Let (mathcal{S}=Phi(mathcal{D})), where (mathcal{D}=left{(u, v): u^{2}+v^{2} leq 1, u geq 0, v geq 0ight}) and (Phi) is
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Let \(\mathcal{S}=\Phi(\mathcal{D})\), where \(\mathcal{D}=\left\{(u, v): u^{2}+v^{2} \leq 1, u \geq 0, v \geq 0ight\}\) and \(\Phi\) is as defined in Exercise 3.
Data From Exercise 3
Show that \(\Phi(u, v)=(2 u+1, u-v, 3 u+v)\) parametrizes the plane \(2 x-y-z=2\).
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The surface S is given by the parametrization Phiu v2 u1 uv 3 uv In Exercise 3 we computed the norma...View the full answer
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