Question
V1 V2 4 Let G be a basis for a vector space V of dimension m Show that a linear combination of vecto is equal
V1 V2 4 Let G be a basis for a vector space V of dimension m Show that a linear combination of vecto is equal tov in V if and only if there is a linear combination of the coordinate vecto V g V2 g Vk g that is equal to the coordinate vector v in R Vk
V1 V2 4 Let G be a basis for a vector space V of dimension m Show that a linear combination of vecto is equal tov in V if and only if there is a linear combination of the coordinate vecto V g V2 g Vk g that is equal to the coordinate vector v in R Vk
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Discrete Mathematics
Authors: V K Balakrishnan
1st Edition
0486140385, 9780486140384
