Question: Use the answers obtained in Exercise 3 as initial approximations to Newton's method. Iterate until || x(k) x(k1)|| In exercise a. b. sin(4Ïx1 x2) 2x2
a.
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b. sin(4Ïx1 x2) 2x2 x1 = 0,
c. x1(1 x1) + 4x2 = 12,
(x1 2)2 + (2x2 3)2 = 25.
d. 5x21 x22 = 0,
x2 0.25 (sin x1 + cos x2) = 0.
4x2-20X1 + + 8 = 0. 4 4
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Newtons method gives the following a With x 0 05 2 t x 3 05 2 t With x 0 11 61 x 3 ... View full answer
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