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The next time it will happen is July 2011. It happens once or twice a year.

Does a month having 5 Fridays, 5 Saturdays and 5 Sundays only happen once every 823 years?

No.

A year can only start on one of seven days, so there are seven possible basic calendar years. Add leap years, and there are fourteen basic calendars. Period. And one of those calendars only gets used every 823 years? How would that be possible? It's not of course, all fourteen calendars get cycled through regularly, in fact 2010 uses the exact same calendar as 1999. That's eleven years, not 823.

The next time is March of 2013

Q: How often is there 5 weekends in a month?

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Once every 11 years.

once to twice per year

10 years

A 31 days month starting on a Friday.

between 5-10 years. The next years we will have 5 weekends in July are 2011, 2016, 2022, & 2033.

At least 4 and sometimes 5, depending on the year.

1999 I think it was 2009 since there were 5 Saturdays in that month October.

March

Never.

October 2010 contains 5 weekends.

ummm...never.

Only days with 31 days can have 5 of those Fri-Sat-Sun weekends in the month. There can be from 0 to 2 of these each year, as the month must start on a Friday. A given month will repeat this on a regular cycle, every 6, 5, 6, and 11 years e.g. January in 1960, 1965, 1971, 1982, 1988, 1993, 1999, 2010, and 2016. *For years where January has 5 Fri-Sat-Sun weekends, either July or October will also have 5: July in leap years and October in non-leap years.