Answer
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Hint: The Sulva sutras is not one single book but instead a series of books by various Indian scholars and mathematicians. In 800 BC the mathematician Baudhayana wrote a book where with the help of a rope he explained the relation that the length of the diagonal produces an area which the vertical and horizontal sides make together. This is what we now call as Pythagoras theorem.
Complete step by step solution:
Let us begin with understanding the origin of Sulva sutras. The Sulva Sutras are part of the larger corpus of texts called the Sulva Sutras, considered to be appendices to the Vedas. They are the only sources of knowledge of Indian mathematics from the Vedic period. There are various types of Sulva sutras namely as below,
(i) Apastamba
(ii) Baudhayana
(iii) Manava
(iv) Katyana
(v) Maitrayaniya
(vi) Varaha
(vii) Vadhula
(viii) Hiranyakeshi
There is a reference of the Pythagoras theorem in the Sulva sutra of Baudhayana. It was Baudhayana who discovered the Pythagoras theorem. Baudhayana listed Pythagoras theorem in his book called Baudhayana Śulbasûtra (800 BC). Incidentally, Baudhayana Śulbasûtra is also one of the oldest books on advanced Mathematics. Baudhayana used a rope as an example. A rope stretched along the length of the diagonal produces an area which the vertical and horizontal sides make together.
Therefore, the Pythagoras theorem which we know today is ${{\left( \text{Side 1} \right)}^{\text{2}}}\text{+}{{\left( \text{Side 2} \right)}^{\text{2}}}\text{=}{{\left( \text{Diagonal} \right)}^{\text{2}}}$
One really interesting thing is that Pythagoras was not credited for this theorem till at least three centuries after. It was much later when Cicero and other Greek mathematicians/historians decided to tell the world that it was Pythagoras that came up with this theorem. Baudhayama also made remarkable discoveries like calculating the value of pi $\left( \pi \right)$ , Calculating the value of the square root of 2 and many more.
Therefore, Baudhayana is named as the history of mathematics in English translation.
Hence, the correct option is (c).
Note: The common mistake that can be done is as the Pythagoras theorem is taught to us in the Geometry section, it is easily possible to write option (a), but that’s not the case.
Complete step by step solution:
Let us begin with understanding the origin of Sulva sutras. The Sulva Sutras are part of the larger corpus of texts called the Sulva Sutras, considered to be appendices to the Vedas. They are the only sources of knowledge of Indian mathematics from the Vedic period. There are various types of Sulva sutras namely as below,
(i) Apastamba
(ii) Baudhayana
(iii) Manava
(iv) Katyana
(v) Maitrayaniya
(vi) Varaha
(vii) Vadhula
(viii) Hiranyakeshi
There is a reference of the Pythagoras theorem in the Sulva sutra of Baudhayana. It was Baudhayana who discovered the Pythagoras theorem. Baudhayana listed Pythagoras theorem in his book called Baudhayana Śulbasûtra (800 BC). Incidentally, Baudhayana Śulbasûtra is also one of the oldest books on advanced Mathematics. Baudhayana used a rope as an example. A rope stretched along the length of the diagonal produces an area which the vertical and horizontal sides make together.
Therefore, the Pythagoras theorem which we know today is ${{\left( \text{Side 1} \right)}^{\text{2}}}\text{+}{{\left( \text{Side 2} \right)}^{\text{2}}}\text{=}{{\left( \text{Diagonal} \right)}^{\text{2}}}$
One really interesting thing is that Pythagoras was not credited for this theorem till at least three centuries after. It was much later when Cicero and other Greek mathematicians/historians decided to tell the world that it was Pythagoras that came up with this theorem. Baudhayama also made remarkable discoveries like calculating the value of pi $\left( \pi \right)$ , Calculating the value of the square root of 2 and many more.
Therefore, Baudhayana is named as the history of mathematics in English translation.
Hence, the correct option is (c).
Note: The common mistake that can be done is as the Pythagoras theorem is taught to us in the Geometry section, it is easily possible to write option (a), but that’s not the case.
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