data:image/png;base64,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

if we are dropping the lowest score, we have to find the lowest and remove itsum0numaveragelengthyour new average is 2

if we are dropping the lowest score, we have to find the lowest and remove itsum0numaveragelengthyour average is 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QKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==sumYour total score is 522,2,216