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a. Let E be a normed linear space. Given x1,..., xn ∈ E (with n ≥ 2) such that xk = 1 for 1 ≤ k ≤ n and the origin of E is in the convex hull of {x1,..., xn}, prove that x1 +···+ xn ≤ n − 2.

Apr 20th, 2015

xn ∈ E (with n ≥ 2) such that xk = 1 for 1 ≤ k ≤ n and the origin of E is in the convex hull of {x1,..., xn}, prove that x1 +···+ xn ≤ n − 2

Apr 20th, 2015

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Apr 21st, 2015

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Apr 20th, 2015
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Apr 20th, 2015
Jun 25th, 2017
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