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u-v ,4 (a)Use Numerical Method find Limit of function h(u,v) = Find to u++v4 ° lim (u,v)¬(n,n) h(u, v). Where n=557. Choose at least 4 nearest values of n for both (u, v) (Don't choose far values from n). Construct neat table and also perform all calculations. And check whether the limit exist or not? If yes then what's the value of limit. (b) . Consider a function h(u, v) = 4u² + v². Find the level curves for k = n+ 1,n + 2,n + 3,n + %3D 4, n + 5,n + 6, where n = 12 Perform all steps clearly. Also Sketch the neat Graph

u-v ,4 (a)Use Numerical Method find Limit of function h(u,v) = Find to u++v4 ° lim (u,v)¬(n,n) h(u, v). Where n=557. Choose at least 4 nearest values of n for both (u, v) (Don't choose far values from n). Construct neat table and also perform all calculations. And check whether the limit exist or not? If yes then what's the value of limit. (b) . Consider a function h(u, v) = 4u² + v². Find the level curves for k = n+ 1,n + 2,n + 3,n + %3D 4, n + 5,n + 6, where n = 12 Perform all steps clearly. Also Sketch the neat Graph

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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solve the folowing question it is complete and dont regect graph should be clean and neatly drawn see below image
ut-v4 (a)Use Numerical Method find Limit of function h(u, v) = Find to u++v4 lim (u,v)¬(n,n) h(u, v). Wheren=557. Choose at least 4 nearest values of n for both (u, v) (Don't choose far values from n). Construct neat table and also perform all calculations. And check whether the limit exist or not? If yes then what's the value of limit. (b) . Consider a function h(u, v) = 4u² + v². Find the level curves for k = n + 1,n + 2,n + 3,n+ 4,n + 5,n + 6, where n = 12 Perform all steps clearly. Also Sketch the neat Graph
Transcribed Image Text:ut-v4 (a)Use Numerical Method find Limit of function h(u, v) = Find to u++v4 lim (u,v)¬(n,n) h(u, v). Wheren=557. Choose at least 4 nearest values of n for both (u, v) (Don't choose far values from n). Construct neat table and also perform all calculations. And check whether the limit exist or not? If yes then what's the value of limit. (b) . Consider a function h(u, v) = 4u² + v². Find the level curves for k = n + 1,n + 2,n + 3,n+ 4,n + 5,n + 6, where n = 12 Perform all steps clearly. Also Sketch the neat Graph
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