Use Hamilton's method, to apportion the 40 mail trucks using the new population. District D has been done for you. District A D Total New Population 2,970 3,550 6,360 9,620 22,500 Number of Mail 17 40 Trucks (Type integers or decimals.) The population paradox occurs because District A loses a truck to District B even though District B's population decreased. District B loses a truck to District C because District B's population decreased. District Closes a truck to District B even though District C's population increased faster than District B's population. District C loses a truck to District D because District D's population increased faster than District C's population. District D loses a truck to District B even though District D's population increased faster than District B's population. Use Hamilton's method, to apportion the 40 mail trucks using the new population. District D has been done for you. District A D Total New Population 2,970 3,550 6,360 9,620 22,500 Number of Mail 17 40 Trucks (Type integers or decimals.) The population paradox occurs because District A loses a truck to District B even though District B's population decreased. District B loses a truck to District C because District B's population decreased. District Closes a truck to District B even though District C's population increased faster than District B's population. District C loses a truck to District D because District D's population increased faster than District C's population. District D loses a truck to District B even though District D's population increased faster than District B's population