Since you are selecting only among leap years, either the first or the second day of the year would have to be a Saturday, so you have two chances out of seven (a probability of 2/7) that there are 53 saturdays.
There are 52 weeks in a year, 1 Saturday per week. 52 X 20 =1040
1 century = 100 consecutive years 7 centuries = 700 years
7 years 2 months
400/56=7 years and 2 months
469 approximately 52 x 9 = 468 weeks (or Saturdays) then maybe two or three leap years (365 x 9) / 7 = 469.285 excluding leap years
he woulve experienced 287 saturdays * * * * * He would have experienced 3652 or 3653.
7''7
I believe Alltel close at 7 p.m. on Saturdays.
2013 had 5 Saturdays, and 2014 will have 5 Saturdays; then 2019 is next time that will happen
That depends on the year. There are always at least 52 Saturdays and 52 Sundays in a year, so most years there are 104 in total. Some years there can be 53 Sundays and 52 Saturdays, in which case the total is 105. There can also be 52 Sundays and 53 Saturdays, again giving a total of 105. If a leap year starts on a Saturday, then there are 53 Saturdays and 53 Sundays, so there are 106 in total.
There were 52 Saturdays in 2008.
There were 52 Saturdays in 2010.
In 2009, there were 52 Saturdays.
There were 52 Saturdays in 2007.
there is no general answer. It depends on which 5 years you choose. Most non- leap years have 52 Saturdays but if the year starts on a Saturday in a non-leap year, you end up with 53 Saturdays. If either of the first two days lands on a Saturday of a leap year you also get 53 Saturdays. You will have to check the calendars for January and December of years of concern and identify the ones that are leap years for an answer.
In 2008, January had four Saturdays. February had four Saturdays. March had five Saturdays. April had four Saturdays. May had five Saturdays. June had four Saturdays. July had four Saturdays. August had five Saturdays. September had four Saturdays. October had four Saturdays. November had five Saturdays. December had four Saturdays.