The following 3 questions will be about the following hypoth…
The following 3 questions will be about the following hypothesis test (the prompt will be repeated in each of the 4 questions to make things easier): A city mayor claims that more than 60% of residents support building a new public park. A random sample of 250 residents found that 158 support the new park. Use a 5% level of significance to test the mayor’s claim.
Read DetailsA manufacturing manager believes the mean lifespan of a cert…
A manufacturing manager believes the mean lifespan of a certain type of light bulb is not 1,200 hours. A random sample of 40 light bulbs showed a mean lifespan of 1,165 hours with a standard deviation of 85 hours. Use a 0.05 level of significance to test the manager’s claim. (Round to 3 decimal places as needed) a. What type of test is this? (left-tailed, right-tailed, or two-tailed) [a] b. p-value = [e] c. The p-value is [b] (less than/greater than) alpha, so we [c] (reject/fail to reject) the null hypothesis. There [d] (is/is not) enough evidence to conclude that the population mean lifespan of a certain type of light bulb is not 1,200 hours.
Read Details**YOU ARE REQUIRED TO SHOW WORK FOR THIS QUESTION TO RECEIVE…
**YOU ARE REQUIRED TO SHOW WORK FOR THIS QUESTION TO RECEIVE CREDIT!** The following table gives data from a random sample of American adults. They were asked their age and if they smoke. Less than 40 years old 40 years old or older Smoker 12 32 Nonsmoker 59 18 (Round to three decimal places as needed.) a. Find the probability that a randomly selected adult is a smoker and less than 40 years old. [a] b. Find the probability that a randomly selected adult is a smoker or less than 40 years old. [b] c. Find the probability that a randomly selected adult is a smoker, given they are less than 40 years old. [c]
Read Details**YOU ARE REQUIRED TO SHOW WORK FOR THIS QUESTION TO RECEIVE…
**YOU ARE REQUIRED TO SHOW WORK FOR THIS QUESTION TO RECEIVE CREDIT!** The distribution of chemistry exam scores is normally distributed, with a mean of 75 and a standard deviation of 8. (Round to 3 decimal places as needed) a. What is the Z-score for an exam score of 82? [a] b. Find the probability that a randomly selected exam score is greater than 82. [b] c. Above what exam score will 40% of scores lie? [c]
Read Details