Question
Problem 3: For all 1000 respondents, the mean age was 36.33 with a standard deviation of 4.7 years. Assuming the distribution of age is approximately
Problem 3: Forall 1000respondents, the mean age was 36.33 with a standard deviation of 4.7 years. Assuming the distribution of age is approximately normal determine the area between the scores for four different respondents (see below for the list).
A survey measuring attitudes toward interracial dating was administered to 1000 respondents (See Problem 1 for the questions and response categories).
The scores of 20 respondents were:
Problem 3: Forall 1000respondents, the mean age was 36.33 with a standard deviation of 4.7 years. Assuming the distribution of age is approximately normal determine the area between the scores for four different respondents (see below for the list).
Compute the area between the following set of respondents:
- Respondents E and P
- Respondents A and R
- Respondents C and H
- Respondents Q and S
Note 1: place a zero in front of the decimal for any number that is less than one (e.g. 0.12), and round your answers to the second decimal place (e.g. 1.23; 12.34). Finally you are welcome to provide your answers in a Word document and upload the document or you can copy and paste everything in the space provided below. To be on the safe side you should probably copy/paste the answers as well as upload a Word document with your answers.
Note 2: Although not required, I would suggest putting your final answers in a table where the respondent is the row and the answer category is the column (see example below). For those of you that like to show me your work, that is fine; you can include a column that shows your work at the beginning (between the Case and Z-Score columns) or at the end (right after the Area/Percentage above column) of the table.
Example format for your answers:
Area Between | Area Between/Answer | Calculations or show work (this column is optional-see comment above). |
Respondents A and B | 1.23 | 0.12 |
Respondents C and D | 12.34 | 12.00 (this is for a whole number that doesn't have anything after the decimal). |
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