Concept:In an arithmetic series, the difference between consecutive terms must remain constant.Explanation:Find the consecutive differences:6308−6283=256327−6308=196349−6327=226371−6349=22The differences are not equal, so one term is wrong.The last two differences suggest the common difference should be 22.Check using the first term:6283+22=6305But the given second term is 6308.So 6308 breaks the pattern.The correct series should be:6283,6305,6327,6349,6371Answer:The odd term is 6308 (Option A).