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Given function 2y + 1 √²+1 X f(x,y) = consider h as a continuous function of 1 variable, assume the value of h (0) = 3, h (1) = 1 and ƒ (0,0) = 5, Solve for the LLA of function ƒ at (0,0). Then using it, approximate the value of 1.04 h (t) dt 0.01 h (t) dt

Given function 2y + 1 √²+1 X f(x,y) = consider h as a continuous function of 1 variable, assume the value of h (0) = 3, h (1) = 1 and ƒ (0,0) = 5, Solve for the LLA of function ƒ at (0,0). Then using it, approximate the value of 1.04 h (t) dt 0.01 h (t) dt

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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Linear Approximation. Include all solutions.

Given function 2y + 1 f(x, y) = [²x+1 h (t) dt X consider h as a continuous function of 1 variable, assume the value of h (0) = 3, h (1) = 1 and f (0,0) = 5, Solve for the LLA of function f at (0,0). Then using it, approximate the value of 1.04 0.01 h (t) dt
Transcribed Image Text:Given function 2y + 1 f(x, y) = [²x+1 h (t) dt X consider h as a continuous function of 1 variable, assume the value of h (0) = 3, h (1) = 1 and f (0,0) = 5, Solve for the LLA of function f at (0,0). Then using it, approximate the value of 1.04 0.01 h (t) dt
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