Review the key concepts, formulae, and examples before starting your quiz.
🔑Concepts
The Indian National Calendar, also known as the Saka Calendar, was adopted on March 22, 1957 ( Chaitra Saka Era).
It is based on the solar cycle, with the year beginning on the day after the Vernal Equinox (st March).
The calendar consists of months: Chaitra, Vaisakha, Jyaistha, Asadha, Sravana, Bhadra, Asvina, Kartika, Agrahayana, Pausa, Magha, and Phalguna.
A normal year has days, while a leap year has days. In a leap year, the first month 'Chaitra' has days instead of .
The Saka Era is calculated by subtracting from the Gregorian year for the period after the start of the Saka New Year.
The first five months (Vaisakha to Bhadra) have days each, ensuring that the months align better with the solar movement through the zodiac.
📐Formulae
💡Examples
Problem 1:
Calculate the corresponding Saka Era year for the Gregorian year .
Solution:
Explanation:
To find the Saka year, we subtract from the current Gregorian year. Using vertical subtraction: Thus, the year AD corresponds to the Saka year .
Problem 2:
Determine if the year Saka Era (Gregorian ) is a leap year and state the number of days in Chaitra.
Solution:
Since , it is a leap year. Therefore, Chaitra has days.
Explanation:
The Indian National Calendar follows the Gregorian leap year rule. If the Gregorian year is a leap year, the Saka year is also a leap year. In such cases, the month of Chaitra begins on March instead of March and contains days.