The sum of the weights, in pounds, of n = 23.6 dogs is 376.6 pounds. The value of ∑ i = 1 n x i 2 is 40,502.3 pounds2. Calculate the maximum-likelihood estimate of the population variance. State your answer rounded to two decimal places.
The sum of the weights, in pounds, of n = 23.6 dogs is 376.6 pounds. The...
Suppose weights, in pounds, of dogs in a city have an unknown distribution with mean 27 and standard deviation 4 pounds. A sample of size n=42 is randomly taken from the population and the sum of the values is taken. Using the Central Limit Theorem for Sums, what is the standard deviation for the sample sum distribution?
Consider the following sample of values 22.5 3.9 18.6 23.6 9.7 50.2 42.1 A.find X^~ the sample mean , rounded two decimal places B)find value od S^2 the sample variance , rounded two decimals places D)find the value of s, the sample standerd deviation to two decimals places
You measure 37 dogs' weights, and find they have a mean weight of 69 ounces. Assume the population standard deviation is 9.2 ounces. Based on this, what is the maximal margin of error associated with a 90% confidence interval for the true population mean dog weight. Give your answer as a decimal, to two places
You measure 35 dogs' weights, and find they have a mean weight of 30 ounces. Assume the population standard deviation is 13.1 ounces. Based on this, what is the maximal margin of error associated with a 99% confidence interval for the true population mean dog weight. Give your answer as a decimal, to two places ±± __________________ ounces
Question 1 5 pts The weights of creatures on "Planet Zaxorn 245" are very strange. The mean weight of creatures is =3,916 pounds with a standard deviation of o = 696 pounds The weights of these creatures are normally distributed. Determine the weight (i.e. the x-value) a Zaxornian must be lighter than to be in the bottom 2% of weights. Round your answer to two decimal places. Note on "Backward Normal Table" problems: When finding a zed-value associated to a...
Let x1, x2, . . . , x100 denote the actual net weights (in pounds) of 100 randomly selected bags of fertilizer. Suppose that the weight of a randomly selected bag has a distribution with mean 25 lb and variance 1 lb2. Let x be the sample mean weight (n = 100). (a) What is the probability that the sample mean is between 24.75 lb and 25.25 lb? (Round your answer to four decimal places.) P(24.75 ≤ x ≤ 25.25)...
2. Birth weights are normally distributed with a mean of 7.6 pounds and a standard deviation of 1.23 pounds. What is the probability that a newborn weighs more than 11.3 pounds? Ans 2 3. X is binomial with n = 700 and p = .32. Use the standard normal distribution to approximate P(207 < X < 256). Ans 3 4. A population has a known variance of 22.9. If you draw random samples of size 24 and construct the sampling...
You measure 22 dogs' weights, and find they have a mean weight of 64 ounces. Assume the population standard deviation is 11.8 ounces. Based on this, construct a 95% confidence interval for the true population mean dog weight. Round your answers to two decimal places. < μ μ
hw problems QUJIUNTO A data set of weights has a mean of 111 pounds and a standard deviation of 7 pounds. Find the weight having a z-score of -1.25. State your answer to the nearest hundredth (2 decimal places). Do not enter units with your answer.
The variance in drug weights is critical in the pharmaceutical industry. For a particular drug, with weight measured in grams, a sample of 16 units provided a sample variance of = 0.36. If a 90% confidence interval estimate of the true population variance of drug weights was desired, then calculate JUST the value of the Left Hand End Point (LHEP) of the CI that this data would produce. Round off your answer to the third decimal place.