The mean wage for all 5500 employees who work at a large company is RM12. hour and the standard deviation is RM1.70 per hour. Let i be the mean wage pe for a random sample of certain employees selected from this company. Find the and standard deviation of f for a sample size of 50. »A sample of 1500 cakes sold recently in a bakery gave the mean price of cakes e RM60.40. The population standard deviation of the prices of cakes in this bal RM3.50. Construct a 95% confidence interval for the mean price of all cakes bakery.

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Question 3
(a) The mean wage for all 5500 employees who work at a large company is RM12.50 per
hour and the standard deviation is RM1.70 per hour. Let i be the mean wage per hour
for a random sample of certain employees selected from this company. Find the mean
and standard deviation of f for a sample size of 50.
(b) A sample of 1500 cakes sold recently in a bakery gave the mean price of cakes equal to
RM60.40. The population standard deviation of the prices of cakes in this bakery is
RM3.50. Construct a 95% confidence interval for the mean price of all cakes in this
bakery.
(c) A random sample of eleven packages was selected from a machine packaging sugar in
packages marked 500g. The actual weights of salt in kg were:
498 502 503 504 495 499 501 498 500 499 503
Assuming that the weights are nomally distributed, calculate a 95% confidence interval
for the mean weight of salt in packages marked 500g.
Transcribed Image Text:Question 3 (a) The mean wage for all 5500 employees who work at a large company is RM12.50 per hour and the standard deviation is RM1.70 per hour. Let i be the mean wage per hour for a random sample of certain employees selected from this company. Find the mean and standard deviation of f for a sample size of 50. (b) A sample of 1500 cakes sold recently in a bakery gave the mean price of cakes equal to RM60.40. The population standard deviation of the prices of cakes in this bakery is RM3.50. Construct a 95% confidence interval for the mean price of all cakes in this bakery. (c) A random sample of eleven packages was selected from a machine packaging sugar in packages marked 500g. The actual weights of salt in kg were: 498 502 503 504 495 499 501 498 500 499 503 Assuming that the weights are nomally distributed, calculate a 95% confidence interval for the mean weight of salt in packages marked 500g.
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