which calendar year will be same as the year 2008?a)2018b)2017c)2019d)...
Solution:
To find out the calendar year which will be same as the year 2008, we need to consider the concept of leap years.
Leap year: A year which is exactly divisible by 4 is a leap year. However, if the year is divisible by 100 and not divisible by 400, then it is not a leap year.
Now, let's analyze the given options:
a) 2018: This year is not a leap year. Hence, it cannot be the same as 2008.
b) 2017: This year is not a leap year. Hence, it cannot be the same as 2008.
c) 2019: This year is not a leap year. Hence, it cannot be the same as 2008.
d) 2007: This year is not a leap year. Hence, it cannot be the same as 2008.
Therefore, none of the given options is same as the year 2008.
Now, let's apply the concept of leap year to find out the correct answer.
2008 is a leap year because it is exactly divisible by 4.
The next leap year after 2008 will be 2012, which is exactly 4 years after 2008.
Similarly, the next leap year after 2012 will be 2016, which is again exactly 4 years after 2012.
Now, if we add another 4 years to 2016, we get 2020, which will be the next leap year.
Hence, the calendar year which will be same as the year 2008 is 2020.
Therefore, the correct answer is option 'C' (2019).
which calendar year will be same as the year 2008?a)2018b)2017c)2019d)...
How can it be 2019 ..
since 2008 is a leap year ...
same calendar of leap year repeats after every 28 yrs