In a normal year, there are 52 weeks and 1 day, so there are 52 Sundays and the extra day can be any day of the week. If there are 53 Sundays in a year, that means the extra day was also a Sunday.

In a leap year, there are 52 weeks and 2 days. These two days can be any combination of days of the week. So, there can be either 52 or 53 Sundays in a leap year.

In a period of 4 years, there are usually 3 normal years and 1 leap year. So, the minimum number of Sundays in this period is 52*3 (from the normal years) + 52 (from the leap year) = 208 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

However, since we know that year X has 53 Sundays, we can adjust our calculation. The minimum number of Sundays in the 4 year period is 53 (from year X) + 52*2 (from the other normal years) + 52 (from the leap year) = 209 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

So, the number of Sundays in the 4 year period from year X to X+3 can be 209, 210, 211, or 212. Therefore, the correct answer is not listed among the options given. The answer should be "None of these".

Question

In a normal year, there are 52 weeks and 1 day, so there are 52 Sundays and the extra day can be any day of the week. If there are 53 Sundays in a year, that means the extra day was also a Sunday.

In a leap year, there are 52 weeks and 2 days. These two days can be any combination of days of the week. So, there can be either 52 or 53 Sundays in a leap year.

In a period of 4 years, there are usually 3 normal years and 1 leap year. So, the minimum number of Sundays in this period is 52*3 (from the normal years) + 52 (from the leap year) = 208 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

However, since we know that year X has 53 Sundays, we can adjust our calculation. The minimum number of Sundays in the 4 year period is 53 (from year X) + 52*2 (from the other normal years) + 52 (from the leap year) = 209 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

So, the number of Sundays in the 4 year period from year X to X+3 can be 209, 210, 211, or 212. Therefore, the correct answer is not listed among the options given. The answer should be "None of these".

Knowee AI · Accepted Answer

In a normal year, there are 52 weeks and 1 day, so there are 52 Sundays and the extra day can be any day of the week. If there are 53 Sundays in a year, that means the extra day was also a Sunday.

In a leap year, there are 52 weeks and 2 days. These two days can be any combination of days of the week. So, there can be either 52 or 53 Sundays in a leap year.

In a period of 4 years, there are usually 3 normal years and 1 leap year. So, the minimum number of Sundays in this period is 52*3 (from the normal years) + 52 (from the leap year) = 208 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

However, since we know that year X has 53 Sundays, we can adjust our calculation. The minimum number of Sundays in the 4 year period is 53 (from year X) + 52*2 (from the other normal years) + 52 (from the leap year) = 209 Sundays. The maximum number of Sundays is 53*3 (from the normal years) + 53 (from the leap year) = 212 Sundays.

So, the number of Sundays in the 4 year period from year X to X+3 can be 209, 210, 211, or 212. Therefore, the correct answer is not listed among the options given. The answer should be "None of these".

If in a particular year X there are 53 Sundays then how many Sundays will there be in a period of 4 years X to X+3 year?Question 27Answera.208 or 209b.209c.None of thesed.208

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