Question
In: Statistics and Probability
A researcher is conducting a study on numbers of Facebook users. Suppose Facebook reports that, based...
A researcher is conducting a study on numbers of Facebook users. Suppose Facebook reports that, based on user data from the provided 32 countries, the mean number of Facebook users is about 24,000,000 per country. Use a t-test in Minitab to determine whether or not the data provided yields a statistically significant result. A. Go to Stat->Basic Statistics->1-Sample t… and after selecting the proper variable, perform a hypothesis test with a hypothesized mean equivalent to what Facebook reports. Make sure you remember to go into options and choose the 2-tailed test option. What is the resulting p-value?
B. Is this a statistically significant result?
C. Repeat the process, but this time assume that Facebook tells the researcher there are 35,000,000 users per country (mean). What is the resulting p-value?
D. Is part C’s p-value indicative of a statistically significant result? E. What conclusion should the researcher publish based on your results from parts C and D?
Solutions
orchestra answered 1 year agoRelated Solutions
A researcher is conducting a study on numbers of Facebook users. Suppose Facebook reports that, based...
A researcher is conducting a study on numbers of Facebook users.
Suppose Facebook reports that, based on user data from the provided
32 countries, the mean number of Facebook users is about 24,000,000
per country. Use a t-test in Minitab to determine whether or not
the data provided yields a statistically significant result. A. Go
to Stat->Basic Statistics->1-Sample t… and after selecting
the proper variable, perform a hypothesis test with a hypothesized
mean equivalent to what Facebook reports. Make sure...
12.) Facebook reports that 70% of their users are from outside of the United States and...
12.) Facebook reports that 70% of their users are from outside
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on every day. a) What percentage of Facebook’s users are from the
United States? b) What type of probability is the 20% mentioned
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