data:image/png;base64,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The number of days over 75 degrees is 2average7The average is 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QKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==2233441122443322,33,44,11,22,44,33029.857142857142858000