Recent content by fr33d0m
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Flow Mapping Theorem and Obstacles
The function you specift is given by the following formula: Jalpha=w+(alpha)^2/w. Hence j2i=3+4/3 and j2i = 3-4/3. Substituting this into the standard equation of an ellipse for a^2 and b^2 and rearranging gives the required formula. Does this help?- fr33d0m
- Post #4
- Forum: Calculus and Beyond Homework Help
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Flow Mapping Theorem and Obstacles
Hi All Think I've cracked part (i) and (ii). However, I'm stuch on part (iii). I think I need to use the Inverse Function Rule somehow to get the function stated but when I do, it doesn't give the answer. Can someone please help? The inverse function rule states that f (z)'=1/1-1/(f(z))^2...- fr33d0m
- Post #2
- Forum: Calculus and Beyond Homework Help
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Flow Mapping Theorem and Obstacles
Hi All I have one final question that's related to flow problems with obstacles. Any help would be greatly appreciated as I am finding fluid flows extremely difficult. "Examinations are formidable even to the best prepared, for the greatest fool may ask more than the wisest man...- fr33d0m
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- Flow Mapping Theorem
- Replies: 3
- Forum: Calculus and Beyond Homework Help
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Fluid Flows - Complex potential function and general equation of a streamline
Hi All I'm having some problem with this question and was hoping that someone could help me with it. I think I have the first two bits but the rest I'm totally stuck For part (ii) I have the complex potential function as (3x^2)/2 - (3y^2)/2 +6y and the stream function as x(3y-6). Is this...- fr33d0m
- Thread
- Complex Fluid Function General Potential Streamline
- Replies: 1
- Forum: Calculus and Beyond Homework Help