data:image/png;base64,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The highest temperature is 2The average temperature is 2The number of days greater than 75 is 2range0rangeThe range is 2Monday,Tuesday,Wednesday,Thursday,Friday,Saturday,Sunday90,100,100,20,66,66,5580011231000