Answer:
a)
Given,
It is not appropriate to use the normal curve since np = 32*0.3 = 9.6 < 10 & nq = 32*0.7 = 22.4 >= 10
b)
P(X > 0.42) = P(z > (0.42 - 0.3)/sqrt(0.3*0.7/78))
= P(z > 2.31)
= 0.0104441 [since from z table]
= 0.0104
c)
P(0.22 < X < 0.32) = P((0.22 - 0.3)/sqrt(0.3*0.7/78) < z < (0.32 - 0.3)/sqrt(0.3*0.7/78))
= P(- 1.54 < z < 0.39)
= P(z < 0.39) - P(z < - 1.54)
= 0.6517317 - 0.0617802 [since from z table]
= 0.58995
Blood pressure: High blood pressure has been identified as a risk factor for heart attacks and...
Blood pressure: High blood pressure has been identified as a risk factor for heart attacks and strokes. The proportion of U.S. adults with high blood pressure is 0.3. A sample of 32 U.S. adults is chosen. Use the TI-84 Plus Calculator as needed. Round the answer to at least four decimal places. al. Part 1 of 5 Is it appropriate to use the normal approximation to find the probability that more than 44% of the people in the sample have...
Blood pressure: High blood pressure has been identified as a risk factor for heart attacks and strokes. The proportion of U.S. adults with high blood pressure is 0.4. A sample of 37 U.S. adults is chosen. Use the TI-84 Calculator as needed. Round the answer to four decimal places. Part 1 Is it appropriate to use the normal approximation to find the probability that more than 45% of the people in the sample have high blood pressure? It is and...
ALEKS Greater Than Less Than Calculator Comparing. greater than sign - Google Search Question 10 of 10 (1 point) Attempt 1 of 1 View question in a popup | 46m 45s Remaining 6.3 Section Exercise 2 Blood pressure: High blood pressure has been identified as a risk factor for heart attacks and strokes. The proportion of U.S. adults with high blood pressure is 0.3. A sample of 33 U.S. adults is chosen. Use the TI-84 Plus Calculator as needed. Round...
A national survey revealed that the proportion of adults with high blood pressure is 0.3. A sample of 125 U.S. adults is chosen. Find the probability that less than 25% of the people in the sample have high blood pressure. Answer:
6. Of all people in one population, 21% have high blood pressure and 36% are overweight. In addition, 42% of people who are overweight also have high blood pressure. Let H represent the event that a person has high blood pressure, and O represent the event that a person is overweight. In each part of this question, you must first express each probability in terms of the events Hand O and justify any computation through the use of a formula....
QUESTION 5 tim To determine whether high blood pressure affected whether a person had a stroke, a sample of 128 people who had had strokes are examined. In the sample, 68% had high blood pressure. Determine the LOWER bound of the 95% confidence interval for the proportion of people who had a stroke that had high blood pressure. (please express your answer AS A DECIMAL using 4 decimal places)
To determine whether high blood pressure affected whether a person had a stroke, a sample of 149 people who had had strokes are examined. In the sample, 63% had high blood pressure. Determine the LOWER bound of the 95% confidence interval for the proportion of people who had a stroke that had high blood pressure. (please express your answer AS A DECIMAL using 4 decimal places)
To determine whether high blood pressure affected whether a person had a stroke, a sample of 147 people who had had strokes are examined. In the sample, 35% had high blood pressure. If we were to test the hypothesis at the 10% level of significance that at least 31% of the people who have had strokes have had high blood pressure, what is the test statistic? (please round your answer to 2 decimal places)
To determine whether high blood pressure affected whether a person had a stroke, a sample of 125 people who had had strokes are examined. In the sample, 36% had high blood pressure. If we were to test the hypothesis that at least 33% of the people who have had strokes have had high blood pressure (using the 10% level of signficance) what is the critical value? (please round your answer to 2 decimal places)
It is estimated that 20% of the members of a health club have high blood pressure. A sample of 4 club members are selected at random. Let r be the number with high blood pressure. Find P(r) for 0, 1, 2, 3, and 4. Round to four decimals. What is the expected number of members in the sample who will have high blood pressure? What is the standard deviation? Could this situation be approximated with a normal model? If we changed the...