Hypothesis Testing and Confidence Intervals
Hypothesis Testing and Confidence Intervals
|INFERENCE PROCEDURE |CONDITIONS |TEST STATISTIC |CONFIDENCE INTERVAL |CALCULATOR |
|One Mean |SRS? | | |Stat/Test/ |
|[pic] is known |Normal? (Is n large enough? If not GRAPH!) |[pic] |[pic] |ztest or zinterval |
| |Independent? 10n < pop | | | |
|Z-test | | | | |
|Z-Interval | | | | |
|One Mean |SRS? | | |Stats/Test/ |
|[pic] is UNKNOWN |Normal? (Is n large enough? If not GRAPH!) |[pic] |[pic] |ttest or tinterval |
| |Independent? 10n < pop |df = n-1 |df = n-1 | |
|t-test | | | | |
|t-interval | | | | |
|One Proportion |SRS? | | |Stat/Test |
| |Normal? |[pic] |[pic] |1propzTest or |
|1 Proportion z-test |np > 10, n(1-p) > 10 | | |1propZInt |
|1 Proportion z-int |Independent? 10n < pop | | | |
|More than 1 prop |SRS? | |N/A |For GOF: Put observed counts in L1 |
|2 Categorical Variables |All expected counts [pic]5? |[pic] | |and expected counts in L2. [pic] |
| | | | |Sum L3 to get [pic] |
|[pic]Tests: | | | |For Matrix: Put observed counts in |
|Goodness of Fit | | | |[A] Stat/Test/[pic]test |
|Homogeneity | | | | |
|Independence | | | | |
Hypothesis Testing and Confidence Intervals (cont)
|INFERENCE PROCEDURE |CONDITIONS |TEST STATISTIC |CONFIDENCE INTERVAL |CALCULATOR |
|Two Mean |SRS for both? | | |Stats/Test/ |
|[pic]’s are UNKNOWN |Normal for both? (Is n large enough? If|[pic] |[pic] |2samplettest or 2sampletint |
| |not GRAPH BOTH!) | | | |
|2 Sample t-test |Independent? If random, OK |df = smallest of [pic] and [pic] | | |
|2 Sample t-interval | |or ugly formula |df = smallest of [pic] and [pic] | |
| | | |or ugly formula | |
|Two Proportion |SRS for both? | | |Stat/Test |
| |Normal for both? |[pic] |[pic] |2propzTest or |
|2 Proportion z-test |[pic], [pic] | | |2propZInt |
|2 Proportion z-int |[pic], [pic] | | | |
| |Independent? | | | |
| |[pic] [pic] | | | |
|Slope |1. All obs. independent | | |Stat/Test/ |
| |2. x and y have a linear relationship |[pic] |[pic] |linregttest |
|Linear Regression t-test |(see graph) | | | |
| |3. [pic] is same for all x (see graph)|df = n-2 | | |
| |4. y varies normally for each x | |df = n-2 | |
| |(residuals normal?) | | | |
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