Question: Problem 3. (Module 8) Consider g(t) = x2 e-x/2, x = 0, 0.4, 0.8, 1.2. Determine derivative g'(t) in the point xo = 0.8 and

 Problem 3. (Module 8) Consider g(t) = x2 e-x/2, x =

Problem 3. (Module 8) Consider g(t) = x2 e-x/2, x = 0, 0.4, 0.8, 1.2. Determine derivative g'(t) in the point xo = 0.8 and h=0.4 using self-developed Matlab program: a) Two-point backward difference formula. b) Two-point forward difference formula. c) Two-point central difference formula. d) Taylor series based difference formula. Find the percentage relative error in each case. Note: Matlab program Mod8_Example1.m can be used; however it is work only for Forward difference, and need to be adapted to the other formulas. Put your answer in this field: Forward difference: g'(t) = Error = Backward difference: g'(t) = Error = Central difference: g'(t) = Error = Taylor based difference: g'(t) = Error = Paste your two-point central difference formula only below

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