Use the answers obtained in Exercise 4 as initial approximations to Newton 's method Iterate until x(k) x(k1) In exercise a b c d 3X1 cos(X2X3) 0 46 625E 2x2 1 0 10m 3 4 0 xi x2 37 0, X1 X2 X3 3 0 15x1 xi 4x3 13 xi 10x2 x3 11 d 25x3 22 and 0 XI 2,0 x2 2 21s0 8x2x3 4 0 ...

Newtons method gives the following a x 12 049999 ...

Use the answers obtained in Exercise 4 as initial approximations to Newton's method. Iterate until ||x(k) x(k1)||

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Use the answers obtained in Exercise 4 as initial approximations to Newton's method. Iterate until ||x(k) ˆ’ x(kˆ’1)||ˆž In exercise
a.

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Numerical Analysis

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Use the answers obtained in Exercise 4 as initial approximations to Newton's method. Iterate until ||x(k) x(k1)||

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3X1-cos(X2X3)--= 0 46-625E + 2x2-1 = 0. 10m-3 4 0 xi +x2-37 = 0, X1+X2 +X3-3=0. 15x1 + xi-4x3 = 13. xi + 10x2-x3 = 11. d-25x3 =-22. and 0 < XI < 2,0 x2-2-21s0 8x2x3 + 4 = 0.

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