Question 2: The Distribution of the Sample Mean Smartphones are designed to function between 0 and 35 degrees, because exposure to temperatures outside of that range can impact your phone's performance or hardware. Suppose that in a cold country the temperature in winter is a random variable with mean value 3 degrees and standard deviation 0.9 degrees. If36 towns of the country are independently selected, the temperature is measured, and Torepresents the total temperature: a) Find the Mean value and standard deviation of To. b) Find the probability of P( 104

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Question 2: The Distribution of the Sample Mean
Smartphones are designed to function between 0 and 35 degrees, because exposure to temperatures
outside of that range can impact your phone's performance or hardware. Suppose that in a cold country
the temperature in winter is a random variable with mean value 3 degrees and standard deviation 0.9
degrees.
If 36 towns of the country are independently selected, the temperature is measured, and Torepresents
the total temperature:
a)
Find the Mean value and standard deviation of To.
b) Find the probability of P( 104<To<110)
c)
Find the probability of P( To<107)
Transcribed Image Text:Question 2: The Distribution of the Sample Mean Smartphones are designed to function between 0 and 35 degrees, because exposure to temperatures outside of that range can impact your phone's performance or hardware. Suppose that in a cold country the temperature in winter is a random variable with mean value 3 degrees and standard deviation 0.9 degrees. If 36 towns of the country are independently selected, the temperature is measured, and Torepresents the total temperature: a) Find the Mean value and standard deviation of To. b) Find the probability of P( 104<To<110) c) Find the probability of P( To<107)
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