Question

If on ${14}^{th}$ day after $5^{th}$ March be Wednesday, what day of the week will fall on ${10}^{th}$ December of the same year ?

• A. Friday
• B. Wednesday
• C. Thursday
• D. Tuesday

Answer 1

The correct option is B Wednesday

$14$th day after $5$ March is $19$ March (Wednesday)
$19$th to $31$st March number of odd days = $5$

No. of days till $30$ November:

April - number of odd days - $2$

May- number of odd days -$3$

June - number of odd days - $2$

July - number of odd days - $3$

August - number of odd days - $3$

September - number of odd days - $2$

October - number of odd days - $3$

November - number of odd days - $2$

Total = $20$ % $7$ = 6

So till 30 November number of odd days =$6$.

Till 10 December number of odd days =$3$.
$\therefore 5+6+3=14$ odd days = $0$ odd days
$\therefore$ the day will also be a Wednesday

option B