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Researchers at the University of Pennsylvania School of Medicine have determined that children under 2 years old who sleep with the lights on have a 34% chance of becoming myopic before they are 16. Children who sleep in darkness have a 22% probability of becoming myopic. A survey indicates that 30% of children under 2 sleep with some light on. Find the probability that a random child under 2 will become myopic before reaching 16 years old.
The gambler is paid later as follows, depending on the number of winners he picked. What is his expected gain? Remember, a loss is a negative gain, and that the bookie keeps the gambler's $20.
If the sample mean lifetime of the 100 batteries were 36.7 hours. would you find the manufacturer's claim plausible? Explain.
Suggesting that the combined sample evidence tends to refute the hypothesis that the coin is fair. Explain this apparent discrepancy.
At the start of the study the mean of the group was 24 and the end of the study the mean of the group was 30. The standard deviation of the difference scores was 12.0 and we had 16 subjects.
The article claims that the distributions of annual returns for both common stocks and long-term government bonds are bell-shaped and approximately symmetric. Assume that these distributions are distributed as normal random variables with the mea..
a sample of 36 receipts at the theater concession stand has a mean total of 18.927 with a standard deviation of 3.883.
in town of 500 people 285 read hindu and 212 read indian express and 127read times of india 20 read hindu and times of
a researcher reports that the correlation between age and physical health of adults over 50 is -.69. one can conclude
What is the 95% confidence interval estimate of the population mean cost for a prescription of Zocor?
a box contains tags marked 1 2 3... n . two tags are chosen at random. find the probability that the tags chosen show
At one university, the distance to students' home is normally distributed with a mean of 200 miles and a standard deviation of 25 miles.
Determine the mean and standard error of the x - bar distribution.
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