Linear AlgebraSolutionMT 3t 5t2 3 t E R let us say v1 v2v3
Linear Algebra:
Solution
M^T = [3t 5t^2 3 ] t E R
let us say v1, v2,v3 are vectors that m can be written
so to be in vector space M = av1 +bv2 +cv3 condition must satisfy
here a,b,c are any numbers
let v1 = [t 2t^2 0] and v2= [t t^2 3] v3 = [2t , 5t^2 ,6]
so here v1, v2 ,v3 doesn\'t satisfy the subspace of R^3
![Linear Algebra:SolutionM^T = [3t 5t^2 3 ] t E R let us say v1, v2,v3 are vectors that m can be written so to be in vector space M = av1 +bv2 +cv3 condition must Linear Algebra:SolutionM^T = [3t 5t^2 3 ] t E R let us say v1, v2,v3 are vectors that m can be written so to be in vector space M = av1 +bv2 +cv3 condition must](/WebImages/31/linear-algebrasolutionmt-3t-5t2-3-t-e-r-let-us-say-v1-v2v3-1089558-1761573474-0.webp)