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- 9. Final: For recent period of 100 years, there were 530 Atlantic hurricanes. Assume the Poisson distribution is a suitable model, find the variance. O a. .3701 оь.1901 О с. 2075 O d.1016 O e. None of the above Previous pageAssume that the amount of weight that male college students gain during their freshman year are normally distributed with a. Mean of u= 1.2 kg and a standard deviation of o= 5.1 kg A. If 1 male college student is randomly selected, Find the probability that he gains between 0 and 3 kg during freshman year B. If 25 male college students are randomly selected find the probability that their mean weight gain during freshman year is between 0 and 3 kg why can the normal distribution be used on pet b even though the sample size does not exceed 30?In a random sample of sixteen different industries the percentage employment x in construction and mean annual compensation y were recorded, with the following results (in the file). y-hat = 1.1527x + 741.9797 1) Give a point estimate for the increase in mean annual compensation of workers in any industry for each additional percentage point increase in the percentage of workers in construction.
- E The number of accidents occurring in a plant in a month follows Poisson distribution with mean as 5.2. The probability of occurrence of less than 2 accidents in the plant during a randomly selected month isLet a population consist of the values 7 cigarettes, 21 cigarettes, and 22 cigarettes smoked in a day. Show that when samples of size 2 are randomly selected with replacement, the samples have mean absolute deviations that do not center about the value of the mean absolute deviation of the population. What does this indicate about a sample mean absolute deviation being used as an estimator of the mean absolute deviation of a population? Calculate the mean absolute deviation for each possible sample of size 2 from the population. Sample Mean Absolute Deviation {7,7} __ {7,21} __ {7,22} __ {21,7} __ {21,21} __ {21,22} __ {22,7} __ {22,21} __ {22 ,22}A randomly selected group of 560 students are assumed to have heights distributed normally with meanµ = 166 cm and standard deviation σ = 30 cm. Suppose a student is chosen randomly from this group. Finda. the probability that this student’s height is between 170 cm and 182 cm.b. the probability that this student’s height is bigger than 175 cm.
- The number of hours in a month a sample of 12 people chosen at random from a normal population work is as follows: 55,55,54,56,56,58,60,62,61,59,59,60. Can we conclude that the mean of the sample differs significantly from the assumed population average of 56 hours? Given that t11,0.05 2.201.The number of accidents per day has the poisson distribution where the value of mean is 0.8. Determine: (i)The number of accidents within eight days that are selected at random.(ii)The probability that at least three accidents happened within eight days that are selected at random.(iii)The probability that less thank four accidents happen within twelve days that are selected at random.The ground-up losses have an exponential distribution with mean 750,000. A deductible of 500,000 is applied to the product and the frequency distribution for the total number of losses, , is Poisson with mean 2. What is the percentage of policyholders be expected to have at least one claim paid to them?
- Let a population consist of the values 11 cigarettes, 12 cigarettes, and 22 cigarettes smoked in a day. Show that when samples of size 2 are randomly selected with replacement, the samples have mean absolute deviations that do not center about the value of the mean absolute deviation of the population. What does this indicate about a sample mean absolute deviation being used as an estimator of the mean absolute deviation of a population? Calculate the mean absolute deviation for each possible sample of size 2 from the population. Mean Absolute Deviation Sample {11,11} {11,12} {11,22} {12,11} {12,12} {12,22} {22,11} {22,12} {22,22} (Type integers or decimals rounded to one decimal place as needed.) Budget Pi nd Pow....P Enter your answer in the edit fields and then click Check Answer. Clear All Check Answer partsNow suppose that the manufacturing company specializing in semiconductor chips follows a Poisson distribution with an average output of 10,000 chips per day. Approximate the expected number of days in a year that the company produces more than 10,200 chips in one day. It is requested that:to. State the solution with the original formula of the distribution, explaining why you consider that distribution to be and explaining in detail what I did (do not solve the equation)b. Solve the exercise by performing the respective normal approximation, explaining step by step how and why you do itThe number of chocolate chips in a chocolate chip cookie has a Poisson distribution with parameter λ = 7.3. Suppose that the random variable X is the number of chocolate chips in a randomly selected chocolate chip cookie. Let Y be the total number of chocolate chips in 4 randomly selected chocolate chip cookies. The Poisson distribution is very useful in analyzing phenomena which occur randomly in space or time. Do the calculations below using R and rounding up to 3 decimals d. What is the probability that X >8? 0.311 f. Y also has a Poisson distribution. What is the parameter Ay for Y? 29.2 g. What is the standard deviation of X? 2.702 i. What is the probability that Y < 29? |0.461