data:image/png;base64,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

The minimum is temperature is degrees.2

The maximum temperature is 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B8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==78,80,81,92,76,83,88-3,-1,-2,-5,-1,-8,-3-8-1