= = Let o:[0,2]→Rbe defined by o(t) = (t, t?)for 0 st < 1, o(t) = (2 – t, v2 – t) for 1 st < 2). Let R be the region bou
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= = Let o:[0,2]→Rbe defined by o(t) = (t, t?)for 0 st < 1, o(t) = (2 – t, v2 – t) for 1 st < 2). Let R be the region bou
= = Let o:[0,2]→Rbe defined by o(t) = (t, t?)for 0 st < 1, o(t) = (2 – t, v2 – t) for 1 st < 2). Let R be the region bounded by o. Let F be the vector field defined by F(x, y) = (2xy – x2, x + y2). Verify Green's theorem by computing = al ap Sof. dr and (b) SSR Cox - ) . dĀ. ду.
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