Let the scores a(i) be generated by a (i) = [i/(n+ 1)], for i = 1,
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Let the scores a(i) be generated by aϕ(i) = ϕ[i/(n+ 1)], for i = 1, . . . , n, where ∫10 ϕ(u) du = 0 and ∫10 ϕ2(u) du = 1. Using Riemann sums, with subintervals of equal length, of the integrals ∫10 ϕ(u) du and ∫10 ϕ2(u) du, show that Σni=1 a(i) ≈ 0 andΣni=1 a2(i) ≈ n.
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Related Book For
Introduction To Mathematical Statistics
ISBN: 9780321794710
7th Edition
Authors: Robert V., Joseph W. McKean, Allen T. Craig
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