The following question refers to a country with six states. There are 250 seats in the legislature, and the populations of the states are given in the table below.
![](data:image/png;base64, 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)
Find each state's apportionment under Jefferson's method.
◦ State A: 29; State B: 136; State C: 11; State D: 42; State E: 13; State F: 19
◦ State A: 29; State B: 133; State C: 12; State D: 42; State E: 14; State F: 20
◦ State A: 29; State B: 134; State C: 11; State D: 42; State E: 14; State F: 20
◦ State A: 29; State B: 135; State C: 11; State D: 41; State E: 14; State F: 20
◦ none of these