Question
.3 Homework
Question 4, 1.3.5-T
HW Score:
Pontiof 2
Points: 0 of 2
Savo
As part of a college literature course, students must read three classic works of literature from the provided list. Write a short description of the procesges that can be used to generate a simple random sample of three books. Obtain a simple random sample of size 3 from this list.
Click the icon to view the classic works list.
Which of the following would produce a simple random sample? Select all that apply.
A. List the names in alphabetical order and take the first three on the list.
B. Number the books from 1 to 9 and use a random number generator to produce 3 different numbers from 1 to 9 that correspond to the books selected.
C. List each book on a separate piece of paper, place them all in a hat, and pick three.
D. Ask someone their opinion on which three books are best, and select those three.
Question 4, 1.3.5-T
HW Score:
Pontiof 2
Points: 0 of 2
Savo
A. List the names in alphabetical order and take the first three on the list.
B. Number the books from 1 to 9 and use a random number generator to produce 3 different numbers from 1 to 9 that correspond to the books selected.
C. List each book on a separate piece of paper, place them all in a hat, and pick three.
D. Ask someone their opinion on which three books are best, and select those three.
Ask by Ramirez Frank. in the United States
Jan 22,2025
Upstudy AI Solution
Tutor-Verified Answer
Answer
Options B and C produce a simple random sample.
Solution
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Extra Insights
To generate a simple random sample of three books from the list, you can first assign each book a unique number. Next, use a method like a random number generator or lottery-style selection to ensure each book has an equal chance of being picked. This way, you’re minimizing bias and ensuring that your sample reflects the diversity of the entire list.
For your second query, both options B and C would yield a simple random sample. Option B allows for the use of technology to generate random numbers, while option C involves a hands-on approach that guarantees everyone gets a fair shake at being chosen. Options A and D introduce bias by either limiting the selection process or relying on personal opinion.
