- The ultimate purpose of statistical analysis is collect data, randomly gather a subset of the population, and then
- analyze the resulting run chart for process stability
- compare order statistics such as the median to other statistics such as the mean
- calculate the needed summary statistics
- generalize the results to the entire population
- Sampling error results from the
- using the median in place of the mean
- consequence of a poor sampling frame
- mistake of not using a random sample
- amount of fluctuation of a statistic calculated from sample to sample
- The formula for the normal curve
- contains a squared mean deviation score
- is based on both the sine and cosine function
- requires many lines for which to express its complexity
- is unknown
- The shape of a histogram of sample data from a normal population _____ the shape of a normal curve
a. mirrors b. equals c. is unrelated to d. approximates  
- For the normal distribution, the _____ becomes the natural scale for assessing how far a value is from the mean
a. standard deviation b. squared deviation c. interquartile range d. median  
- When conducting an hypothesis test of the mean, if the distance between the sample mean and the hypothesized mean is large
- conclude that the data are consistent with, but do not prove, the hypothesized value
- the margin of error is small
- reject the hypothesized value as being unreasonable
- the margin of error is too large
- A population value is
a. unknown b. directly calculated c. of secondary interest d. known  
- The primary difficulty in obtaining the true population values, such as for the population mean, is
- improper computer analysis
- lack of funding
- lack of understanding of statistical principles
- random fluctuation
- Sampling from a population so that each element of the population can only be chosen once is called
- sampling with replacement
- systematic sampling
- sampling without replacement
- random sampling
- In a normal distribution, about what percentage of values have a standard score above 2.00?
a. 20% b. 2% c. 50% d. 70%