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What is the maximum number of fridays that can occur in a calendar year?
Wiki User
∙ 9y ago
maximum of 54 fridays can occur in an yer
Wiki User
∙ 9y ago
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What is the maximum number that a Thursdays occur in a given calendar year?
there are 53 or 54 thursdays in an year depending on the day which year starts
What the maximum number of Thursdays that can occur on a given calendar?
It seems reasonable to assume that the calendar mentioned is for exactly twelve months. Such a calendar will usually have 52 Thursdays, but will have 53 when a) the first day of the calendar is a Thursday, and b) the second day of the calendar is a Thursday and the calendar includes 29 February (which of course occurs only in a leap year). In both these cases the last day of the calendar is a Thursday, except when (a) is true and the calendar contains 29 February; then the last day will be a Friday Every day of the week could be subject to precisely the same analysis.
How do you find the greatest number of Mondays that may occur in any 45 day interval?
Get a calendar. Start on a Monday and mark off 45 days. Count the number of Mondays you have crossed off. The answer will be 7.
When does the next Friday the 13th occur on the calendar?
Today is Friday the 13th, February 13th, 2009, that is!
What is the hundredth day of the year?
April 10th is the 100th day of this year (2009). During leap years, however, the 100th day of those years will occur on April 9th. This type of information is obtained by consulting a Julian calendar - a calendar that shows, besides normal information, the number of days which have elapsed (and usually also how many are remaining) in the current year.
What is the maximum number of Thursdays that can occur in a given calendar year?
53 in the maximum.
What's the maximum number of Thurdays that can occur on a given calendar year?
53 Thursday can occur
What is the maximum number that a Thursdays occur in a given calendar year?
there are 53 or 54 thursdays in an year depending on the day which year starts
What the maximum number of Thursdays that can occur on a given calendar?
It seems reasonable to assume that the calendar mentioned is for exactly twelve months. Such a calendar will usually have 52 Thursdays, but will have 53 when a) the first day of the calendar is a Thursday, and b) the second day of the calendar is a Thursday and the calendar includes 29 February (which of course occurs only in a leap year). In both these cases the last day of the calendar is a Thursday, except when (a) is true and the calendar contains 29 February; then the last day will be a Friday Every day of the week could be subject to precisely the same analysis.
What is the maximum number of eclipses that can occur during an eclipse season?
There is no such thing as an eclipse 'season'.
What is amplitude and frequency of a wave?
Amplitude is the maximum displacement of a particle from its equilibrium position in a wave. Frequency is the number of oscillations or cycles of a wave that occur in a unit of time.
How many full moon on Fridays?
On average, one seventh of the full moons occur on a Friday.
Why are there only 5 fridays saturdays Sundays in October every 823 years-seems like to me if there's always 31 days in October then- if Oct 1st is a Friday then the 5 weekend days would occur?
Actually - the NEXT occurrence will be in 2021 - which is only eleven years away, and 2032 ! The days & dates in the calendar repeat every 11 years. Have a look in your Windows calendar !
When is the year 7000 in jewish calendar?
The year 7000 on the Hebrew calendar will occur in September of the year 3240.
What is the maximum number of valance electrons an element can have?
The maximum number of valence electrons an element can have is 8. This is because the outermost energy level, or valence shell, of an atom can hold a maximum of 8 electrons. Exceptions to this rule can occur for elements that can have more than 8 electrons in their valence shell through the process of expanded octet.
How many Thursdays that can occur in a given calendar year?
53
What seems to occur in eleven cycles.?
Sunspots - and the Gregorian calendar.
