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August 4, 2023
Here, you will find out all Important Tips, Tricks and Shortcuts on Calendar Question that will help you to solve Calendar Questions easily in Competitive Exams.
Options:
A. Monday
B. Saturday
C. Sunday
D. Friday
To calculate number of odd days till 2000, we need
Number of odd days in 1600 years = 0
Number of odd days in 400 years = 0
Now, for calculating odd days in the next five years,
5 years = (4 ordinary years +1 leap year) = (4+2)
= 6 odd days
Now to calculate number of odd days from 1st January 2006 to 27th May 2006
January (31 days) + February (28 days because 2006 is an ordinary year) + March (31 days) + (April 30 days) + May 27 days = 147 days
Total number of odd days in 147 days = ((147/7) = 21 weeks+ 0 odd days
Total number of odd days in the entire period = 0 (1600 years) + 0 (400 years) + 6 (5 years) + 0 (Period from 1.1.2006 to 27.5.2006) = 6 odd days
As per the table, on 27th May 2006 the day was Saturday.
Correct option: B
Question 1. It was a Saturday on 8th December 2007. What was the day on 8th Dec 2006?
A. Tuesday
B. Friday
D. Saturday
Solution: 2006 was an ordinary year.
Therefore the number of odd days in 2006 was = 1
Now, 8th Dec 2007 will be 1 day beyond the day on 8th December 2006 due to one odd day.
Since 8th December 2007 was Saturday, therefore, 8th December 2006 was Friday.
A. 2017
B. 2018
C. 2019
D. 2012
Sum = 14 odd days = 0 odd days
Therefore, calendar of the year 2018 will have the same calendar as that of the year 2007.
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