data:image/png;base64,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

The highest temeprature of the week was degrees.4index0lowTemp1lengthThe lowest temperature of the week wasdegrees.4

The number of days with a temperature over 75 degrees wasdays.4

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==-,-,-,-,-,-,-----0