Question: The model predicts how long a person will remain at a social function before heading home (in minutes). Variable Coefficient p-value Intercept -4.21 0.04 Member
| The model predicts how long a person will remain at a social function before heading home (in minutes). | ||
| Variable | Coefficient | p-value |
| Intercept | -4.21 | 0.04 |
| Member (binary, yes =1) | 10 | 0.005 |
| Age (Years) | 3 | 0.005 |
| Relationship (binary, single = 1) | 15 | 0.0005 |
| Interaction of Member and Relationship | 12 | 0.005 |
| Food Served (binary, yes = 1) | 50 | 0.0008 |
| Summer (binary, summer = 1) | -10 | 0.08 |
| Winter (binary, winter = 1) | 15 | 0.005 |
| Fall (binary, fall = 1) | 10 | 0.06 |
1. Indicate the relative length of stay for the following attendees:
Single, Member
Single, Non-member
Not Single, Member
Not Single, Non-member
2. Based on age, membership and relationship status, jesse is expected to stay at a party 32 minutes longer than tommy if the party was in the Winter. For a Summer party, how much longer will Susan stay than tommy?
3.Kin is attending the social function. He is a non-member, single and age 40. The party is in the Spring and is not serving Food. How long will kin stay?
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