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3. Find two linearly independent eigenfunctions corresponding to eigenvalue X = 1 for the linear transformation T : C(R, R) C(R, R) defined by
3. Find two linearly independent eigenfunctions corresponding to eigenvalue X = 1 for the linear transformation T : C(R, R) C(R, R) defined by T(f) = f". Prove that your two functions are indeed linearly independent
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Linear Algebra A Modern Introduction
Authors: David Poole
4th edition
1285463242, 978-1285982830, 1285982835, 978-1285463247
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