7. (2 pts) The real function f(t) = 17.2 is bounded on R: there is a constant M so that \f() < M for all 3 € R. For comp
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7. (2 pts) The real function f(t) = 17.2 is bounded on R: there is a constant M so that \f() < M for all 3 € R. For comp
7. (2 pts) The real function f(t) = 17.2 is bounded on R: there is a constant M so that \f() < M for all 3 € R. For complex number input, $(2) = 17 has limit lim 2+1+ 22 -= 0. Why is f (2) is not bounded on its complex domain? (give a one-line explanation, you do not have to do a detailed calculation or proof)
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