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EDPSY 490 final study guide Question and answers verified to pass 2025/2026

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EDPSY 490 final study guide Question and answers verified to pass 2025/2026 parsimony - correct answer capturing the essence of the data in the simplest manner possible, without misrepresenting the data population - correct answer the scores we wish to know about (aka "truth") parameters - correct answer numerical descriptions (quantities) of a population (of scores) - "truth" statistics - correct answer numerical descriptions (quantities) of a sample of scores - "reality" µ formal definition - correct answer E(X) µ computational definition - correct answer summation of (x)/n σ² computational definition - correct answer summation of (x-mu)^2/n

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EDPSY 490 final study guide Question
and answers verified to pass
2025/2026
parsimony - correct answer ✔capturing the essence of the data in the simplest manner possible,
without misrepresenting the data



population - correct answer ✔the scores we wish to know about (aka "truth")



parameters - correct answer ✔numerical descriptions (quantities) of a population (of scores) -> "truth"



statistics - correct answer ✔numerical descriptions (quantities) of a sample of scores -> "reality"



µ formal definition - correct answer ✔E(X)



µ computational definition - correct answer ✔summation of (x)/n



σ² computational definition - correct answer ✔summation of (x-mu)^2/n



σ² formal definition - correct answer ✔E(x-mu)^2



nominal - correct answer ✔unordered categories



ordinal - correct answer ✔ordered categories



interval - correct answer ✔ordered categories + equal spaces

, ratio - correct answer ✔ordered categories + equal spaces + true zero



formula for a z-score - correct answer ✔(x-mu)/sd



definition of a z-score - correct answer ✔converting an X from its original units to the number of
standard deviations it is from the mean



formula for a 1-group z-test statistic - correct answer ✔(xbar-mu)/true standard error of the means



formula for a 2-group t-test statistic - correct answer ✔(xbar1 - xbar2) - (mu1 - mu2)/standard error of
the mean differences



unbiasedness - correct answer ✔statistic doesn't under/overestimate the parameter



consistency - correct answer ✔as sample size increases, distribution becomes more compact



efficiency - correct answer ✔going for the parameter that has the least variability (mean)



Central Limit Theorem - correct answer ✔tells us the shape of most sampling distributions (we can
assume it is normal if there is a large enough sample size)



z = 1 - correct answer ✔34.13%



z = 2 - correct answer ✔47.72%



z = 3 - correct answer ✔49.87%

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