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Problem 1: Let W = {p(t) € Pz : ple) = 0}. We know from Problem 1, Section 4.3 and Problem 1, Section 4.6 that W is a subspaProblem 5: Let V and W be vector spaces and let B = {V1, V2, ..., Un} CV be a basis for V. Let L: V → W be a linear transform(bil b2 b3 Problem 24 : Let b = E R4 be a fixed vector, b70. 64 Define L: R4 +R by L(x) = b 2, II 1 22 03 24 ER4 where b.x is

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For any queries please comment below otherwise, give a thumb's up.Answer: be a linear Transfor W = pptt)eP: ple-ot a subspace of P3. T: W P2 given by T(Plt)) = pllt) -mation. (a) To find forbasis for Rest= $ 10,0,0, 1} dimension of kert 1. (C) T is not one one. bes constant polynomialsdewi any T(2) d 2) = 0 It it

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Problem 1: Let W = {p(t) € Pz : p'le) = 0}. We know from Problem...
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