Given that,
Lower bound= 0.494 ,
Upper bound= 0.520,
The point estimate(p^) can be calculated as,
p^ =( Upper bound +Lower bound)/2
=( 0.520+0.494)/2
= 1.014 /2
=0.507
Point estimate of population proportion (p^) = 0.507
Answer Option 3 ) 0.507
Question 22 (8 points) Solve the problem. The following confidence interval is obtained for a population...
The confidence interval, 0.548 < p < 0.834 is obtained for a population proportion, p. The point estimate is equal to: 1.382 0.143 0.691 0.286
1. Use the given degree of confidence and sample data to construct a confidence interval for the point) population proportion p. A survey of 865 voters in one state reveals that 408 favor approval of an issue before the legislature. Construct the 95% confidence interval for the true proportion of all voters in the state who favor approval. 0 0.438<p0.505 0 0.444 p0.500 0 0.435<p<0.508 O 0.471 p0.472 2. Use the given data to find the minimum sample size required...
Use the given degree of confidence and sample data to construct a confidence interval for the population proportion p. Round to three decimal places. When 263 college students are randomly selected and su ve ed, it is found that 121 own a car. Find a 99% confidence interval for the true proportion of all college students who own a car O A. 0.410 sp<0.511 OB, 0.388 <p<0532 O C. 0.381p<0.539 OD. 0.400<p<0520
Question 3 10 points Use the given degree of confidence and sample data to construct a confidence interval for the population proportion p. n = 56, X = 30; 95% confidence O 0.425 < p < 0.647 0.404 <p <0.668 0.405 <p <0.667 0.426 <p <0.646 Question 7 10 points Save Answer Assume that a sample is used to estimate a population proportion p. Find the margin of error E that corresponds to the given statistics and confidence level. Round...
3. Question 3 Aa Aa E A confidence interval estimate is an estimate of a population parameter providing an interval that is believed (with a certain level of confidence) to contain the value of the population parameter. The confidence level is the level of confidence associated with the confidence interval estimate. If your confidence level is 94%, then if you were to employ repeated sampling and compute the confidence interval estimate for each sample, you would expect % of the...
Question 8 2 pts Find the 99% confidence interval for the difference between two population proportions given the following information from independent samples: Sample 1: proportion p = 0.40. = 93 Sample 2: proportion p2 = 0.50, n2 = 86 O (-0.325,0.015) O 1-0.291,0.091) O (-0.179.-0.021) O (-0.298,-0.002) O (-0.417.0.317)
Question 3 [Points 6]. Topic: Two sided Confidence Interval estimate on population standard deviation The weights of 22 randomly selected eggs have a sample mean of 1.78 oz and a standard deviation, s, of 0.42 oz. a) Determine the 95% 2-sided confidence interval for the standard deviation, o, of the weights of all eggs. Choose an answer from the below choices. A. 0.34 to 0.57 oz C. 0.32 to 0.60 oz B. 0.32 to 0.58 oz D. 0.33 to 0.55...
QUESTION 7 Recall that the formula to calculate a confidence interval to estimate a population proportion is given by: (statistic + 2 x SE). where SE is the standard error of the statistic and the value of z* determines the confidence level. Suppose you want to estimate the proportion of voters who support Elizabeth Warren for president in 2020 with an 80% confidence interval. Use StatKey to determine the appropriate value of z* 1.282 1.440 1.645 1.960 2.327 QUESTION 8...
Use the normal distribution to find a confidence interval for a proportion p given the relevant sample results. Give the best point estimate for p , the margin of error, and the confidence interval. Assume the results come from a random sample. A 95% confidence interval for the proportion of the population in Category A given that 18% of a sample of 450 are in Category A. Round your answer for the point estimate to two decimal places, and your...
Problem(8) (6 points) A random sample of n observations was obtained from a population with unknown mean y and variance (assumed to be approximated by s?) o?. Calculate a 95% confidence interval for p for each of the following situation: (a) n = 100, i = 28, $2 = 16. (b) n = 16, i = 102, 92 = 25.