MATH 246 Midterm: Exam 1 No Solutions Summer 2006

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14 Mar 2019
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Math 202 exam 1, friday march 4, 2011. Show all work in a clear and concise manner to get maximum credit. Circle your answers: (15 points) find all points on the curve ~c(t) =< t, t2, 1 to the curve is parallel to the plane x + y + z = 0. 2a. (10 points) find the area of the triangle with vertices 1,0,0), (0,0,-2), (-1,-1,0) . Use lagrange multipliers to nd the point on the plane x 2y 2z = 1 that is closest to the point (0,1,0): (15 points) let v = i, w = (0,0) with directional derivatives. Suppose that f (x, y) is a di erentiable function at. D vf (0, 0) = 2, d wf (0, 0) = 3. Find the directional derivative of f at (0,0) in the direction of 3 i + 4 j. Hint: note that v and w are not orthogonal: (15 points) let f (x, y, z) = xyz.

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