QUESTION 2QUESTION 2
For this homework, I’d like you to take a look at this table from a recent Pew Research Center report:
https://www.pewsocialtrends.org/2020/10/06/amid-national-reckoning-americans-divided-on-whether-increased-focus-on-race-will-lead-to-major-policy-change/psdt_010-06-20_race-update-5/
You can take a look at the whole report if you’d like (it’s interesting enough), but the following questions simply ask about this contingency table.
QUESTION 1
If I randomly select one respondent from the 10,093 in this study, what is the probability that I will select a person who thinks there will be major policy changes to address racial inequality?
Select one:
A. .48
B. .51
C. .46
D. .52
QUESTION 2
If I again randomly select a person from the 10,093 in this dataset, what is the probability I select a person who identifies as Hispanic and believes major policy changes to address racial inequality will happen?
Select one:
A. .51
B. .47
C. .48
D. YOU CANNOT TELL FROM THE INFORMATION PROVIDED
QUESTION 3
Why are the percentages given in this graphic considered inferences (guesses)? (Just a brief one or two sentence answer please.)
QUESTION 4
The percentage of Americans who believe there will be policy changes that improve the lives of Black people is 52% in the graphic I showed you. If I took another 10,093 randomly selected Americans, I’d probably get a slightly different answer. If I took yet another 10,093 randomly selected Americans, I’d probably get yet another slightly different answer. Sometimes the percent of people will be 48% or 51% or 53%. Each sample will yield a slightly different result (with overlap of course).
If I plot the percentages from many, many different samples as a histogram, what will the histogram look like?
Select one:
A. A BELL-SHAPED DISTRIBUTION
B. A SYMMETRIC, UNIMODAL DISTRIBUTION
C. A FLAT (UNIFORM) DISTRIBUTION
D. YOU CANNOT TELL FROM THE INFORMATION PROVIDED
E. A BINOMIAL DISTRIBUTION
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