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Continuous Random Variable
can assume any value in an interval on the real line or in a collection of intervals
NORM.DIST
used to compute the cumulative probability given an x value
NORM.INV
used to compute the x value given a cumulative probability
Element
the entity on which data are collected
Population
a collection of all the elements of interest
Sample
a subset of the population
Sampled Population
the population from which the sample is taken
Point Estimation
we use the data from the sample to compute a value of a sample statistic that serves as an estimate of a population parameter
x̄ (x-bar)
sample mean
μ (mu)
population mean
σ (sigma)
standard deviation
Central Limit Theorem
the theory that, as sample size increases, the distribution of sample means of size n, randomly selected, approaches a normal distribution.
Strata
groups of elements
Clusters
separate groups of elements
Stratified Random Sampling
a form of probability sampling; a random sampling technique in which the researcher identifies particular demographic categories of interest and then randomly selects individuals within each category.
Cluster Sampling
a probability sampling technique in which clusters of participants within the population of interest are selected at random, followed by data collection from all individuals in each cluster.
Systematic Sampling
every nth item in the target population is selected
Convenience Sampling
use results that are easy to get
T Distribution
a family of similar probability distributions
Degrees of Freedom
a specific t distribution depends on a parameter known as
Confidence Coefficient
the probability that the interval contains the true parameter
Confidence Level
the confidence coefficient expressed as. percentage
Significance Level
α=1-confidence coefficient
s
sample standard deviation
To construct a confidence interval for the mean you will need
a point estimate
Given the same data set, a wider confidence interval will have a larger margin of error (T/F)
True
The margin of error in an interval estimate of the population mean is a function of all of the following except:
(a) sample size
(b) level of significance
(c) variability of the population
(d) sample mean
(d) sample mean
An interval estimate is used to estimate
a population parameter