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10 Nov 2019
Can anyone do this question ?
Let f(x, y) be transformed into g(u, v) by x = u cos theta - v sin theta, y = u sin theta + v cos theta, where theta is constant. Show that (partial g/partial u)2 + (partial g/partial v)2 = (partial f/partial x)2 + (partial f/partial y)2 is an identity in u and v.
Can anyone do this question ?
Let f(x, y) be transformed into g(u, v) by x = u cos theta - v sin theta, y = u sin theta + v cos theta, where theta is constant. Show that (partial g/partial u)2 + (partial g/partial v)2 = (partial f/partial x)2 + (partial f/partial y)2 is an identity in u and v.
Jarrod RobelLv2
25 Jul 2019