Use Broyden's method with x(0) = 0 to compute x(2) for each of the following nonlinear systems.
a.

b. x21 + x2 ˆ’ 37 = 0,
x1 ˆ’ x22ˆ’ 5 = 0,
x1 + x2 + x3 ˆ’ 3 = 0.
c. x31 + x21 x2 ˆ’ x1 x3 + 6 = 0,
ex1 + ex2 ˆ’ x3 = 0,
x22ˆ’ 2x1x3 = 4.
Use x(0) = (ˆ’1,ˆ’2, 1)t .
d.

Use x(0) = (0, 0, 0)t.

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4x2-625d + 2x2-1 = 0. 10π-3 6x1-2 cos(x2x3)-1 = 0. 9x2 + v/Fi + sínx3 + 1.06 + 0.9 = 0, 60x3 + 3e_na2 + 10:--3 = 0.