.1 Calculate the following probabilities: The probability that a patient is a female or hasn't got a family history of CVD is: The probability that a male has a family history of CVD is: 1.2 Events CC and FF are: dependent, since P(C∩F)≠P(C)⋅P(F). independent, since P(C∩F)≠P(C)⋅P(F). dependent, since P(C∪F)≠P(C)+P(F). dependent, since P(C∩F)=P(C)⋅P(F). independent, since P(C∪F)=P(C)+P(F). independent, since P(C∪F)≠P(C)+P(F). independent, since P(C∩F)=P(C)⋅P(F). dependent, since P(C∪F)=P(C)+P(F). 1.3 Let: p= population proportion of patients with a family history of CVD p¯= sample proportion of patients with a family history of CVD The estimated standard error of p¯ is: The lower limit of a 90% confidence interval is:
.1 Calculate the following probabilities: The probability that a patient is a female or hasn't got a family history of CVD is: The probability that a male has a family history of CVD is: 1.2 Events CC and FF are: dependent, since P(C∩F)≠P(C)⋅P(F). independent, since P(C∩F)≠P(C)⋅P(F). dependent, since P(C∪F)≠P(C)+P(F). dependent, since P(C∩F)=P(C)⋅P(F). independent, since P(C∪F)=P(C)+P(F). independent, since P(C∪F)≠P(C)+P(F). independent, since P(C∩F)=P(C)⋅P(F). dependent, since P(C∪F)=P(C)+P(F). 1.3 Let: p= population proportion of patients with a family history of CVD p¯= sample proportion of patients with a family history of CVD The estimated standard error of p¯ is: The lower limit of a 90% confidence interval is:
Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter11: Data Analysis And Probability
Section11.8: Probabilities Of Disjoint And Overlapping Events
Problem 2C
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1.1 Calculate the following probabilities:
- The probability that a patient is a female or hasn't got a family history of CVD is:
- The probability that a male has a family history of CVD is:
1.2
Events CC and FF are:
- dependent, since P(C∩F)≠P(C)⋅P(F).
- independent, since P(C∩F)≠P(C)⋅P(F).
- dependent, since P(C∪F)≠P(C)+P(F).
- dependent, since P(C∩F)=P(C)⋅P(F).
- independent, since P(C∪F)=P(C)+P(F).
- independent, since P(C∪F)≠P(C)+P(F).
- independent, since P(C∩F)=P(C)⋅P(F).
- dependent, since P(C∪F)=P(C)+P(F).
1.3 Let:
-
- p= population proportion of patients with a family history of CVD
- p¯= sample proportion of patients with a family history of CVD
The estimated standard error of p¯ is:
The lower limit of a 90% confidence interval is:
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