T:V → R° be a linear transformation Let v1, V2, Vzbe vectors in a vector space V let a such that T(v1) = (1, –1,2), T(v2) (0,3, 2) , T(v3) = (-3,1,2). Find T(2v1 – 3v2 + 4v3).

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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T:V → R° be a linear transformation
Let v1, V2, Vzbe vectors in a vector space V let a
such that T(v1) = (1, –1,2), T(v2)
(0,3, 2) , T(v3) = (-3,1,2). Find
T(2v1 – 3v2 + 4v3).
Transcribed Image Text:T:V → R° be a linear transformation Let v1, V2, Vzbe vectors in a vector space V let a such that T(v1) = (1, –1,2), T(v2) (0,3, 2) , T(v3) = (-3,1,2). Find T(2v1 – 3v2 + 4v3).
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