The calendar for the year 2000 will be the sa | vedclass

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Question

(D) To find the year with the same calendar,we calculate the number of odd days in each year until the total sum of odd days is divisible by $7$.$2000

Vedclass · Accepted Answer

$2005$

Vedclass · Answer

(D) To find the year with the same calendar,we calculate the number of odd days in each year until the total sum of odd days is divisible by $7$.$2000$ is a leap year,so it has $2$ odd days.$2001$ is a normal year,so it has $1$ odd day.$2002$ is a normal year,so it has $1$ odd day.$2003$ is a normal year,so it has $1$ odd day.$2004$ is a leap year,so it has $2$ odd days.Sum of odd days = $2 + 1 + 1 + 1 + 2 = 7$.Since the sum is $7$,which is divisible by $7$,the calendar for $2000$ will repeat in the year $2000 + 5 = 2005$.

The calendar for the year $2000$ will be the same for which of the following years?

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