Question

100 words essay on Srinivasa Ramanujan​

Answer 1

Step-by-step explanation:

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.At the Town High School, Ramanujan proved himself as a talented student and did well in all of his school subjects. In 1900, he became involved with mathematics and began summing geometric and arithmetic series on his own.

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.At the Town High School, Ramanujan proved himself as a talented student and did well in all of his school subjects. In 1900, he became involved with mathematics and began summing geometric and arithmetic series on his own.In the Town High School, Ramanujan began reading a mathematics book called ‘Synopsis of Elementary Results in Pure Mathematics’. Furthermore, this book was by G. S. Carr.

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.At the Town High School, Ramanujan proved himself as a talented student and did well in all of his school subjects. In 1900, he became involved with mathematics and began summing geometric and arithmetic series on his own.In the Town High School, Ramanujan began reading a mathematics book called ‘Synopsis of Elementary Results in Pure Mathematics’. Furthermore, this book was by G. S. Carr.With the help of this book, Ramanujan began to teach himself mathematics. Furthermore, the book contained theorems, formulas and short proofs. It also contained an index to papers on pure mathematics.

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.At the Town High School, Ramanujan proved himself as a talented student and did well in all of his school subjects. In 1900, he became involved with mathematics and began summing geometric and arithmetic series on his own.In the Town High School, Ramanujan began reading a mathematics book called ‘Synopsis of Elementary Results in Pure Mathematics’. Furthermore, this book was by G. S. Carr.With the help of this book, Ramanujan began to teach himself mathematics. Furthermore, the book contained theorems, formulas and short proofs. It also contained an index to papers on pure mathematics.His Contribution to Mathematics

Step-by-step explanation:Ramanujan was born in Erode on December 22, 1887, in his grandmother’s house. Furthermore, he went to primary school in Kumbakonamwas when he was five years old. Moreover, he would attend several different primary schools before his entry took place to the Town High School in Kumbakonam in January 1898.At the Town High School, Ramanujan proved himself as a talented student and did well in all of his school subjects. In 1900, he became involved with mathematics and began summing geometric and arithmetic series on his own.In the Town High School, Ramanujan began reading a mathematics book called ‘Synopsis of Elementary Results in Pure Mathematics’. Furthermore, this book was by G. S. Carr.With the help of this book, Ramanujan began to teach himself mathematics. Furthermore, the book contained theorems, formulas and short proofs. It also contained an index to papers on pure mathematics.His Contribution to MathematicsBy 1904, Ramanujan’s focus was on deep research. Moreover, an investigation took place by him of the series (1/n). Moreover, calculation took place by him of Euler’s constant to 15 decimal places. This was entirely his own independent discovery.

Answer 2

100 words essay on Srinivasa Ramanujan​

• Srinivasa Ramanujan was an Indian mathematician who made significant contributions to mathematical analysis, number theory, and continued fractions during his short life. He was born in 1887 in Erode, India and showed an early aptitude for mathematics. Despite having limited access to formal education, he taught himself mathematics and made groundbreaking discoveries.

• In 1913, Ramanujan wrote to the British mathematician G.H. Hardy, sharing some of his mathematical results. Hardy was so impressed by Ramanujan's work that he arranged for him to come to Cambridge University to further his studies. During his five years in England, Ramanujan made many more groundbreaking contributions to mathematics, including the Ramanujan prime and the Ramanujan theta function.

• One of Ramanujan's most famous contributions is his work on the partition function, which counts the number of ways a number can be expressed as a sum of integers. He discovered an infinite number of congruences that the partition function must satisfy, which were later used to prove the famous modularity theorem. His work on modular forms and theta functions, and his discovery of mock theta functions, still continues to inspire research in the area of number theory.

• Ramanujan's work was not limited to pure mathematics. He made important contributions to the field of mathematical analysis, including finding an asymptotic formula for the number of partitions of an integer and developing the Rogers-Ramanujan identities, which have been used to study the properties of the Rogers-Ramanujan continued fraction.

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