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Chaitra 1 of the national calendar based on the Saka Era corresponds to which one of the following dates of the Gregorian calendar in a normal year of 365 days?
Explanation
The Indian National Calendar year begins on 22 March, which is the day after the spring equinox.[1] Chaitra 1 of the national calendar based on the Saka Era generally corresponds to March 22 of the Gregorian calendar in a normal year of 365 days.[2] In leap years, it corresponds to March 21.[2]
The Indian National Calendar, also known as the Saka Calendar, was adopted for use with effect from 21 March 1956 CE, that is, 1 Chaitra 1878 Saka.[3] This calendar system ensures synchronization with the Gregorian calendar while maintaining traditional Indian month names. The variation between March 22 (normal years) and March 21 (leap years) accounts for the adjustment needed to keep the calendar aligned with astronomical events, particularly the spring equinox. Therefore, option A correctly identifies both possible dates for Chaitra 1 in the Saka Era calendar.
Sources- [1] Science ,Class VIII . NCERT(Revised ed 2025) > Chapter 11: Keeping Time with the Skies > Fig. 11.9: Indian National Calendar > p. 182
- [3] Science ,Class VIII . NCERT(Revised ed 2025) > Chapter 11: Keeping Time with the Skies > Ever heard of ... > p. 183
PROVENANCE & STUDY PATTERN
Guest previewThis is a classic 'National Symbols' question derived directly from the India Year Book (Chapter 2) and basic NCERT Geography. It tests the official administrative definition of Indian time. It is a fair, static GK question: you either know the specific adoption date or you derive it using the Vernal Equinox logic.
This question can be broken into the following sub-statements. Tap a statement sentence to jump into its detailed analysis.
- Statement 1: Does Chaitra 1 of the national calendar based on the Saka Era correspond to 22nd March (or 21st March) of the Gregorian calendar in a normal year of 365 days?
- Statement 2: Does Chaitra 1 of the national calendar based on the Saka Era correspond to 15th May (or 16th May) of the Gregorian calendar in a normal year of 365 days?
- Statement 3: Does Chaitra 1 of the national calendar based on the Saka Era correspond to 31st March (or 30th March) of the Gregorian calendar in a normal year of 365 days?
- Statement 4: Does Chaitra 1 of the national calendar based on the Saka Era correspond to 21st April (or 20th April) of the Gregorian calendar in a normal year of 365 days?
- Explicitly states the Indian National Calendar year begins on 22 March in a regular (365-day) year.
- Explains leap years are handled by adding a day to Chaitra, and in such years the new year begins on 21 March.
- Directly links Chaitra (first month) to these Gregorian dates, giving the normal vs leap-year correspondence.
- Records the adoption example where 1 Chaitra (Saka) corresponded to 21 March 1956, showing historical occurrence of the 21 March mapping.
- Supports the claim that 1 Chaitra can correspond to 21 March in specific years (consistent with the leap-year adjustment described in [1]).
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