Question

In a random sample of 198 engine crankshaft bearings 33% have a surface finish that is...

In a random sample of 198 engine crankshaft bearings 33% have a surface finish that is rougher than the specifications allow. Find a 90% confidence interval for the proportion of bearins in the population that exceeds the roughness specifications.

Homework Answers

Answer #1

given data are:-

sample size (n) = 198

sample proportion () = 0.33

z critical value for 90% confidence level, both tailed test be:-

the 90% confidence interval for the proportion of bearins in the population that exceeds the roughness specifications is:-

*** if you have any doubt regarding the problem ,please write it in the comment box...if satisfied,please UPVOTE.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
In a random sample of 80 automobile engine crankshaft bearings, 8 have a surface finish that...
In a random sample of 80 automobile engine crankshaft bearings, 8 have a surface finish that is rougher than specifications allow. Find a 99% confidence interval for ?, the population proportion of crankshaft bearings that have a surface finish that is rougher than specifications allow.
These next few questions ask about confidence intervals. a) Bruce Wayne studies. A random sample of...
These next few questions ask about confidence intervals. a) Bruce Wayne studies. A random sample of data on a categorical variable and calculates a 95% confidence interval for the population proportion to be (0.546, 0.674). Determine what the sample proportion must have been, and explain why. b) Suppose Clark and Lois plan to collect separate random samples, with Clark using a sample size of 500 and Lois using a sample size of 1500. Brad plans to construct a 99% confidence...
Suppose a random sample of 50 basketball players have an average height of 78 inches. Also...
Suppose a random sample of 50 basketball players have an average height of 78 inches. Also assume that the population standard deviation is 1.5 inches. a) Find a 99% confidence interval for the population mean height. b) Find a 95% confidence interval for the population mean height. c) Find a 90% confidence interval for the population mean height. d) Find an 80% confidence interval for the population mean height. e) What do you notice about the length of the confidence...
A survey (simple random sample) of 440 population members classify 170 in a category. (a) Find...
A survey (simple random sample) of 440 population members classify 170 in a category. (a) Find a 95% confidence interval for the population proportion in the category using the precise method. (b) Find the confidence level that the population proportion is less than 0.40 using the Agresti-Coull estimator. (c) Find the sample size necessary to calculate a 95% confidence interval for population proportion of width 0.05
a random sample of 81 executives (these 81 include both male and female) is drawn for...
a random sample of 81 executives (these 81 include both male and female) is drawn for the purpose of estimating the population proportion of females and the mean age of all female executives. The sample contains 33 female executives for those ladies, the sample mean and standard deviation are 46.5 years and 6.8 years, respectively. We first want to build a confidence interval for the proportion of female executives in the population of all executives. a.:check that the conditions to...
The average selling price of a smartphone purchased by a random sample of 41 customers was...
The average selling price of a smartphone purchased by a random sample of 41 customers was ​$323. Assume the population standard deviation was ​$33. a. Construct a 90​% confidence interval to estimate the average selling price in the population with this sample. b. What is the margin of error for this​ interval? a. The 90% confidence interval has a lower limit of ​$ nothing and an upper limit of ​$ nothing .
1)Suppose that a random sample of 144 graduate-admissions personnel was asked what role scores on standardized...
1)Suppose that a random sample of 144 graduate-admissions personnel was asked what role scores on standardized tests play in consideration of a candidate for graduate school. Of these sample members, 79 answered "very important." Find a 95% confidence interval for the population proportion of graduate admissions personnel with this view. 2) A manufacturer bonds a plastic coating to a metal surface. A random sample of nine observations on the thickness of this coating is taken from a week's output and...
The diameters of bearings used in an aircraft landing gear assembly have a standard deviation of...
The diameters of bearings used in an aircraft landing gear assembly have a standard deviation of ? = 0.0020 cm. A random sample of 15 bearings has an average diameter of 8.2535 cm. Please (a) test the hypothesis that the mean diameter is 8.2500 cm using a two-sided alternative and ? = 0.05; (b) find P-value for the test; and (c) construct a 95% two-sided confidence interval on the mean diameter.
A biologist studying environmental pollutants finds that 32% of a random sample of tuna has high...
A biologist studying environmental pollutants finds that 32% of a random sample of tuna has high levels of mercury in their blood. The 90% confidence interval is found to be (0.23,0.41). Which of the following is the correct interpretation for this confidence interval? a) 90% of the time, the sample proportion of tuna with high levels of mercury in their blood will be in the interval b) we are 90% confident that the sample proportion of tuna with high levels...
The waiting times​ (in minutes) of a random sample of 20 people at a bank have...
The waiting times​ (in minutes) of a random sample of 20 people at a bank have a sample standard deviation of 4.1 minutes. Construct a confidence interval for the population variance and the population standard deviation . Use a 90% level of confidence. Assume the sample is from a normally distributed population.