Textbook Notes (363,314)
QMS 202 (10)
Chapter 10

# Chapter 10 Confidence interval estimation.docx

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School
Ryerson University
Department
Quantitative Methods
Course
QMS 202
Professor
Boza Tasic
Semester
Winter

Description
Chapter 10 Confidence interval estimation  We estimate population parameter using either point estimates or interval estimates.  A point estimate is the value of a single sample statistic.  A confidence interval estimate is a range of numbers, called an interval, constructed around the point estimate.  The confidence interval is constructed such that the probability that the population parameter is located somewhere within the interval is known.  Sample mean X, is a point estimate of the population mean µ. However the sample mean varies from sample to sample because it depends on the items selected in the sample. 10.1 Confidence interval estimation for the mean (ơ Known) • In order to understand the full meaning of the interval estimate, you need to examine a hypothetical set of all possible samples of n values. • For some samples, the interval estimate of µ is correct, but for others it is incorrect. • When a sample mean falls anywhere between 2 numbers, the population mean is included somewhere within the interval. • Because in practice, you select only one sample of size n and µ is unknown, you never know for sure whether your specific interval includes the population mean. However if you take all possible samples of n and compute their different % confidence intervals, the % of the intervals will include the population mean, and only the rest % of them will not be included. • In general, the level of confidence is symbolized by ( 1- ơ) x100% Calculator to determine Z value for % confidence • Mean= 0 and standard deviation=1 ALWAYS • Select STAT F5(DIST) F1 (NORM) F3(INVN) F2(VAR) • The calculator will show 2 results X1INV and X2INV Calculator to determine % confidence interval
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