Use Cauchy's residue theorem to evaluate the integral along the indicated contour. State the poles and the order of each. z-3 1 ‚C:|z| = 2 Cz (z - 9) 2 2 Z-3 z² (z² - 9)' 1 C:|z| = 2
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- 5. Prove that the equation has no solution in an ordered integral domain.Make a substitution to express the integrand as a rational function dx 3 S x² + x√xWrite the integral in terms of u and du. Then evaluate. (8х + 19)-2 dx, и 3 8х + 19 (Use symbolic notation and fractions where needed.) 1 (8x + 19)-2 dx = 8 ( 8x + 19) Incorrect Question Source: Rogawski 4e Calculus Early Transcendentals publisher: W.H. Freeman
- Evaluate the integral. | (6x? + 5) e-"dr -35e-1+ 17 -35e-1 – 17 -35e + 17 35e-1 + 17use substitutionConsider the integral given below. | (2 - 5z2) dz Which of the following answer choices is true? Select the correct answer below: (2* - 5z") da = 12* - 52"| dz | (2 - Ba") dr = 2 12 - 5a| dz (2* - 52") dz =- (2- 6a") dz (2 - 5z") dz = 2 (2 - 52") dz
- 8aP2. help could you show how you got the answer so I could understand it# Evaluate the above integral using polynomial long division. Make sure to include "+C" in your answer. Provide your answer below: Content attribution @ 2 * In W S #3 80 E D $ 4 888 R F % 5 T 6 x² + 8x G + + MacBook Pro x + 9 Y ✓ & 7 dx 8 U U H J 9