Instructions: Using the information given, determine whether a normal approximation is appropriate, and then answer the questions. According to recent research, internet users spend an average of 1.8 hours per day on online gaming, with a standard deviation of .25. It is thought that internet usage follows a normal distribution. A random sample of 5 internet users is selected. Is a normal approximation appropriate? Why or Why not? Yes, because the population is normally distributed. What is the mean of the sampling mean? 1.8 What is the standard deviation of the sampling proportion? (round to thousandths) Find the probability that the average time spent on social media of the.sample is less than 2 hours. P( <2)-

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Normal Approximation
Instructions: Using the information given, determine whether a normal
approximation is appropriate, and then answer the questions.
According to recent research, internet users spend an average of 1.8 hours
per
day on online gaming, with a standard deviation of .25. It is thought that
internet usage follows a normal distribution. A random sample of 5 internet
users is selected.
Is a normal approximation appropriate? Why or Why not?
Yes, because the population is normally distributed. +
What is the mean of the sampling mean?
1.8
What is the standard deviation of the sampling proportion?
(round to thousandths)
Find the probability that the average time spent on social media of the sample
is less than 2 hours.
P(E<2)
Check
II
Transcribed Image Text:Standarc X Binomial X Th Mastery X New Tab A scde-genius.mrooms.net/mod/quiz/attempt.php?... Normal Approximation Instructions: Using the information given, determine whether a normal approximation is appropriate, and then answer the questions. According to recent research, internet users spend an average of 1.8 hours per day on online gaming, with a standard deviation of .25. It is thought that internet usage follows a normal distribution. A random sample of 5 internet users is selected. Is a normal approximation appropriate? Why or Why not? Yes, because the population is normally distributed. + What is the mean of the sampling mean? 1.8 What is the standard deviation of the sampling proportion? (round to thousandths) Find the probability that the average time spent on social media of the sample is less than 2 hours. P(E<2) Check II
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