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The support of a real-valued function f on a topological space is the closure of {x : f (x ) /= 0}. Let L be the set of continuous real-valued functions on R with compact support.
(a) Show that ( f dµ is defined for any f ∈ L and Radon measure µ.
(b) Show that L is a Stone vector lattice as defined in §4.5.
(c) Show that if I is linear from L into R and I ( f ) ≥ 0 whenever f ≥ 0, then L is a pre-integral.
1.using the z table to find the critical values for each p 407 ltbrgta a 0.04 left-tailed test ltbrgtb a 0.05
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How large should the sample be if I want to maintain a 95 percent level of confidence and suffer a maximum error of $2.00 in my estimate of the highest price consumers are willing to pay?
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