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Suppose T : C^2 → C^3 is a linear map so that T(1, 1) = (1, 0, 2) and
T(2, 3) = (1,−1, 4). What is T(8, 11)?
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- Let f: V-->W be any linear transformation. What are possible solutions to f(0)?Find the standard matrix of the linear transformation T: R2 → R2 consisting of a projection onto the line y = 2x. Please help with this question. Explain in full details and show all the steps.Determine the orthogonal trajectories of the family of electric field lines described by the family (x-c)3 + y2 - c2 (3x-c) = x3
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