7. Sc₂ z dz = Sc₂ z dz = fc, z dz = i. 3 8. Sc₂ zª dz = 1, Sc₂ z dz = 1+i(1-7), Sc₂zdz = 1+ i. 9. From (3.3.4) show that

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7 Sc Z Dz Sc Z Dz Fc Z Dz I 3 8 Sc Za Dz 1 Sc Z Dz 1 I 1 7 Sc Zdz 1 I 9 From 3 3 4 Show That 1 (59.38 KiB) Viewed 42 times

7. Sc₂ z dz = Sc₂ z dz = fc, z dz = i. 3 8. Sc₂ zª dz = 1, Sc₂ z dz = 1+i(1-7), Sc₂zdz = 1+ i. 9. From (3.3.4) show that for every path from z = 0 to z = Z: ² dz = Z, S² zdz = ½Z², S² e³dz = e² – 1. In each case verify the upper bound formula (3.3.5) for a straight line path of integration by taking M = max |ƒ(z)| on the path.