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STAT 1000 - UNIT 6 EXAM 2025 QUESTIONS AND ANSWERS

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Statistical inference - ANS - provides methods for drawing conclusions about a population from sample data how "good" of an estimator is Xbar? - ANS - the probability that Xbar = μ is equal to 0, because of continuity (Xbar is a continuous variable) - reporting the sample mean alone gives no information as to how accurate we believe our estimate to be - instead, we would like to use the sample mean to construct an interval of values to estimate the population mean μ 95% confidence interval for μ - ANS (xbar - 1.96*σ/√n, xbar + 1.96*σ/√n) we interpret the 95% confidence interval for μ as follows: - ANS - if we repeatedly took simple random samples of the same size from the same population and constructed the interval in a similar manner, 95% of all such intervals would contain the true mean μ of the population estimate - ANS - best guess at the true value of the parameter we're trying to estimate margin of error - ANS - reflects how accurate we believe our estimate to be confidence level, C - ANS - gives the probability that the interval will contain the true value of the population mean μ general level C confidence in

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STAT 1000
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STAT 1000








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STAT 1000
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Uploaded on
July 3, 2025
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Written in
2024/2025
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STAT 1000 - UNIT 6 EXAM 2025
QUESTIONS AND ANSWERS


Statistical inference - ANS - provides methods for drawing conclusions about a population
from sample data


how "good" of an estimator is Xbar? - ANS - the probability that Xbar = μ is equal to 0,
because of continuity (Xbar is a continuous variable)
- reporting the sample mean alone gives no information as to how accurate we believe our
estimate to be
- instead, we would like to use the sample mean to construct an interval of values to estimate
the population mean μ


95% confidence interval for μ - ANS (xbar - 1.96*σ/√n, xbar + 1.96*σ/√n)


we interpret the 95% confidence interval for μ as follows: - ANS - if we repeatedly took
simple random samples of the same size from the same population and constructed the interval
in a similar manner, 95% of all such intervals would contain the true mean μ of the population


estimate - ANS - best guess at the true value of the parameter we're trying to estimate


margin of error - ANS - reflects how accurate we believe our estimate to be


confidence level, C - ANS - gives the probability that the interval will contain the true value of
the population mean μ


general level C confidence interval formula - ANS xbar ± z*σ/√n

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