As degrees of freedom increase, the t-distribution approaches the
Given a t-distribution with 14 degrees of freedom, the area left of - 1.761 is
100 samples of size fifty were taken from a population with population mean 72. The sample mean and sample standard deviation were recorded and the 95% confidence interval for the population mean was recorded for each sample. Of the 100 confidence intervals, how many would we expect to have 72 between the endpoints?
You are given a confidence interval for the population mean of 26 to 42. The sample mean used the construct this confidence interval was
A sample of five price/earnings ratios for companies in the Services sector follows.
15 11 14 17 12
A confidence interval for the population mean is requested. In order to construct the confidence interval one must assume
A sample of five price/earnings ratios for companies in the Services sector follows.
15 11 14 17 12
A confidence interval for the population mean is requested. Assuming that the sample comes from a normal population, the appropriate distribution used in constructing this confidence interval is the
A sample of five price/earnings ratios for companies in the Services sector follows.
15 11 14 17 12
A confidence interval for the population mean is requested. Assuming that the sample comes from a normal population, the appropriate degrees of freedom used for this confidence interval is
A sample of five price/earnings ratios for companies in the Services sector follows.
15 11 14 17 12
A confidence interval for the population mean is requested. Assuming that the sample comes from a normal population, the 95% confidence interval is
A sample of five price/earnings ratios for companies in the Services sector follows.
15 11 14 17 12
A confidence interval for the population mean is requested. For the researcher's purpose, this interval is too wide. To make the interval more precise, the researcher should
A sample of size 36 is taken from a population with standard deviation 12. The sample mean is found to be 116. In order to construct a confidence interval, one must assume that the population was normally distributed.
A sample of size 36 is taken from a population with standard deviation 12. The sample mean is found to be 116. Construct a 95% confidence interval.
The useful life of a certain type of light bulb is known to have a standard deviation of = 40 hours. How large a sample should be taken if it is desired to have a margin of error of 10 hours or less at a 95% level of confidence?
In determining the sample size, the larger the planning value for p, the larger the sample size.
. A random sample of 300 voters showed 47% in favor of a certain ballot proposal. A 90% confidence interval estimate for the population proportion of voters favoring the proposal is
In choosing a sample size for a public-opinion survey, what hypothesized value of the population proportion will lead to the largest sample size when the confidence level and the maximum sample error are specified?