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Question

Who among the following gave us the names of the twelve divisions of the solar zodiac and whose calculation of the earth's circumference was not off the mark?

This question was previously asked in
UGC NET 2022 Politics Including IR Question Paper (09-Jul-2022) (Shift 1)
The correct answer is

Āryabhaṭa

To solve this question, we need to identify who among the given options contributed to the naming of the twelve divisions of the solar zodiac and successfully calculated the Earth's circumference with reasonable accuracy.

  1. Understanding the Context: The Zodiac is an area of the sky that extends approximately 8° north or south of the ecliptic, the apparent path of the Sun across the celestial sphere over the course of the year. Āryabhaṭa was an ancient Indian mathematician and astronomer who made significant contributions to these fields.
  2. Āryabhaṭa's Contributions:
    • He introduced the concept of the twelve divisions of the solar zodiac, which are widely used in both astronomy and astrology.
    • He was also among the first to calculate the circumference of the Earth. His estimates were surprisingly accurate given the tools and knowledge available during his time.
  3. Analyzing Other Options:
    • Īśvarakṛṣṇa, primarily known for his work in philosophy, particularly the Sāṅkhya school, did not contribute to astronomy in the way the question describes.
    • Bhāskarācarya, another renowned Indian mathematician and astronomer, came after Āryabhaṭa and built on his works but was not the original person to give the names of the twelve zodiac divisions.
    • Brahma Gupta, also a significant figure in Indian mathematics and astronomy, made his own contributions, particularly in algebra and number theory, but did not provide zodiac names.
  4. Conclusion: Based on historical analysis, Āryabhaṭa is recognized for naming the twelve divisions of the solar zodiac and accurately calculating the Earth's circumference. Thus, the correct answer is Āryabhaṭa.
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Similar Questions

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    This profound teaching on the nature of action and its results is primarily found in:

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