Exam 11: Other Chi-Square Tests

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A contingency table has 5 rows and 4 columns. How many degrees of freedom are there?

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A random group of seniors was selected from a university and asked about their plans for the following year. The school advising office claims that 60% of the students plan to work, 30% of the students plan to continue in school, and 10% of the students plan to take some time off. Is there evidence to reject this hypothesis at A random group of seniors was selected from a university and asked about their plans for the following year. The school advising office claims that 60% of the students plan to work, 30% of the students plan to continue in school, and 10% of the students plan to take some time off. Is there evidence to reject this hypothesis at   = 0.05?  = 0.05? A random group of seniors was selected from a university and asked about their plans for the following year. The school advising office claims that 60% of the students plan to work, 30% of the students plan to continue in school, and 10% of the students plan to take some time off. Is there evidence to reject this hypothesis at   = 0.05?

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Two allergists recorded the main area of allergy for new patients during a month. At Two allergists recorded the main area of allergy for new patients during a month. At   , test the claim that the allergy diagnosis and the doctor that treated the patients are independent.  , test the claim that the allergy diagnosis and the doctor that treated the patients are independent. Two allergists recorded the main area of allergy for new patients during a month. At   , test the claim that the allergy diagnosis and the doctor that treated the patients are independent.

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The chi-square distribution is continuous, whereas the goodness-of-fit test is __________.

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The method that uses the formula The method that uses the formula   is called the __________ correction for continuity. is called the __________ correction for continuity.

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The dean of a local school wanted to determine if the grade distribution was independent of the subject matter taught. How many degrees of freedom does this contingency table have? The dean of a local school wanted to determine if the grade distribution was independent of the subject matter taught. How many degrees of freedom does this contingency table have?

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For four degrees of freedom, the value of For four degrees of freedom, the value of   shown in the   distribution below is 0.05.  shown in the For four degrees of freedom, the value of   shown in the   distribution below is 0.05.  distribution below is 0.05. For four degrees of freedom, the value of   shown in the   distribution below is 0.05.

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A random group of used books was selected from book warehouse to analyze their condition. The book store believes that 20% of the books are in excellent condition, 38% are in very good condition, 15% are in fair condition, and 27% are in poor condition. Is there evidence to reject this hypothesis at A random group of used books was selected from book warehouse to analyze their condition. The book store believes that 20% of the books are in excellent condition, 38% are in very good condition, 15% are in fair condition, and 27% are in poor condition. Is there evidence to reject this hypothesis at   = 0.05?  = 0.05? A random group of used books was selected from book warehouse to analyze their condition. The book store believes that 20% of the books are in excellent condition, 38% are in very good condition, 15% are in fair condition, and 27% are in poor condition. Is there evidence to reject this hypothesis at   = 0.05?

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A researcher selected a sample of 50 residents from each of three different cities to determine if they were willing to participate in a medical experiment. At A researcher selected a sample of 50 residents from each of three different cities to determine if they were willing to participate in a medical experiment. At   , test the claim that the proportions who will participate are equal.  , test the claim that the proportions who will participate are equal. A researcher selected a sample of 50 residents from each of three different cities to determine if they were willing to participate in a medical experiment. At   , test the claim that the proportions who will participate are equal.

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In a goodness of fit test between one observed frequency distribution and one expected frequency distribution, the degrees of freedom are equal to the number of categories minus two.

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A product testing laboratory selected a sample of 20 printers from 2 different manufacturers to determine if they could print more than 100,000 pages without breaking down. At A product testing laboratory selected a sample of 20 printers from 2 different manufacturers to determine if they could print more than 100,000 pages without breaking down. At   , test the claim that the proportions lasting more than 100,000 pages are equal.  , test the claim that the proportions lasting more than 100,000 pages are equal. A product testing laboratory selected a sample of 20 printers from 2 different manufacturers to determine if they could print more than 100,000 pages without breaking down. At   , test the claim that the proportions lasting more than 100,000 pages are equal.

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A random group of oranges were selected from an orchard to analyze their ripeness. Based on the time of year, the orchard owner believes that 20% of the oranges are ready for picking now, 40% will be ready in three days, 30% will be ready in one week, and 10% will be ready in two weeks. Is there evidence to reject this hypothesis at A random group of oranges were selected from an orchard to analyze their ripeness. Based on the time of year, the orchard owner believes that 20% of the oranges are ready for picking now, 40% will be ready in three days, 30% will be ready in one week, and 10% will be ready in two weeks. Is there evidence to reject this hypothesis at   = 0.05?  = 0.05? A random group of oranges were selected from an orchard to analyze their ripeness. Based on the time of year, the orchard owner believes that 20% of the oranges are ready for picking now, 40% will be ready in three days, 30% will be ready in one week, and 10% will be ready in two weeks. Is there evidence to reject this hypothesis at   = 0.05?

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An assumption for the goodness-of-fit test is that the __________ frequency for each category must be five or more.

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Given that a contingency table has dimensions of 5 ×\times 5, what is the critical value of chi-square at  Given that a contingency table has dimensions of 5 \times 5, what is the critical value of chi-square at   ? ?

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The test of independence of variables is used to determine whether two variables are independent or related when a single sample is selected.

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The null hypothesis should not be rejected for the data given in the figure below. The null hypothesis should not be rejected for the data given in the figure below.

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Before computing the test value, one should state the hypothesis.

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The degrees of freedom for a 3 ×\times 5 contingency table are __________.

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The chi-square independence test can be used to test the independence of two variables.

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When data are arranged in table form for the chi-square independence test, it is called a __________ table.

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