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What is a major limitation of NHST?
It only gives a binary decision: Reject 𝐻₀ or Fail to Reject 𝐻₀, lacking context such as the magnitude of effect.
Why can sample size affect NHST decisions?
Larger sample sizes reduce standard error, which can increase test statistics and lead to rejecting 𝐻₀ even for small differences.
What additional test estimates are recommended alongside NHST?
Effect sizes and confidence intervals (CIs).
What is Cohen’s d in a one-sample z-test?
d= xˉ−μ
————
σ
What are Cohen’s guidelines for interpreting d?
Small: ~0.2
Medium: ~0.5
Large: ~0.8
What is the formula for a 95% CI in a z-test?
xˉ±(1.96×SE)
What does a CI actually mean (correct interpretation)?
In the long run, 95% of CIs calculated from all possible samples would contain the true population mean.
What factors narrow a CI?
Larger sample size (↓SE)
Lower population standard deviation
What is a Type I error (α)?
Incorrectly rejecting a true null hypothesis.
What is a Type II error (β)?
Failing to reject a false null hypothesis.
What is statistical power?
1−β; the probability of correctly rejecting a false null hypothesis.
What increases statistical power?
Larger effect size
Larger sample size
Smaller standard error
When do we use a t-test instead of a z-test?
When population standard deviation (σ) is unknown and must be estimated.
What is the formula for t in a one-sample t-test?
t=xˉ−μ
—————-
s(sqaure rooted)N
What is the degrees of freedom (df) in a one-sample t-test?
df=N−1
What happens to the t-distribution as df increases?
It approaches the normal (z) distribution.
What is the formula for Cohen’s d in a t-test?
d=xˉ−μ
———
s
What is the formula for CI in a one-sample t-test?
xˉ±(tcrit×s/(square rooted) N)
What are key differences between z and t distributions?
t-distributions have heavier tails and critical values vary by df.
What is the only factor affecting power that researchers can directly control?
Sample size