:?? ? ?? is linear.
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