Asa|lek Y h bef५ gle) =the wll hy potres's testSample from the probabilty dens!iy functionocycLa randome-1,o50i's the parametorgainst the com posited determine 1, the likelihoed rotio for this hypothesis testing problem , whereMLE

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Answered: a andom Sample from the probability…

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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earch zy Section 4.2-MAT 240: A https://learn.zybooks.com/zybook/MAT-240-J5704-OL-TRAD-UG.23EW5/chapter/4/section/2?content_resource_id=5... AQ T X M >MAT 240: Applied Statistics home > 4.2: Normal distribution FI PARTICIPATION 4.2.2 Empirical rule. ACTIVITY Sign out ere to search In 2015, the College Board SAT mathematics score of high school seniors, which follow an approximately normal distribution, had a mean of 511 and a standard deviation of 120² 1) What percentage of seniors who took the test in 2015 scored between 271 and 751? O approximately 50% O approximately 68% O approximately 95% 2) What percentage of seniors who took the test in 2015 scored above 631? 3) What percentage of seniors who took the test in 2015 scored between 271 and 511? A- 2 O approximately 16% O approximately 68% O approximately 84% O approximately 68% O approximately 16% O approximately 47.5% 4) Should a score of 770 be considered unusual? O Yes O No F2 + 43 X D2L Homepage - Southern Ne X D2L 4-1…
answer to 3 decimal places b) The random variable Y follows a Bin(10, 0.48) distribution. What is E[Y]? E[Y] = Round your answer to 2 decimal places
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I need help with this please parts a and b
N j=1 Let {X} be the amount of claims in the past n exposure units, Question 5. 5) and ~Poisson(X which are assumed to be independent and have a common distribution as X = Y,, where = = 0.1 be the probability N and all Y, are independent. Moreover, (number of claims) N = 3,0 6). Let p = 0.95 and ~ Gamma (a (severity sizes) Y; and the fluctuation limit used. = (a) Determine the condition for full credibility based on the number of claims. Based on the amount of claims, is full credibility appropriate for X if n = 95? If (b) not, determine the credibility factor in the partial credibility based on the amount of claims. =
show geometric distributions belong to exponential class
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Here is true and false question Thanks

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a andom Sample from the probability density funetion ,o>0 is the parame tat lek Y,, Yn be e-1 the wl hy pothesis test yainst the com posite Ho'o=1 A determine A, the likelihood rostio for this hypothesis testing probleme where MLE