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QKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==The results of your calculations are 2itemreport the results of the calculations221001,2" ",24,82