Answer: Option D
To find the year next to 1988 having the same calendar, we need to identify if 1988 is a leap year or not, as leap years have an extra day compared to non-leap years.
A leap year is a year that is exactly divisible by 4, except for years that are divisible by 100 but not by 400. For example, 1900 is not a leap year because it is divisible by 100 and not by 400, but 2000 is a leap year because it is divisible by both 100 and 400.
Now, let's determine if 1988 is a leap year or not:
1988 is divisible by 4, so it is a leap year.Since 1988 is a leap year, we know that the same calendar repeats after 28 years (i.e., 7 x 4). Therefore, we need to add 28 years to 1988 to get the year next to 1988 having the same calendar.
1988 + 28 = 2016However, 2016 is not one of the answer choices. Therefore, we need to continue adding 4 years to 2016 until we reach one of the answer choices.
2016 + 4 = 20202020 + 4 = 2024Therefore, the year next to 1988 having the same calendar is 1993, which is option D.
In summary, to find the year next to 1988 having the same calendar:
Determine if 1988 is a leap year or not.If 1988 is a leap year, add 28 years to 1988 to get the year next to 1988 having the same calendar.If the year obtained in step 2 is not one of the answer choices, continue adding 4 years until you reach one of the answer choices.If you think the solution is wrong then please provide your own solution below in the comments section .