You want to do a survey of members of the baseball team at Georgetown College to see how they feel about academic life at GC. You want to ensure that you take a simple random sample. There are several sampling strategies that you have in mind. Which one of the following strategies is a simple random sample of size 12? Group of answer choices ( ) You obtain a list of all GC baseball players. You then write the name of each player on a slip of paper and put the papers in a hat. You thoroughly shuffle the names and then select 12 slips of paper from the hat without replacement. ( ) You obtain a list of all GC baseball players and you select one of the first 5 names at random. Then, you select every fifth name on the list after that until you have 12 people selected. ( ) You obtain an alphabetically-ordered list of all GC baseball players and pick the first 12 names on the list. ( )You find out that there are 20 JV players and 40 Varsity players on the baseball team at GC. To make your sample representative of this distribution, you randomly select 4 players from the JV team and 8 players from the Varsity team to be in your sample. ( ) You find out that there are 6 baseball players enrolled in each of the four sections of MAT 111. You write the sections on slips of paper - A, B, C, D - and place the slips of paper in a hat. You shuffle the papers and then select 2 slips of paper from the hat without replacement. The students in the two chosen sections make up your sample.
You want to do a survey of members of the baseball team at Georgetown College to see how they feel about academic life at GC. You want to ensure that you take a simple random sample. There are several sampling strategies that you have in mind. Which one of the following strategies is a simple random sample of size 12? Group of answer choices ( ) You obtain a list of all GC baseball players. You then write the name of each player on a slip of paper and put the papers in a hat. You thoroughly shuffle the names and then select 12 slips of paper from the hat without replacement. ( ) You obtain a list of all GC baseball players and you select one of the first 5 names at random. Then, you select every fifth name on the list after that until you have 12 people selected. ( ) You obtain an alphabetically-ordered list of all GC baseball players and pick the first 12 names on the list. ( )You find out that there are 20 JV players and 40 Varsity players on the baseball team at GC. To make your sample representative of this distribution, you randomly select 4 players from the JV team and 8 players from the Varsity team to be in your sample. ( ) You find out that there are 6 baseball players enrolled in each of the four sections of MAT 111. You write the sections on slips of paper - A, B, C, D - and place the slips of paper in a hat. You shuffle the papers and then select 2 slips of paper from the hat without replacement. The students in the two chosen sections make up your sample.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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You want to do a survey of members of the baseball team at Georgetown College to see how they feel about academic life at GC. You want to ensure that you take a simple random sample. There are several sampling strategies that you have in mind. Which one of the following strategies is a simple random sample of size 12?
Group of answer choices
( ) You obtain a list of all GC baseball players. You then write the name of each player on a slip of paper and put the papers in a hat. You thoroughly shuffle the names and then select 12 slips of paper from the hat without replacement.
( ) You obtain a list of all GC baseball players and you select one of the first 5 names at random. Then, you select every fifth name on the list after that until you have 12 people selected.
( ) You obtain an alphabetically-ordered list of all GC baseball players and pick the first 12 names on the list.
( )You find out that there are 20 JV players and 40 Varsity players on the baseball team at GC. To make your sample representative of this distribution, you randomly select 4 players from the JV team and 8 players from the Varsity team to be in your sample.
( ) You find out that there are 6 baseball players enrolled in each of the four sections of MAT 111. You write the sections on slips of paper - A, B, C, D - and place the slips of paper in a hat. You shuffle the papers and then select 2 slips of paper from the hat without replacement. The students in the two chosen sections make up your sample.
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