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**Solucionario Matematicas Avanzadas Para Ingenieria Glyn James [2022-Latest]**

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So that z = 1 is a singularity of F(z).(b)Find F(1) if F(z) has a removable singularity at z = 1.(c)If F(z) has the same singularities as f(z) at z = p 1, p 2,....., p n, then F(z) will have the same singularities as f(z) at z = z 1, z 2,....., z n.(d)What is the z-image of the right half plane of F(z) if f(z) has the same singularities as F(z) at z = p 1, p 2,....., p n?(e)The z-image of the right half plane of F(z) will be exactly the same as that of f(z) if F(z) is analytic in the right half plane and continuous on the boundary of the right half plane.(f)Suppose F(z) is analytic in the right half plane and continuous on the boundary of the right half plane and F(z) = f(z).(g)Suppose f(z) has the same singularities as F(z) at z = p 1, p 2,....., p n, and F(z) is analytic in the right half plane and continuous on the boundary of the right half plane.If F(z) = f(z), then f(z) will have the same singularities as F(z) at z = z 1, z 2,....., z n.Thus f(z) will have the same singularities as F(z) at z = z 1, z 2,....., z n.(h)If F(z) is analytic in the right half plane and continuous on the boundary of the right half plane and if f(z) is analytic in the right half plane and continuous on the boundary of the right half plane and if F(z) = f(z), then f(z) will have the same singularities as F(z) at z = z 1, z 2,....., z n.(i)Show that f(z) has the same singularities as F(z) at z = p 1, p 2,....., p n if and only if F(z) = f(z) for every z = z 1, z 2,.....,

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