The problem requires finding the day of the week for $26^{\text{th}}$ September, given that $12^{\text{th}}$ August was a Monday in the same year. We need to calculate the total number of days between these two dates.
First, calculate the number of days remaining in August after the $12^{\text{th}}$.
Next, count the number of days in September up to the target date.
Sum the days remaining in August and the days in September.
To find the day of the week, calculate the remainder when the total number of days is divided by 7 (since there are 7 days in a week).
A remainder of 3 means the day will shift forward by 3 days from the starting day.
The starting day ($12^{\text{th}}$ August) was Monday. Add the calculated day shift.
Therefore, $26^{\text{th}}$ September will be a Thursday.
A bell rings every 18 minutes. A second bell rings every 24 minutes. A third bell rings every 32 minutes. If all the three bells ring at the same time at 8 o'clock in the morning, at what other time will they all ring together?
Assume that 1. the hour and minute hands of a clock move without jerking. 2. the clock shows a time between 8 o'clock and 9 o'clock. 3. the two hands of the clock are one above the other. After how many minutes (nearest integer) with the two hands will be again lying one above the other?
If the 3rd day of a month is Monday, which one of the following will be the fifth day from 21st of this month?
Two cars start towards each other, from two places A and B which are at a distance of 160 km. They start at the same time 08 : 10 AM.
If the speeds of the cars are 50 km and 30 km per hour respectively, they will meet each other at
If it is Saturday on 27th September, what day will it be on 27th October of the same year?