b)X-XN (0,1), and W₁σχYHYN(0,1), for i=1,2,3,...,10, then:Let Z₁ =i) State, with parameter(s), the probability distribution of the statistic, T =ay10ΣW2√Σt,w₁²ii) Find the mean and variance of the statistic T =10Σ{12/2iii) Calculate the probability that a statistic T = Z₁ + W₁ is at most 4.iv) Find the value of ß such that P(T> B) = 0.01, where T = E₁Z²+₁ W².

Given Zi~N(0,1) and Wi~N(0,1) Result: t~F(a,b) Then Mean=E(t)=b/(b-2) V(t)=2b2 (a+b-2)/[a(b-2)2…

b) Let Z₁ = X-x~N (0,1), and Wi σχ YHY~N(0,1), for i=1,2,3,...,10, then: ay i) State, with parameter(s), the probability distribution of the statistic, T = W₁2 Σ117,3 iii) Calculate the probability that a statistic T = Z₁ + W₁ is at most 4. ii) Find the mean and variance of the statistic T =

b) Let Z₁ = X-x~N (0,1), and Wi σχ YHY~N(0,1), for i=1,2,3,...,10, then: ay i) State, with parameter(s), the probability distribution of the statistic, T = W₁2 Σ117,3 iii) Calculate the probability that a statistic T = Z₁ + W₁ is at most 4. ii) Find the mean and variance of the statistic T =

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter10: Sequences, Series, And Probability

Section10.8: Probability

Problem 31E

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