Kindly solve in 10 minutesPlease do correctly LetIn the current question we'll evaluate the integral of f(z) along two separate curves by using the method of parametrisation. Yourevaluations must be given as complex numbers in correct Maple syntax. You may use a capital I for the complex number i, and Pi(with a capital P) for . You may use 1n for the natural logarithm of a positive real number, and you may use the exponential,trigonometric and hyperbolic functions: for example, ln (21) and exp (Pi*1/22) and cos (23) and arctan (24/25).O==t(2+2i) for t from 1 to 5Oz=x+iz for z from 2 to 10Oz=a+t(B-a) for t from 0 to 1Oz (10 + 10i) +t(8+8i) for t from 0 to 1Oy=zfor æ from 2 to 100 z from 2+2i to 10+10iOz= (2+2i)ei for 0 from 1 to 5Oz (2+2)+1(8+81) for t from 0 to 1f(z) =(a) Let C₁ be the straight line segment from 2 + 2 i to 10+10i. Then C₁ can be parametrised as follows (select all correctanswers):Arg(z)Answer:Now evaluate the integral along C₁ of f(z), and enter your answer in the box.Jof(z) dz=

Answered: Image /qna-images/answer/218b6ddb-5840-4861-9dbc-f3549efca510.jpg

Let In the current question we'll evaluate the integral of f(2) along two separate curves by using the method of parametrisation. Your evaluations must be given as complex numbers in correct Maple syntax. You may use a capital I for the complex number i, and Pi (with a capital P) for . You may use 1n for the natural logarithm of a positive real number, and you may use the exponential, trigonometric and hyperbolic functions: for example, 1n (21) and exp (Pi*1/22) and cos (23) and arctan (24/25). O==t(2+2) for t from 1 to 5 Oz=z+iz for a from 2 to 10 □ z=a+t(B-a) for t from 0 to 1 0 == Dy=zfor from 2 to 10 Oz from 2+2i to 10+ 10 Oz= (2+2) e10 for 0 from 1 to 5 Z= Oz (2+2)+1(8+81) for t from 0 to 1 f(2)= (a) Let C₁ be the straight line segment from 2 + 2 i to 10+ 10 i. Then C₁ can be parametrised as follows (select all correct answers): = (10 + 10 i) + (8 +81) for t from 0 to 1 Arg(z) f(z) dz Now evaluate the integral along C₁ of f(z), and enter your answer in the box. Answer: Jo₂

Let In the current question we'll evaluate the integral of f(2) along two separate curves by using the method of parametrisation. Your evaluations must be given as complex numbers in correct Maple syntax. You may use a capital I for the complex number i, and Pi (with a capital P) for . You may use 1n for the natural logarithm of a positive real number, and you may use the exponential, trigonometric and hyperbolic functions: for example, 1n (21) and exp (Pi*1/22) and cos (23) and arctan (24/25). O==t(2+2) for t from 1 to 5 Oz=z+iz for a from 2 to 10 □ z=a+t(B-a) for t from 0 to 1 0 == Dy=zfor from 2 to 10 Oz from 2+2i to 10+ 10 Oz= (2+2) e10 for 0 from 1 to 5 Z= Oz (2+2)+1(8+81) for t from 0 to 1 f(2)= (a) Let C₁ be the straight line segment from 2 + 2 i to 10+ 10 i. Then C₁ can be parametrised as follows (select all correct answers): = (10 + 10 i) + (8 +81) for t from 0 to 1 Arg(z) f(z) dz Now evaluate the integral along C₁ of f(z), and enter your answer in the box. Answer: Jo₂

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.3: The Addition And Subtraction Formulas

Problem 72E

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