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Let S be the standard basis for R^2 and let B={v_1,v_2} be the basis in which v_1=(2,1) and v_2=(-3,4)
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how do find the transition matrix P_B-->S
from inspection I don't understand why it's [2 -3; 1 4]
dont you need to go like [1 0 | 2 -3; 0 1 | 1 -1], then try and row reduce until the right side is an identity matrix
Columns of the base matrix are coordinates of of vectors with respect to the standard basis and this matrix is called the transition matrix from a basis to the standard basis. Going in the other direction u need the inverse matrix( which can be computed using row reduction).
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