A class of 12 girls and 14 boys is going to choose 3 students to represent them in student government. Allie suggested that the first 3 students to arrive in class the next day should be the representatives. Bobby suggested that each student roll 2 numbers cubes and the 3 students with the highest sum should be the representatives. Whose method would result in a fair sample that represents the class population, and why?
Allie, because every student has an equal chance to arrive first in class the next day Allie, because students who arrive first in class are the most responsible Bobby, because every student has an equal chance to get a high sum Bobby, because students with the highest sum will be the most popular students
can you help me @kirbykirby
can someone please help me @kirbykirby and @amistre64
@Mathhelp123344
im never good with these word like questions, but it seems to me like 2 options sound the best. but i got no good way to really narrow it further.
what options
Well in probability terms, the fair way is the one in which every person has the same probability of being selected. From this, can you narrow down to whether Allie or Bobby's method would give an equal chance to everyone?
well, allie and bobby are each given 2 options ... and only one of each for them sounds reasonable to me. the others just do not sound mathical enough for me.
I say B makes sense
Or Allies method
B is not objective enough for me
A and C are my best bets, other than that id have to toss a coin :)
I don't agree with B either. A class has a mix of ppl that are "responsible" and not, so just picking from the early-comers is not necessarily representative of the whole class
yea your right but i can put two answers on my quiz
Now i say C looks better
I would go with C since the probability is much more probabilistic. We can;t guarantee that students arrive randomly to class in A
I like C the best, but i simply dont have a way to verify it :)
oh you can put 2 answers?
Because everyone has an equal chance
A might be more like a voluntary or convienent sample ... and not a true random sample.
because what if your bus runs late
no i cant put two answers @kirbykirby
oh ok lol. Well ya I think C is probably the best choice
I do too
C is iffy only in that the people who missed class that day dont get a chance to participate :)
How do you give medals?
if there is no blue button labeled 'best responce' then you might want to refresh your browser
Oh haha I suppose that could happen as well..
There is
did you get it
It was correct yay
yay
did you get the medal @kirbykirby
yes ty :)
NO thank you
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