Question

If the ${14}^{th}$ day after $5^{th}$ March is a Wednesday, then 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

On the ${14}^{th}$ day after $5^{th}$ March, will be ${19}^{th}$ March which will be Wednesday

Now, no. of days from ${19}^{th}$ March to ${10}^{th}$ December.
$=12+30+31+30+31+31+30+31+30+10=266=266/7=38$

Since, it is divisible by $7$, so, it will be a Wednesday on ${10}^{th}$ December.