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a rational number y=10.01 b) Assume an integer, b=2 from 111 to 9 I assume from the range (0, ³/25). Suppose X ~ Unif(x-√3 x + √2/2). What is the smallest number of Samples, n, would you need to generate from X in order to produce a confidence interval for the true mean M = Elx) (centred around the sample mean X of the n samples) of error MOE = Y and a confidence of 95%.? with a a margin

a rational number y=10.01 b) Assume an integer, b=2 from 111 to 9 I assume from the range (0, ³/25). Suppose X ~ Unif(x-√3 x + √2/2). What is the smallest number of Samples, n, would you need to generate from X in order to produce a confidence interval for the true mean M = Elx) (centred around the sample mean X of the n samples) of error MOE = Y and a confidence of 95%.? with a a margin

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Please answer b.
E(M) 1 b-g atb 2 2 = = (b-a) (b² + ab + a²) 3(6-2 Now, Var(K) = E(X²)-(E(X))² b²+ab+a² 3 b) Assume an integer, b=2 from 1 to 9 I assume a rational number y=10.01 from the range (0, ³25). Suppose X ~ Unif(x-√3, x+√3). What is the smallest number of samples, n, would you need to generate from X in order to produce a confidence interval for the true mean M = Elx) (centred around the sample mean I of the n Samples) with a margin of error MOEY and a confidence of 95%.? ать 2 E(²)=b²+ ab + a² 3 = b²-2ab + a² = (b-a) ² L 12
Transcribed Image Text:E(M) 1 b-g atb 2 2 = = (b-a) (b² + ab + a²) 3(6-2 Now, Var(K) = E(X²)-(E(X))² b²+ab+a² 3 b) Assume an integer, b=2 from 1 to 9 I assume a rational number y=10.01 from the range (0, ³25). Suppose X ~ Unif(x-√3, x+√3). What is the smallest number of samples, n, would you need to generate from X in order to produce a confidence interval for the true mean M = Elx) (centred around the sample mean I of the n Samples) with a margin of error MOEY and a confidence of 95%.? ать 2 E(²)=b²+ ab + a² 3 = b²-2ab + a² = (b-a) ² L 12
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