I need answer of q5 that i attached separately I also attached the sample question (5 with answer) U can see it's similar just see this method and solve exactly like this plzI appreciate your efforts plz try to solve this and take a thumb up I need this in 1.30 hour plz plz plz plz help me plz don't reject plz use a matlab exactly like sample Ans5. The gradient is p_1 = g = [6,8,40,2,0]^T, and the Hessian is:[2 0 0 0 0][0 2 6 0 0][0 6 34 0 0][0 00 2 0]5.[00 002],We canso the second direction is p_2 = -B^-1 g = [-3,-1,-1,-1,0] ^T.assume that the minimizer is at the border of the trust region, and theresult is p = 0.0046*p_1 + 0.1621*p_2= [-0.4587 -0.1253 0.0219 -0.15290]^T, giving a minimizer of [0.5413 0.8747 1.0219 0.8471 11^T.The global minimizer can be found by rewriting f(x) = (x_1+2)^2 - 4 +(x_2+3x_3)^2 + 8x_3^2 + x^4^2 + (x_5-1)^2 - 1, so that the minimizer is [-2,0,0,0,1].Questions) An objective function model is given by m_k (x) = x_1^2 +4x 1 + x_2^2 + 17x_3^2 + x_4^2 + x_5^2 + 6x_2x_3 - 2x 5. Find thetwo-dimensional subspace minimizer for m_k at x_k=(1,1,1,1,1) withdelta_k= 1/2. What is the global minimizer? 5.An objective function model is given by m_k (x) = x_1^2 +Find the two-dimensional subspace5x 2^2 + x 3^2 + x_4^2 + 4x 4.minimizer for m_k at x_k= (1,1,1,1) with delta_k= 1/2.global minimizer?What is the

The gradient is p1=g=2,10,2,6T, and the Hessian is:2 0 0 00 10 2 20 0 2 00 0 0 2,so the second…

An objective function model is given by m_k(x) = x_1^2 + Find the two-dimensional subspace 5x 2^2 + x 3^2 + x_4^2 + 4x_4. minimizer for m_k at x_k-(1,1,1,1) with delta_k = 1/2. global minimizer? What is the

An objective function model is given by m_k(x) = x_1^2 + Find the two-dimensional subspace 5x 2^2 + x 3^2 + x_4^2 + 4x_4. minimizer for m_k at x_k-(1,1,1,1) with delta_k = 1/2. global minimizer? What is the

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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