The calendar of the year 2010 will be the sam | vedclass

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(D) To find the year with the same calendar as $2010$,we calculate the cumulative number of odd days until the sum is divisible by $7$ (i.e.,$0$ odd d

Vedclass · Accepted Answer

$2021$

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(D) To find the year with the same calendar as $2010$,we calculate the cumulative number of odd days until the sum is divisible by $7$ (i.e.,$0$ odd days).$2010$ (Ordinary year): $1$ odd day$2011$ (Ordinary year): $1$ odd day$2012$ (Leap year): $2$ odd days$2013$ (Ordinary year): $1$ odd day$2014$ (Ordinary year): $1$ odd day$2015$ (Ordinary year): $1$ odd day$2016$ (Leap year): $2$ odd days$2017$ (Ordinary year): $1$ odd day$2018$ (Ordinary year): $1$ odd day$2019$ (Ordinary year): $1$ odd day$2020$ (Leap year): $2$ odd daysSum of odd days from $2010$ to $2020$:$1 + 1 + 2 + 1 + 1 + 1 + 2 + 1 + 1 + 1 + 2 = 14$ odd days.Since $14$ is divisible by $7$,the remainder is $0$.Therefore,the calendar for the year $2021$ will be the same as the calendar for the year $2010$.

The calendar of the year $2010$ will be the same for the year

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