Exam 2: Part 1 Take-Home Assignment
November 9, 2016
Instructions for Exam 2 Part 1
Due in class on Wed, Nov 16
Download Sampling Distribution Data corresponding to the last digit of your PID
For each vote total and % estimate from the special election assignment, test the null hypothesis that the actual results (shown below) are equal to the sampling distribution mean and proportions.
Ho: μ = (substitute the mean vote total or % vote from below)
Ha: μ ≠ (substitute the mean vote total or % vote downloaded from the Sampling Distribution Data)
σ = standard deviation downloaded from the Sampling Distribution Data
n = 32
α = 0.05
- POTUS vote total: 60,117
- Senate vote total: 59,679
- 3rd Congressional vote total: 60,125
Ho: p0 = (substitute the mean % vote from below)
Ha: p0 ≠ (substitute the mean % vote from below)
p-hat = downloaded from the Sampling Distribution Data
σ = standard deviation downloaded
n = 32
α = 0.05
- Clinton: 46.48%
- Trump: 46.15%
- Bennet: 52.34%
- Glenn: 43.08%
- Tipton: 53.36%
- Schwartz: 41.27%
- Ballot Measure 200: 44.37%
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I am a bit confused regarding the exam. I know it is supposed to be 10 hypothesis tests. But I am unclear of which formulas I need for what. Am I doing one-tail or two-tail tests or am I doing the ones like we did in class on Wednesday? I am really lost.
We can review tomorrow in class. Don’t worry. I will be sure all your questions are answered.
What are we supposed to do with the POTUS, Senate, and CD3 columns and does the top row represent averages and the bottom row represent the standard deviation?
The POTUS, Senate and CD3 columns have estimated vote count based on a sampling distribution. Yes, the top row contains average estimate and the bottom row is the standard deviation. Your task is to conduct a hypothesis test to see if estimate is significantly different than the actual vote count. Hope this helps.
I’m confused on what equation we’re supposed to use to figure this out.
I’m confused about why you didn’t start on the take home assignment until the night before it’s due.