A random sample of 15 packets of chips is taken from a factory. The mean weight per pack is 29.47g with a standard deviation of 2.15 g. A 95% confidence interval for the mean weight of all packets held by the retailer (rounded off to two decimals) is: A. [28.38 : 30.56] B. [28.49 : 30.45] C. [28.28 : 30.66] D. [28.56 : 30.38] A recent study among 120 street hawkers in Johannesburg showed that 42 of them are of the opinion that the local regulations obstruct their business. Construct a 98% confidence interval for the true population proportion of street hawkers in Johannesburg that believe that local regulations obstruct their business. The limits of the confidence interval (rounded off to three decimals) are: A. [0.265 : 0.435] B. [0.249 : 0.451] C. [0.261 : 0.439] D. [0.294 : 0.406]
A random sample of 15 packets of chips is taken from a factory. The mean weight per pack is 29.47g with a standard deviation of 2.15 g. A 95% confidence interval for the mean weight of all packets held by the retailer (rounded off to two decimals) is: A. [28.38 : 30.56] B. [28.49 : 30.45] C. [28.28 : 30.66] D. [28.56 : 30.38] A recent study among 120 street hawkers in Johannesburg showed that 42 of them are of the opinion that the local regulations obstruct their business. Construct a 98% confidence interval for the true population proportion of street hawkers in Johannesburg that believe that local regulations obstruct their business. The limits of the confidence interval (rounded off to three decimals) are: A. [0.265 : 0.435] B. [0.249 : 0.451] C. [0.261 : 0.439] D. [0.294 : 0.406]
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A random sample of 15 packets of chips is taken from a factory. The
- A. [28.38 : 30.56]
- B. [28.49 : 30.45]
- C. [28.28 : 30.66]
- D. [28.56 : 30.38]
A recent study among 120 street hawkers in Johannesburg showed that 42 of them are of the opinion that the local regulations obstruct their business. Construct a 98% confidence interval for the true population proportion of street hawkers in Johannesburg that believe that local regulations obstruct their business. The limits of the confidence interval (rounded off to three decimals) are:
- A. [0.265 : 0.435]
- B. [0.249 : 0.451]
- C. [0.261 : 0.439]
- D. [0.294 : 0.406]
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