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(a) Sketch the natural domain of the function f(x,y)=ln(9−x2−y2). Use solid lines for portions of the boundary included in the domain and dashed lines for portions not included. (b) Suppose w=r2s4,r=ln(uv),s=xxeu. Use the chain rule, after drawing an appropriate "tree diagramme", to find ∂w/∂u in terms of u,v and x. (c) Find parametric equations of a line through the origin and parallel to the line x=1−t,y=2,z=3+4t. (d) Determine whether or not the following limit exists. If the limit exists, find its value. (x,y)→(0,0)limx2+y2x2+y3.
(a) Sketch the natural domain of the function f(x,y)=ln(9−x2−y2). Use solid lines for portions of the boundary included
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(a) Sketch the natural domain of the function f(x,y)=ln(9−x2−y2). Use solid lines for portions of the boundary included
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