For any complex number z, define cos z = { leiz te-iz). Z = a (Recall Exercise 4.27(i): If x is a real number, then cos
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For any complex number z, define cos z = { leiz te-iz). Z = a (Recall Exercise 4.27(i): If x is a real number, then cos
For any complex number z, define cos z = { leiz te-iz). Z = a (Recall Exercise 4.27(i): If x is a real number, then cos x = žleix +e-ix).] In contrast to real cosines, show that cos z > 1 is possible. (Hint: Show that if b is real, then cos(ib) cosh(b).)
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