data:image/png;base64,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

AnswerThey all add up to2

sumlengthAnswerThe aveage is 2

a1b1List is on a incline

2131415161

a1All negative are now Postive2

a1a1Odds are now gone2

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==4.66666666666666706,3,8,0,4,704.6666666666666671217,15,3,0,0,01