If the 25 th of August in a year is Thursday, the number of Mondays in that month is
5
This question asks us to determine the total count of Mondays in August, given that August 25th is a Thursday. We will use basic calendar logic and step-by-step calculations.
First, it's important to know that the month of August has 31 days.
The key piece of information provided is that August 25th falls on a Thursday.
We need to find all the dates that are Mondays within the month of August.
Step 1: Find the first Monday on or after August 25th.
Starting from Thursday, August 25th, we count forward through the days of the week:
August 26th is Friday.
August 27th is Saturday.
August 28th is Sunday.
August 29th is Monday.
Therefore, August 29th is a Monday.
Step 2: Find previous Mondays in August.
Days of the week repeat in a cycle of 7 days. To find previous Mondays, we subtract 7 days from the date August 29th. We must ensure that the resulting dates are still within the month of August (which has days numbered 1 through 31).
The Mondays we find are:
August 29th is a Monday.
Subtracting 7 days gives August 22nd, which is also a Monday (using the calculation $29 - 7 = 22$).
Subtracting another 7 days gives August 15th, which is also a Monday (using $22 - 7 = 15$).
Subtracting another 7 days gives August 8th, which is also a Monday (using $15 - 7 = 8$).
Subtracting another 7 days gives August 1st, which is also a Monday (using $8 - 7 = 1$).
Step 3: Verify all calculated dates.
All the dates we found for Mondays (1st, 8th, 15th, 22nd, and 29th) are valid dates within the month of August (which runs from the 1st to the 31st).
Listing the identified Monday dates:
The Mondays in August are: 1st, 8th, 15th, 22nd, and 29th.
Counting these specific dates, we find there are exactly 5 Mondays in August for this particular year.
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