Percentage of the Bronx amoke at least a pack of (20) cigarretes a day
= P(X > 20)
= P(z > 1.25)
= 0.1056
The Bronx residents smoke in the average 10 cigarretes a day. Assuming that amoking in the...
The average lifetime of a smoke detector is 5 years, or 60 months, and the standard deviation of lifetimes is 8 months. The lifetime of individual smoke detector units is a distribution that is right-skewed. A.) Using units of months, determine the sampling distribution of the sample mean for samples of size 200 smoke detectors. B.) Repeat part a. for sample size of 500. C.) Why can you still answer part a. and b. when the distribution of smoke detector...
17. The average age of residents in a large residential retirement community is 69 years with standard deviation 5.8 years. A simple random sample of 100 residents is to be selected, and the sample mean age X of these residents is to be computed. We know the random variable # has approximately a Normal distribution because of a) the central limit theorem. O b) the law of large numbers. c) the 68-95-99.7 rule. d) the population we're sampling from has...
In another study conducted in 2016, the average of monthly salaries of 45 randomly chosen residents in Bordeaux was found to be €3200; the sample standard deviation of the chosen salaries was €600. The suspicion was that the average salary of residents in Paris is lower than the average salary of residents in Bordeaux. The research team was to conduct a t-test to test the suspicion. But they had no information on the two population variances. So they first conducted...
A local company uses an average of 650 items a day. The daily usage has a standard deviation of 23. The manager is willing to accept no more than a 1% chance of a stock out. The lead-time is 14 days. (Assuming the distribution of usage is normal). What is the re-order point?
Life of Smoke Detectors The average lifetime of smoke detectors that a company manufactures is 5 years or months, and the standard deviation is 7 months. Find the probability that a random sample of 29 smoke detectors will have a mean lifetime between 56 and 63 months. Assume that the sample is taken from a large population and the correction factor can be ignored. Round the final answer to at least four decimal places and intermediate z-value calculations to two...
Life of Smoke Detectors The average lifetime of smoke detectors that a company manufactures is 5 years or months, and the standard deviation is 7 months. Find the probability that a random sample of 29 smoke detectors will have a mean lifetime between 56 and 63 months. Assume that the sample is taken from a large population and the correction factor can be ignored. Round the final answer to at least four decimal places and intermediate z-value calculations to two...
Please help me find the answers to
the last two problems step by step.
The average playing time of compact discs in a large collection is 35 minutes, and the standard deviation is 5 minutes. (a) What value is 1 standard deviation above the mean? 1 standard deviation below the mean? What values are 2 standard deviations away from the mean? 1 standard deviation above the mean 1 standard deviation below the mean 30 2 standard deviations above the mean...
According to eMarketer, adults in the U.S. average 210 minutes per day on mobile devices. Assume that minutes per day on mobile devices follow a normal distribution with a mean of 210 minutes and standard deviation of 60 minutes. (a) What percentage of adults spend more than 3 hours (180 minutes) on their mobile devices per day? (b) What percentage of adults spend between 120 and 300, minutes on their mobile devices per day?
A small company in Yoknapatawpha manufactures smoke detectors. It is known that the average lifetime of that company’s smoke detectors is 5 years. If the standard deviation of the lifetime of the smoke detectors is 8 months, find the probability that a random sample of 30 smoke detectors will have a mean lifetime between 58 and 63.
The City of Decatur finds that salaries for residents working in the technology sector follow an approximately normal distribution with a mean of $42,800 and a standard deviation of $8,365. To the nearest hundredth, what Z-Score would be used to determine the percentage of residents working in the technology sector who earn more than $30,000?