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57 terms
Terms | Definitions |
|---|---|
data mining | Methods for developing useful decision-making information from large data bases is known as |
data warehousing | The process of capturing, storing, and maintaining data is known as |
methods for developing useful decision-making information from large data bases | The subject of data mining deals with |
observations | The set of measurements collected for a particular element is (are) called |
variable | characteristic of interest for the elements is called a(n) |
data set | All the data collected in a particular study are referred to as the |
cases | Another name for "observations" is |
always numeric | Quantitative data |
qualitative variable | In a questionnaire, respondents are asked to mark their gender as male or female. Gender is an example of a |
elements | The number of cases will always be the same as the number of |
may be either numeric or nonnumeric | Qualitative data |
are labels used to identify attributes of elements | Qualitative data |
only with quantitative data | Ordinary arithmetic operations are meaningful |
qualitative variable | Social security numbers consist of numeric values. Therefore, social security is an example of |
quantitative variable | Temperature is an example of |
Qualitative | For ease of data entry into a university database, 1 denotes that the student is an undergraduate and 2 indicates that the student is a graduate student. In this case data are |
qualitative | Arithmetic operations are inappropriate for |
quanitive | Income is an example of |
crossectional data | Data collected at the same, or approximately the same, point in time are |
time series data | Data collected over several time periods are |
observational studies | Statistical studies in which researchers do not control variables of interest are |
experimental studies | Statistical studies in which researchers control variables of interest are |
b. descriptive statistics | The summaries of data, which may be tabular, graphical, or numerical, are referred to as |
is the process of drawing inferences about the population based on the information taken from the sample | Statistical inference |
the population | The collection of all elements of interest in a particular study is |
a sample | A portion of the population selected to represent the population is called |
descriptive statistics | In a sample of 800 students in a university, 240, or 30%, are Business majors. The 30% is an example of |
statistical inference | In a sample of 400 students in a university, 80, or 20%, are Business majors. Based on the above information, the school's paper reported that "20% of all the students at the university are Business majors." This report is an example of |
sample | Five hundred residents of a city are polled to obtain information on voting intentions in an upcoming city election. The five hundred residents in this study is an example of a(n) |
statistical inference | A statistics professor asked students in a class their ages. On the basis of this information, the professor states that the average age of all the students in the university is 24 years. This is an example |
descriptive statistics | The owner of a factory regularly requests a graphical summary of all employees' salaries. The graphical summary of salaries is an example of |
descriptive statistics | The Department of Transportation of a city has noted that on the average there are 17 accidents per day. The average number of accidents is an example of |
statistical inference | The process of analyzing sample data in order to draw conclusions about the characteristics of a population is called |
qualitative data | In a post office, the mailboxes are numbered from 1 to 4,500. These numbers represent |
could be larger, smaller, or equal to 22 | The average age in a sample of 190 students at City College is 22. As a result of this sample, it can be concluded that the average age of all the students at City College |
can be larger, smaller, or equal to the mean of the population | Since a sample is a subset of the population, the sample mean |
observation | In a data set, the number of elements will always be the same as the number of |
quantitative data | The weight of a candy bar in ounces is an example of |
quantitative data | The height of a building, measured in feet, is an example of |
a data acquisition error | An interviewer has made an error in recording the data. This type of error is known as |
a survey to collect data on the entire population | Census refers to |
is controlled | In experimental studies, the variable of interest |
is not controlled | In observational studies, the variable of interest |
4 | How many scales of measurement exist? |
interval and ratio | Which of the following can be classified as quantitative data? |
is always smaller than the population size | The sample size |
the collection of all items of interest in a particular study | A population is |
2.5% | In a random sample of 200 items, 5 items were defective. An estimate of the percentage of defective items in the population is |
qualitative data | On a street, the houses are numbered from 300 to 450. The house numbers are examples of |
census | A survey to collect data on the entire population is |
a value worksheet | In Excel, a worksheet that displays the data for the problem and shows the results of the analysis is |
formula worksheet | In Excel, a worksheet that displays the formulas used to create the results is a |
statistical inference | Refer to Exhibit 1-1. The city manager released a statement that 40% of Daisy City's 2,000 homes are in violation of city codes. The manager's statement is an example of |
sample | Refer to Exhibit 1-1. The Daisy City study described above is an example of the use of a |
only an approximation, since it is based upon sample information | Refer to Exhibit 1-1. The manager's statement that 40% of Daisy City's 2,000 homes are in violation of city codes is |
descriptive statistics | sample of 1,600 registered voters, 912, or 57%, approve of the way the President is doing his job.74. Refer to Exhibit 1-2. The 57% approval is an example of |
statistical inference | Refer to Exhibit 1-2. A political pollster states: "Fifty-seven percent of all voters approve of the President." This statement is an example of |
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