To avoid any rounding off error, please compute at 2 more digits before rounding off. Assume that number of cases of COVID-19 per day in a city are normally distributed. A sample of 36 days revealed the average number of Cases to be 140 with a population standard deviation of 51.   (a) What is the critical value that will need to be used to calculate a 90% confidence interval? Round your answers for part (c) to the nearest whole number. (b) What is the 90% confidence interval for the number of COVID-19 cases per day: (  )<μ< (  ) Round your answer for part (d) UP to the nearest whole number. (c) With a 99% confidence level, determine the minimum sample size (number of days) required if the precision of the estimation is to be within ±±18 (the standard deviat

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To avoid any rounding off error, please compute at 2 more digits before rounding off.

Assume that number of cases of COVID-19 per day in a city are normally distributed. A sample of 36 days revealed the average number of Cases to be 140 with a population standard deviation of 51.

 

(a) What is the critical value that will need to be used to calculate a 90% confidence interval?

Round your answers for part (c) to the nearest whole number.

(b) What is the 90% confidence interval for the number of COVID-19 cases per day:

(  )<μ< (  )

Round your answer for part (d) UP to the nearest whole number.

(c) With a 99% confidence level, determine the minimum sample size (number of days) required if the precision of the estimation is to be within ±±18 (the standard deviation remains the same).

 

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