Purchase Solution

Arc,Cauchy-Goursat Theorem, Integral, Paratmetric Representation

Not what you're looking for?

Ask Custom Question

Without evaluating the integral show that (see attachment) when C is the same arc as the one in Example 1 (see attachment for example)

Please see the attached file for the fully formatted problems.

Attachments
Purchase this Solution
Solution Summary

Problems involving Arc, Cauchy-Goursat Theorem, Integral and Paratmetric Representations are solved. The solution is detailed and well presented.

Purchase this Solution
Free BrainMass Quizzes
Multiplying Complex Numbers

This is a short quiz to check your understanding of multiplication of complex numbers in rectangular form.

Solving quadratic inequalities

This quiz test you on how well you are familiar with solving quadratic inequalities.

Graphs and Functions

This quiz helps you easily identify a function and test your understanding of ranges, domains , function inverses and transformations.

Geometry - Real Life Application Problems

Understanding of how geometry applies to in real-world contexts

Know Your Linear Equations

Each question is a choice-summary multiple choice question that will present you with a linear equation and then make 4 statements about that equation. You must determine which of the 4 statements are true (if any) in regards to the equation.

View More Free Quizzes
Related BrainMass Solutions

  • Cauchy-Goursat Theorem

    Cauchy-Goursat Theorem is utilized.

  • Some simple applications of the Cauchy-Goursat theorem

    170509 Some simple applications of the Cauchy-Goursat theorem Use the Cauchy theorem to show that the integral around the unit circle |z|=1, traversed in either direction, is zero for each of the following functions: 1) f(z)=z exp(-z) 2) f(z)=tan

  • Cauchy-Goursat Theorem : Proving an Integral Equality

    34442 Cauchy-Goursat Theorem : Proving an Integral Equality Please see the attached file for the fully formatted problems. Please see the attached file for the complete solution. Thanks for using BrainMass.

  • Integration of Uniformly Convergent Series : Cauchy's Theorem and Morera's Theorem

    The Generalized Cauchy Integral formula for derivatives (no need to prove): If is analytic inside and on the simple closed positively oriented contour and if is any point inside , then , n = 1,2,3,...

  • Cauchy integration

    the integral as follows: since (z + i)/(z - 2i) = 1 + (3i/(z - 2i)) the integral becomes int_C 1 dz + 3i . int_C (1/(z - 2i)) dz the first term of which is 0, again by Cauchy; as for the second term, since 2i is enclosed by

  • Cauchy's integral formula and residue theorem

    46769 Cauchy Integral Formula (See attached file for full problem description and embedded formulae) --- Why can (1) be regarded as a special case of (2)?

  • Infinitely Differentiable Function that's not Analytic

    to show that the Cauchy Integral Remainder Theorem implies the Lagrange Remainder Theorem if the function f^(n+1):I->R is assumed to be continuous. Please see the attached file for the full solution. Thanks for using BrainMass.

  • Complex Variables : Rectafiable Path

    I assume that you have already studied or can find in your textbook or notes the basic theorems for analytic functions, in particular the Cauchy integral theorem which says that the integral around a closed path of a function which is analytic (holomorphic

  • Evaluate Complex Variable (Contour; Circular Arc)

    25100 Evaluate Complex Variable (Contour; Circular Arc) See attachment for better symbol representation: 11. Evaluate integral r (2z + 1) dz where R is the following contour from z = -i to z= i.

View More Related Solutions