Lower and upper quotas The inhabitants of three regions decided to unite and form a kingdom. The kingdom is going to be ruled by a council, with the council having 350 seats (members). The seats for the council will be allocated to the three regions according to the populations of the regions. The table shows the regions and their populations. Region Yenor Lower quota Region Population (in thousands) (a) Fill in the table below with the lower and upper quotas for each region using the standard divisor. Upper quota Kaenia 1367 1867 Cheahan Kaenia 0 0 2401 Yenor Cheahan 0 0 0 0 (b) What would happen if the plan called for allocating the upper quota to each region? O The plan would call for allocating too many seats. The plan would call for allocating more seat(s) than were available. Total O The plan would result in seats still available that were not allocated. The plan would result in seat(s) still available. O The plan would allocate all of the seats exactly. 5635 X 3 S
Lower and upper quotas The inhabitants of three regions decided to unite and form a kingdom. The kingdom is going to be ruled by a council, with the council having 350 seats (members). The seats for the council will be allocated to the three regions according to the populations of the regions. The table shows the regions and their populations. Region Yenor Lower quota Region Population (in thousands) (a) Fill in the table below with the lower and upper quotas for each region using the standard divisor. Upper quota Kaenia 1367 1867 Cheahan Kaenia 0 0 2401 Yenor Cheahan 0 0 0 0 (b) What would happen if the plan called for allocating the upper quota to each region? O The plan would call for allocating too many seats. The plan would call for allocating more seat(s) than were available. Total O The plan would result in seats still available that were not allocated. The plan would result in seat(s) still available. O The plan would allocate all of the seats exactly. 5635 X 3 S
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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