IS MY ANSWER CORRECT? I CHOSE A Which best describes bias, if any, from the sample surveyed? survey: favorite sports sample: randomly selected fans at a baseball game A. Since the sample is randomly selected, there is unlikely to be any bias. B. Since baseball fans are also likely to be fans of other sports, there is unlikely to be any bias. C. Since baseball is played in the summer, there is likely to be bias against sports played in the winter. D. Since the sample is taken at a baseball game, it is likely to be biased in favor of baseball.
They went to the game because they like baseball. This is especially true if it cost (a lot of) money to go. Otherwise, why would they go? Sure there are some people who were dragged to the game by others. But for the most part, baseball fans went to the ball game.
yes it is true
Oh, ok
So are you sure there wasn't any bias?
So, there is bias
yes there is bias
Oh, ok!
no there isnt a a bias
That means I eliminate A & B
yes
I dun really think that it's C. It doesn't make sense. So, does that mean it's D?
"Since baseball is played in the summer, there is likely to be bias against sports played in the winter." there's nothing that guarantees a summer sports fan would hate winter sports. They could only like summer sports like football and baseball; however, they could also love hockey or something. The fact that they are at the game doesn't lead to them only liking summer sports So yeah, I agree. C isn't true
it is d
I already surfed on the internet and it is c
I mean it is d
"Since the sample is taken at a baseball game, it is likely to be biased in favor of baseball." because they went to the game, they are most likely baseball fans. They may like other sports, but the fact that they spent money to go to the game and the fact that they are present at the stadium would highly make them pick baseball as the #1 sport. Maybe they like football better or equally as well, but I think them being present at the stadium makes them think of baseball first since it's fresh in their mind. Of course, this isn't 100% guaranteed but it's highly likely the sample is biased because of the reasoning above
Oh ok
So, D is my answer! Thx guys! :)
your welcome
no problem
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