LAB 4data:image/png;base64,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data:image/png;base64,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sum is .3The average is .3These numbers are negative: 3These numbers are increasing: 3The maximum number is .3These numbers are even:23Here are the numbers if they were all postive:23Total2Placement19,001,12,20,9013226.4False (Negative)true9069012,20,909,001,12,20,902,4,5,2,518