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If Republic day was celebrated in 1996 on Friday, on which day in 2000 Independence was celebrated?
- a)Tuesday
- b)Monday
- c)Sunday
- d)Saturday
Correct answer is option 'A'. Can you explain this answer?
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Most Upvoted Answer
If Republic day was celebrated in 1996 on Friday, on which day in 2000...
26 January, 1996 to 15 August, 2000 days were = 1663
1663 having odd day = 4
∴ In the year 2000, Independence day will on Tuesday.
1663 having odd day = 4
∴ In the year 2000, Independence day will on Tuesday.
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Community Answer
If Republic day was celebrated in 1996 on Friday, on which day in 2000...
Republic Day in 1996: Friday
To determine the day on which Independence Day was celebrated in 2000, we need to consider the number of days between these two dates and calculate the day accordingly. Let's break down the steps:
1. Finding the number of days between 1996 and 2000:
- Years: 2000 - 1996 = 4 years
- Leap Years: In this period, there was one leap year (2000). So, we have to consider an additional day.
- Non-Leap Years: The remaining years are non-leap years (1997, 1998, and 1999). Each non-leap year has 365 days.
- Total days: 4 years + 1 leap year + 3 non-leap years = 1461 days
2. Finding the day of the week for 1461 days:
- There are 7 days in a week, so we can divide the total days by 7 to find the remainder.
- 1461 ÷ 7 = 208 remainder 5
3. Determining the day of the week for Independence Day in 2000:
- Since Republic Day in 1996 was celebrated on a Friday, we can count 5 days ahead from Friday to get the day on which Independence Day was celebrated in 2000.
- Friday → Saturday → Sunday → Monday → Tuesday → Independence Day
The correct answer is option A) Tuesday.
Explanation in HTML bullet points:
Steps to determine the day of Independence Day in 2000:
1. Find the number of days between 1996 and 2000:
- Years: 2000 - 1996 = 4 years
- Leap Years: 1 (2000)
- Non-Leap Years: 3 (1997, 1998, 1999)
- Total days: 4 years + 1 leap year + 3 non-leap years = 1461 days
2. Find the day of the week for 1461 days:
- Divide total days by 7: 1461 ÷ 7 = 208 remainder 5
3. Determine the day of the week for Independence Day in 2000:
- Count 5 days ahead from Friday (Republic Day in 1996):
- Friday → Saturday → Sunday → Monday → Tuesday → Independence Day
The correct answer is option A) Tuesday.
To determine the day on which Independence Day was celebrated in 2000, we need to consider the number of days between these two dates and calculate the day accordingly. Let's break down the steps:
1. Finding the number of days between 1996 and 2000:
- Years: 2000 - 1996 = 4 years
- Leap Years: In this period, there was one leap year (2000). So, we have to consider an additional day.
- Non-Leap Years: The remaining years are non-leap years (1997, 1998, and 1999). Each non-leap year has 365 days.
- Total days: 4 years + 1 leap year + 3 non-leap years = 1461 days
2. Finding the day of the week for 1461 days:
- There are 7 days in a week, so we can divide the total days by 7 to find the remainder.
- 1461 ÷ 7 = 208 remainder 5
3. Determining the day of the week for Independence Day in 2000:
- Since Republic Day in 1996 was celebrated on a Friday, we can count 5 days ahead from Friday to get the day on which Independence Day was celebrated in 2000.
- Friday → Saturday → Sunday → Monday → Tuesday → Independence Day
The correct answer is option A) Tuesday.
Explanation in HTML bullet points:
Steps to determine the day of Independence Day in 2000:
1. Find the number of days between 1996 and 2000:
- Years: 2000 - 1996 = 4 years
- Leap Years: 1 (2000)
- Non-Leap Years: 3 (1997, 1998, 1999)
- Total days: 4 years + 1 leap year + 3 non-leap years = 1461 days
2. Find the day of the week for 1461 days:
- Divide total days by 7: 1461 ÷ 7 = 208 remainder 5
3. Determine the day of the week for Independence Day in 2000:
- Count 5 days ahead from Friday (Republic Day in 1996):
- Friday → Saturday → Sunday → Monday → Tuesday → Independence Day
The correct answer is option A) Tuesday.
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If Republic day was celebrated in 1996 on Friday, on which day in 2000 Independence was celebrated?a)Tuesdayb)Mondayc)Sundayd)SaturdayCorrect answer is option 'A'. Can you explain this answer?
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