The following data is a real data set collected by Ladislaus Bortkiewicz in 1898. There were several deaths in the Prussi perform the test and see the result for yourself. Apply the chi-squared (goodness-of-fit) test using the data provided in Table 1 below for the number of death by hd follows a Poisson distribution or not. Table 1. Statistics of deaths by horse kicks for 200 cavalry unit years, Number of deaths per unit per Number of unit year years 109 55 22 3 More than 4 o ere several deaths in the Prussian Army due to horse kicks and Ladislaus Bortkiewicz wondered whether this data follows or the number of deaths by horse kicks in the 10 cavalry units of the Prussian Army over 20 years (1875-1894) [which was us Bortkiewicz wondered whether this data follows a Poisson distribution or not. Now you get the chance to russian Army over 20 years (1875-1894) (which was studied by Ladislaus Bonkiewiczin 1898) to see if this data (a) (pl.) What hypotheter should be tested in this poodnes-of-fittest? H: The data follows a distribuson veut The data does not follow.a distribution (b) (1 p.) What is the total number of deaths by horse dick based on the tople datat Total number of death by honde klok observed topt) Wat the average number of death by horse blok per cavory unit per voor based on the sample datos Provide 2 digits after the decimal point in your answer Average number of deathe ty horse lock observed per cavalry unit per vedra lot1 pt) Wat the estimate for the parameter of the hypothesized attribution bated on the sample datas Provide 2 digits after the decimal point in your answer. (e) (5 p.) Baces on the parameter estimate found in partia.compute the probabamles of each number of south by more kickt wing the hypothesized citribution's prob horte do amoro 200 cavalry unit years. Fill out Toblo 2 below with these values. Provide 3 digits after the decimal point in your answers in Table 2 and do not found your res NOTE: Since there are no more than 4 deaths observed assume that that the lost class intervalis 4 or more". Do not merge any other classes based on their expected tregu Table 2. Probabilities and expected frequencies for each number of death by horso licks bored on the hypothetea aistribution on the sami dotos Provide 2 digits after the decimal point in your answer. ample datat Provide 2 digih alter the decimal point in your answer. ho ch number of doins by honte deks using the hypothesized distribution probably most function. Then compute the expected frequency of each number of death by atter the decimal point in your answers in Table 2 and do not found your results further *** or more". Do not merge any other classes based on their expected frequencies for the following parts of the test. ed on the hypothesized distribution Number of deaths per unit per Probability year Expected frequency 19 More than 4 (1.2 pls. What the rest statistic value bored on the observed and expected frequencies Provide 2 digits after the decimal point in your answer. x& (alps) Wote the bounds for the P-value of the bored on the test act You can use the chi-squared distribution table (Table IV of the textbook) to find the bounds. First what the degree of freedom valve let us cok-p-1 for this chi-squared Now what the bounds for the value band on where the total for the given degrees of treedom Pas the demon in your own Svo mph) What is your decision obout the nut hypothe base on the value bon vou are in ogrificance levnt. -0.000 Ho because the Foot #O