Tag | Value |
---|---|
file | Inferential_Statistics_uva-confidence-level-104-en_uva-confidence-level-104-en |
name | uva-confidence-level-104-en |
section | Inferential Statistics/Confidence Intervals/Confidence level |
type | schoice |
solution | FALSE, FALSE, TRUE |
Type | Conceptual |
Language | English |
Level | Statistical Literacy |
IRT-Difficulty | 3 |
p-value | 0.311 |
Suppose a researcher has four averages for which she wants to calculate multiple comparison Tukey confidence intervals wants to calculate. With four averages a total of six possible differences between averages and therefore six confidence intervals. For comparison, the researcher also calculates comparison also calculates the ordinary 95% confidence intervals. Two of these ordinary 95% confidence intervals are (3; 7) and (12; 16). What are now possible Tukey 95% confidence intervals that correspond to the above two ordinary confidence intervals?