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Let I be the the intersection of the cylinder x² + y² = 4 with the plane x+y+z = 0, and let R be the part of the plane x+y+z= 0 that is enclosed inside the cylinder x² + y² = 4.
(a) Find a continuously differentiable function : [0, 2π] (b) Evaluate the integral (y² - x²) ds. [(y² - x²) ds. → R³ that parametrizes I. (c) Find a continuously differentiable mapping r: D → R³, with D a Jordan domain in R², that parametrizes the surface R.
Please answer it in 10 hours Don't copy others answer Please write it clearly,then I'll give you upvote
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