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