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sun of the list is12-10-206average of list is12-10-206list but postive 12-10-206is there a negtive 12-10-206are they in order 12-10-206largest number 12-10-206all postive 12-10-206all even 12averagegreater or equal1,1,2,3,-430.61,1,2,3,4false-431,1,2,3,40,0,2,2,-4