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Consider the following LP problem:
min x1 +3x2 +x3 -x4
s.t. x1 +x2 +x3 +x4 ≥ 0
x1 +x2 -x3 -x4 ≥ 1
x2, x3 ≥ 0 x1, x4 ≤ 0.
1. Unique primal-dual solutions.
This is what I have so far def root_brent(f, a, b, errorlimit = tinyerror, n = -1, r_i = 0): # f(a) and f(b) must have opposite signs poly = remove_multiple_roots(poly) counter
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Normal 0 false false false EN-US X-NONE X-NONE MicrosoftInternetExplorer4
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