3.16 Let the eigenfunctions and eigenvalues of an operator be {p} and {a}, respectively, so...
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3.16 Let the eigenfunctions and eigenvalues of an operator  be {p} and {a}, respectively, so that Apn = ann Let the function f(x) have the expansion f(x) = Σ b₁x¹ 1=0 Show that is an eigenfunction of f(A) with eigenvalue f(a). That is, ƒ(Â) = f(an), 3.16 Let the eigenfunctions and eigenvalues of an operator  be {p} and {a}, respectively, so that Apn = ann Let the function f(x) have the expansion f(x) = Σ b₁x¹ 1=0 Show that is an eigenfunction of f(A) with eigenvalue f(a). That is, ƒ(Â) = f(an),
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