data:image/png;base64,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

Your smallest number in the list is 12

Your sum of all the numbers is 123452

sum12345

50

length of namessortedThe longest name is last letters 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QIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==Brian,Carissa,Evangelina,Quincy,Ali8,9,5,45,95,8,9,9,456