Determining the day of the week for significant events like births, weddings, deaths, or any other historical or future date is simple with a little math. Follow these easy steps to calculate the day for any date, whether it's from the past or future, all the way back to the 1700s.
Here is a simple method to find the day of the week for any given date using just your mind:
D = Date
M = Number corresponding to the month
Y = Last two digits of the year
[Y/4] = Remainder when the last two digits of the year (Y) are divided by 4
Numbers for the Month (Table-1) |
Numbers for the Day of the Week (Table-2) |
|||
---|---|---|---|---|
Month | Number | Year < 2000 | Year >= 2000 | |
Weekday |
Type-I | Type-II | ||
January | 1/0* | Saturday | 0 | 1 |
February | 4/3* | Sunday | 1 | 2 |
March | 4 | Monday | 2 | 3 |
April | 0 | Tuesday | 3 | 4 |
May | 2 | Wednesday | 4 | 5 |
June | 5 | Thursday | 5 | 6 |
July | 0 | Friday | 6 | 0 |
August | 3 | |||
September | 6 | |||
October | 1 | |||
November | 4 | |||
December | 6 |
* For leap years, consider January as 0 and February as 3.
To calculate the day of the week, use the formula: Day = (D + M + Y + (Y/4)) mod 7
Now, apply the values in the formula:
(30 + 1 + 85 + 21) mod 7 = 137 mod 7
Dividing 137 by 7 gives a remainder of 4.
Therefore, the day is Wednesday.
(Note: Since the birth year is less than 2000, refer to Table-2 under Type-I for this calculation.)
To calculate the day of the week, use the formula: Day = (D + M + Y + (Y/4)) mod 7
Now, apply the values in the formula:
(1 + 1 + 15 + 3) mod 7 = 20 mod 7
Dividing 20 by 7 gives a remainder of 6.
Therefore, the day is Thursday.
(Note: Since the year is greater than 2000, refer to Table-2 under Type-II for this calculation.)
To calculate the day of the week, use the formula: Day = (D + M + Y + (Y/4)) mod 7
Now, apply the values in the formula:
(15 + 3 + 47 + 11) mod 7 = 76 mod 7
Dividing 76 by 7 gives a remainder of 6.
Therefore, the day is Friday.
(Note: Since the year is less than 2000, refer to Table-2 under Type-I for this calculation.)
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