Exam 18: Comparing Two Proportions
Exam 1: Picturing Distributions With Graphs38 Questions
Exam 2: Describing Quantitative Distributions With Numbers42 Questions
Exam 3: Scatterplots and Correlation42 Questions
Exam 4: Regression41 Questions
Exam 5: Two-Way Tables35 Questions
Exam 6: Samples and Observational Studies34 Questions
Exam 7: Designing Experiments40 Questions
Exam 8: Essential Probability Rules58 Questions
Exam 9: Independence and Conditional Probabilities38 Questions
Exam 10: The Normal Distributions43 Questions
Exam 11: Discrete Probability Distributions43 Questions
Exam 12: Sampling Distributions48 Questions
Exam 13: Introduction to Inference48 Questions
Exam 14: Exercises44 Questions
Exam 15: Inference About a Population Mean44 Questions
Exam 16: Comparing Two Means40 Questions
Exam 17: Inference About a Population Proportion39 Questions
Exam 18: Comparing Two Proportions47 Questions
Exam 19: The Chi-Square Test for Goodness of Fit40 Questions
Exam 20: The Chi-Square Test for Two-Way Tables42 Questions
Exam 21: Inference for Regression45 Questions
Exam 22: One-Way Analysis of Variance: Comparing Several Means40 Questions
Exam 23: More About Analysis of Variance: Follow-Up Tests and Two-Way Anova39 Questions
Exam 24: Nonparametric Tests41 Questions
Exam 25: Multiple and Logistic Regression28 Questions
Select questions type
A phytologist is worried that a large proportion of the algae found in nearby water sources is cyanobacteria. In particular, he obtains a simple random sample of 50 algae from a local river and an independent simple random sample of 75 algae from the local coastline. He finds that 22 algae in the river sample and 66 algae in the coastline sample are cyanobacteria. He considers the river to act as a control group. Let p1 and p2 represent the proportion of cyanobacteria in riparian (i.e., river) and coastal populations, respectively. Is there evidence that the proportion of cyanobacteria is higher in coastal samples than in riparian samples? To determine this, you test the following hypotheses:
H0:p1 = p2, Ha:p1 < p2
Using technology, what is the value of the z test statistic for testing these hypotheses?
(Multiple Choice)
4.7/5
(41)
A pioneer study randomly assigned pregnant women to either a daily multivitamin supplement (including folic acid) or a placebo. In the 2104 pregnancies in the women taking the vitamin regimen, there were 28 cases of congenital malformation. In the 2052 pregnancies in the women taking the placebo, 47 cases of congenital malformation were recorded. What is the relative risk reduction, RRR, in congenital malformation when taking a multivitamin supplement compared with taking a placebo?
(Multiple Choice)
4.8/5
(35)
A survey finds that 13 among a simple random sample of 184 young children have some food allergy, compared with 4 out of 163 adults. We want to compute a 90% plus four confidence interval for PChildre¯ PAdults . What is the plus four estimate for the proportion of young adults who have a food allergy?
(Multiple Choice)
4.9/5
(40)
When using the plus four confidence interval for the difference p1 - p2, what do we add?
(Multiple Choice)
4.8/5
(40)
Could cancer cells be selectively targeted by using antibodies recognizing a tumor-specific protein marker? Researchers grafted human cancerous cells onto 20 healthy adult mice and then randomly assigned 10 of these mice to be treated with tumor-specific antibodies. They found that only 1 of the 10 mice treated with antibodies developed metastases (i.e., new cancer growths), whereas all 10 of the 10 mice in the control group developed metastases. Call (1) the treatment population (injected with antibodies) and (2) the reference population (untreated controls).
The relative risk, RR, in metastases development when treated with tumor-specific antigens compared with no treatment is ______________.
(Short Answer)
4.8/5
(38)
A phytologist is worried that a large proportion of the algae found in nearby water sources is cyanobacteria. In particular, he obtains a simple random sample of 50 algae from a local river and an independent simple random sample of 75 algae from the local coastline. He finds that 22 algae in the river sample and 66 algae in the coastline sample are cyanobacteria. He considers the river to act as a control group. Let p1 and p2 represent the proportion of cyanobacteria in riparian (i.e., river) and coastal populations, respectively. What is the odds ratio for coastal to riparian environments of algae being cyanobacteria?
(Multiple Choice)
4.8/5
(31)
Could cancer cells be selectively targeted by using antibodies recognizing a tumor-specific protein marker? Researchers grafted human cancerous cells onto 20 healthy adult mice and then randomly assigned 10 of these mice to be treated with tumor-specific antibodies. They found that only 1 of the 10 mice treated with antibodies developed metastases (i.e., new cancer growths), whereas all 10 of the 10 mice in the control group developed metastases. Call (1) the treatment population (injected with antibodies) and (2) the reference population (untreated controls).
The absolute risk reduction, ARR, in metastases development when treated with tumor-specific antigens compared with no treatment is ______________.
(Short Answer)
4.9/5
(32)
Showing 41 - 47 of 47
Filters
- Essay(0)
- Multiple Choice(0)
- Short Answer(0)
- True False(0)
- Matching(0)