What must be true about the sampling method and the values of p, q and n in order to construct a confidence interval for a proportion? [2 sentences]
we should make sure that total number of success or failure should be at least 10 for construction a confidence interval for a proportion .
Which means that np and nq both should be at least 10.
What must be true about the sampling method and the values of p, q and n...
ch 14, q 4 Hi! the second example shows the entire qestion to the first problem, please answer the first question with those steps. :-) In a trial of 144 patients who received 10-mg doses of a drug daily, 36 reported a headache as a side effect. Use the information above to answer the following questions (a) Verify that the requirements for constructing a confidence interval about p are satisfied. Are the requirements for constructing a confidence interval about p...
In 1996, the General Social Survey (which uses a method similar to simple random sampling) asked, "On the whole, do you think it should be the government's responsibility to provide decent housing for those who can't afford it?" For this question, 240 people said that it definitely should out of 1572 randomly selected people. We will make a 90% confidence interval for: p, the true population proportion that would have answered yes to this question p-hat, the sample proportion that...
Construct the Confidence Interval for p if q = .364 and n = 2,200. (Use 1.96)
oBauce Bing sampling will capture the true mean I1 pt] Let p denote the population proportion of reviewers who rate Iron Man 3 with score of 80 or higher. A 90% confidence interval for p is: 5. (a) [0.291, 0.626] (b) 10.374, 0.709] (c) [0.259, 0.658 (d) A confidence interval using the Central Limit Theorem should not be used because the sample size to build a confidence interval for the proportion is too small. will correctly solve about 80% to...
1.1.7 For what values of p and q will Σχ2 nrin n-converge? p< I, all q p=l, q l. > all ANS. Convergent for divergent for
5. A manufacturing company produces electric insulators. To test the strength of the insulators, you apply a force to an insulator until it breaks. You measure the force by observing! how many pounds are required to break the insulator. You collect the force data for a random sample of 30 insulators selected for this experiment. The data is in the Excel file for this assignment in the tab Force. a. Construct a 95% confidence interval estimate for the population mean...
Information about a sample is given. Assume that the sampling distribution is symmetric and bell-shaped. p^ = 0.27 and the standard error is 0.10 use this information to give a 95% confidence interval
A random sample of size n 200 yielded p 0.50 a. Is the sample size large enough to use the large sample approximation to construct a confidence interval for p? Explain b. Construct a 95% confidence interval for p C. Interpret the 95% confidence interval d. Explain what is meant by the phrase "95% confidence interval." a. Is the sample large enough? AYes, because np 2 15 and nq2 15 No, because np 2 15 and nq< 15 No, because...
1) If n = 270 and X = 216, construct a 95% confidence interval for the population proportion, p. Give your answers to three decimals ----< p < ------ 2)Express the confidence interval 13.5 % ± 5.8 % in the form of a trilinear inequality. ----% < p < -----%
1. The values analyze of LTime follow a normal distribution a. True b. False 2. The 75% of values are below of: a. 0.954 b. 1.204 c. 1.748 d. 1.220 3. A second sampling is made from LTime process. The value of mean was 0.91, is correct to think that the average has changed significantly? a. True b. False Summary for LTime Anderson-Darling Normality Test A-Squared P-Value 0.43 0.299 Mean 0.98549 StDev 0.29727 0.08837 Variance Skew ness 0.260626 0.301601 100...