Sampling Distribution for Proportions Applet
Sampling Distribution for Means Applet
The questions on the back ask about different types of sampling distributions. For example, if I were considering the sampling distribution for means, this would mean I take a sample, find the mean, and plot that mean. Then I take another sample, plot that mean, and plot it. I would continue to do this. As I plotted means, I would expect most values of the means to be "in the middle," and so ultimately I would expect most plotted 'points" in the middle, or an approximately Normal shape.
Your job is to consider the shape of the shape of the sampling distributions for maxima, minima, and medians. Think: if I take a sample, plot the max, and repeat, where would most maxima be? In the middle? On the right? On the left? What shape does this result in?
Exploring Sampling Distributions (HW Questions)
1.
Describe/outline the process shown in the
applets to define a sampling distribution for sample proportions. WRITE
YOUR ANSWER USING COMPLETE SENTENCES. (2 points)
2.
After exploring the sampling distribution for proportions, define the model—shape, mean
and standard deviation. WRITE YOUR ANSWER
USING A COMPLETE SENTENCE. (1 poin
“The
sampling distribution for proportions is…..with a mean of…..and a standard
deviation of….”
3.
Describe/outline the process shown in the
applets to define a sampling distribution for sample means. WRITE YOUR ANSWER USING COMPLETE SENTENCES. (2 points)
4.
After exploring the sampling distribution for means, define the model—shape, mean and
standard deviation. WRITE YOUR ANSWER
USING A COMPLETE SENTENCE. (1 point)
“The
sampling distribution for means is…..with a mean of…..and a standard deviation
of….”
5.
Discuss with your group: what would the sampling
distribution for maxima look
like? Sketch a distribution and describe the shape (in words). (1 point)
6.
Discuss with your group: what would the sampling
distribution for medians look
like? Sketch a distribution and describe the shape (in words). (1 point)
7.
Discuss with your group: what would the sampling
distribution for minima look
like? Sketch a distribution and describe the shape (in words). (1 point)
Lastly, if you'd like to get a head start, here's our weekend homework:
Page 428: 7, 13, 21, 23, 27a
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