Suppose at random 35% of school children develop nausea and vomiting following holiday parties and that you conduct a study to examine this phenomenon, with a sample size of n=14. What is the probability that between 8 and 9 children become sick?
Suppose at random 35% of school children develop nausea and vomiting following holiday parties and that...
Suppose at random 44% of school children develop nausea and vomiting following holiday parties and that you conduct a study to examine this phenomenon, with a sample size of n=39. What is the probability that less than 0 children become sick?
Recall in our discussion of the binomial distribution the research study that examined schoolchildren developing nausea and vomiting following holiday parties. The intent of this study was to calculate probabilities corresponding to a specified number of children becoming sick out of a given sample size. Recall also that the probability, i.e. the binomial parameter "p" defined as the probability of "success" for any individual, of a randomly selected schoolchild becoming sick was given. Suppose you are now in a different...
Recall in our discussion of the binomial distribution the research study that examined schoolchildren developing nausea and vomiting following holiday parties. The intent of this study was to calculate probabilities corresponding to a specified number of children becoming sick out of a given sample size. Recall also that the probability, i.e. the binomial parameter "p" defined as the probability of "success" for any individual, of a randomly selected schoolchild becoming sick was given. Suppose you are now in a different...
A random sample of elementary school children in New York state is to be selected to estimate the proportion ?p who have received a medical examination during the past year. An interval estimate of the proportion p with a margin of error of 0.035 and 99% confidence is required. (a) Assuming no prior information about p^ is available, approximately how large of a sample size is needed? n= b) If a planning study indicates that p^ is around 0.70.7, approximately how large...
17. The Sleep Foundation recommends that school age children (6-13 years old) get between 9 and 11 hours of sleep while teenagers (14-17 years old) get between 8 and 10 hours of sleep. Suppose we take a random sample of ten school age children and ten teenagers. Their sleep times are recorded and provided below. Observation School Teenager 1 7. 9 6.2 2 3 849.2 7.9 8.1 4 9.3 8.7 5 9.9 9.2 6 10.1 9.3 7 10.4 9.9 8...
Imagine that you are doing an exhaustive study on the children in all of the elementary schools in your school district. You are particularly interested in how much time children spend doing active play on weekends. You find that for this population of 2,431 children, the average number of minutes spent doing active play on weekends is μ = 87.85, with a standard deviation of ơ-118.1. You select a random sample of 25 children of elementary school age in this...
17. The Sleep Foundation recommends that school age children (6-13 years old) get between 9 and 11 hours of sleep while teenagers (14-17 years old) get between 8 and 10 hours of sleep. Suppose we take a random sample of ten school age children and ten teenagers. Their sleep times are recorded and provided below. 910 School age 7.9 8.4 9.2 9.3 9.9 10.1 10.4 10.5 11.1 11.1 Teenager 6.2 7.9 8.1 8.7 9.2 9.3 9.9 10.5 10.6 10.7 Observation...
3) Suppose you are an educational researcher who wishes to examine the effect of a school district's class size on its student achievement. Specifically, you are interested in whether in the U.S., on average, school districts with smaller class sizes perform differently on test scores than school districts with larger class sizes. To test this, you have conducted two surveys. The first survey randomly sampled 238 school districts with small class sizes. This survey found a sample average test score...
1. Approximately 30% of obese patients develop diabetes (p=0.3). If a physician sees 10 patients (n=10) who are obese, what is the probability that half of them will develop diabetes (Pr X=5)? [Hint: use the binomial equation] A. 0.10 B. None are correct C. 249.8 D. 3.34 * 10-6 E. 0.01 2. Obesity is a growing problem in the U.S. and educators are looking to determine the probability of children in their schools becoming obese...
For Problem 1 and 2: A random sample of 16 graduates of a certain secretarial school typed an average of 85 words per minute with a standard deviation of 8 words per minute. Assume that the number of words typed per minute of a randomly selected graduates follows a normal distribution 1. (4 pts) a 95% confidence interval to estimate the average number of words typed by all graduates of this school. Remember to state the assumptions and interpret the...