Exam 8: Fitting Probability Models to Frequency Data
Exam 1: Statistics and Samples36 Questions
Exam 2: Displaying Data55 Questions
Exam 3: Describing Data49 Questions
Exam 4: Estimating With Uncertainty47 Questions
Exam 5: Probability50 Questions
Exam 6: Hypothesis Testing40 Questions
Exam 7: Analyzing Proportions54 Questions
Exam 8: Fitting Probability Models to Frequency Data53 Questions
Exam 9: Contingency Analysis: Associations Between56 Questions
Exam 10: The Normal Distribution51 Questions
Exam 11: Inference for a Normal Population46 Questions
Exam 12: Comparing Two Means53 Questions
Exam 13: Handling Violations of Assumptions38 Questions
Exam 14: Designing Experiments56 Questions
Exam 15: Comparing Means of More Than Two Groups54 Questions
Exam 16: Correlation Between Numerical Variables49 Questions
Exam 17: Regression54 Questions
Exam 18: Multiple Explanatory Variables47 Questions
Exam 19: Computer-Intensive Methods25 Questions
Exam 20: Likelihood33 Questions
Exam 21: Meta-Analysis: Combining Information From38 Questions
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When two heterozygotes are mated, the ratios of the offspring produced should be in a 1:2:1 ratio if normal Mendelian segregation is occurring. If one of the alleles is dominant, then the phenotypes observed should be present in a 3:1 ratio with the dominant phenotype more common than the recessive one. We can use an ?2 goodness-of-fit test to test whether the ratio of offspring is indeed 3:1. Imagine a cross is performed and the number of offspring observed are 67 with the dominant phenotype and 33 with the recessive phenotype. Using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 3.84 0.025 5.02 0.01 6.63
(Multiple Choice)
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Consider a situation in which we expect the same frequency of 64 total observations to be in each of four categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 12, 26, 8, and 18, and using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 7.81 0.025 9.35 0.01 11.34
(Multiple Choice)
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Consider a situation in which we expect one-third of the observed values to be in each of 3 categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 14, 19, and 27, and using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 5.99 0.025 7.38 0.01 9.21
(Multiple Choice)
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Consider a study testing whether birds were equally likely to rest on each streetlight. Researchers surveyed 30 randomly chosen streetlights in a city known to have many birds and counted the number of birds resting on each streetlight. Data on the number of birds seen on the lights are shown. (Note: No lights had more than three birds.) Assuming a Poisson process, what is the expected number of streetlights without any birds?
?
Number Number 0 3 1 12 2 9 \geq3 6
(Multiple Choice)
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Consider a study testing whether birds were equally likely to rest on each streetlight. Researchers surveyed 30 randomly chosen streetlights in a city known to have many birds and counted the number of birds resting on each streetlight. Data on the number of birds seen on the lights are shown. (Note: No lights had more than three birds.) What is the variance for the number of birds observed on each light?
?
Number Number 0 3 1 12 2 9 \geq3 6
(Multiple Choice)
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A χ2 goodness-of-fit test can be done when the expected value in each category is more than 1.
(True/False)
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Consider a situation in which we expect the same frequency of 64 total observations to be in each of four categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 12, 26, 8, and 18, what is the P-value range we would obtain for our test? (Use the table of critical values shown to answer this question.)
?
critical values for df=2 Sig. level Value 0.05 7.81 0.025 9.35 0.01 11.34
(Multiple Choice)
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Consider a situation in which we expect the same frequency of 64 total observations to be in each of four categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 12, 24, 10, and 18, and using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 7.81 0.025 9.35 0.01 11.34
(Multiple Choice)
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Describe how we use critical values to estimate the probability of seeing the χ2 test statistic we calculate.
(Essay)
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When two heterozygotes are mated, the ratios of the offspring produced should be in a 1:2:1 ratio if normal Mendelian segregation is occurring. If one of the alleles is dominant, then the phenotypes observed should be present in a 3:1 ratio with the dominant phenotype more common than the recessive one. We can use an ?2 goodness-of-fit test to test whether the ratio of offspring is indeed 3:1. Imagine a cross is performed and the number of offspring observed are 65 with the dominant phenotype and 35 with the recessive phenotype. Using the table of critical values shown, what is the P-value range we would obtain for our test?
?
critical values for df=2 Sig. level Value 0.05 3.84 0.025 5.02 0.01 6.63
(Multiple Choice)
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A χ2 goodness-of-fit test can be done when the expected value in one or more categories is less than 1 as long as long as at least one category has an expected value larger than 5.
(True/False)
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Consider a situation in which we expect one-third of the observed values to be in each of three categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 13, 18, and 29, and using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 5.99 0.025 7.38 0.01 9.21
(Multiple Choice)
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(32)
Consider a study testing whether birds were equally likely to rest on each streetlight. Researchers surveyed 30 randomly chosen streetlights in a city known to have many birds and counted the number of birds resting on each streetlight. Data on the number of birds seen on the lights are shown. (Note: No lights had more than three birds.) Using the ?2 value we obtained for a goodness-of-fit test comparing these data to the expectations from a Poisson process and the list of critical values shown, what is the conclusion of our test?
?
Number Number 0 3 1 12 2 9 \geq3 6 critical values for df=2 Sig. level Value 0.05 5.99 0.025 7.38 0.01 9.21 ?
(Multiple Choice)
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At the end of the chapter, there was a list of guidelines and procedures for conducting a good statistical study. Which of the following was not one of the broad procedures listed?
(Multiple Choice)
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If a set of values exhibits a Poisson distribution, then the mean of the values is the same as the variance of the values.
(True/False)
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Consider a study testing whether birds were equally likely to rest on each streetlight. Researchers surveyed 30 randomly chosen streetlights in a city known to have many birds and counted the number of birds resting on each streetlight. Data on the number of birds seen on the lights are shown. (Note: No lights had more than three birds.) Assuming a Poisson process, what is the expected number of streetlights without any birds?
?
Number Number 0 2 1 16 2 10 \geq3 2
(Multiple Choice)
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When two heterozygotes are mated, the ratios of the offspring produced should be in a 1:2:1 ratio if normal Mendelian segregation is occurring. If one of the alleles is dominant, then the phenotypes observed should be present in a 3:1 ratio with the dominant phenotype more common than the recessive one. We can use an ?2 goodness-of-fit test to test whether the ratio of offspring is indeed 3:1. Imagine a cross is performed and the number of offspring observed are 65 with the dominant phenotype and 35 with the recessive phenotype. Using the table of critical values shown, what is the conclusion of our test?
?
critical values for df=2 Sig. level Value 0.05 3.84 0.025 5.02 0.01 6.63
(Multiple Choice)
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Consider a situation in which we expect the same frequency of 64 total observations to be in each of four categories. We can use a χ2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 12, 24, 10, and 18, what is the χ2 value we would obtain?
(Multiple Choice)
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Consider a situation in which we expect the same frequency of 64 total observations to be in each of four categories. We can use an ?2 goodness-of-fit test to test whether the frequencies of offspring are as expected. If the numbers of values in each category are 12, 24, 10, and 18, what is the P-value range we would obtain for our test? (Use the table of critical values shown to answer this question.)
?
critical values for df=2 Sig. level Value 0.05 7.81 0.025 9.35 0.01 11.34
(Multiple Choice)
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Which of the following best describes how an χ2 goodness-of-fit test is used and performed?
(Multiple Choice)
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