Gaurav Tiwari
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India celebrated their 7th National Mathematics Day on 22nd December 2018 - an event which is used to promote Mathematical approach amongst students and to enhance their interest towards Mathematical Sciences. …
Continue Reading about 7 Years later has National Mathematics Day served its purpose in India?
This is a continuation of the series of summer projects sponsored by department of science and technology, government of India. In this project work, I have worked to collect and expand what Ramanujan did with Nested Radicals and summarized all important facts into the one article. In the article, there are formulas, formulas and only formulas — I think this is exactly what Ramanujan is known for. This article not only deals with Ramanujan’s initial …
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I was very pleased on reading this news that Government of India has decided to celebrate the upcoming year 2012 as the National Mathematical Year. This is 125th birth anniversary of math-wizard Srinivasa Ramanujan (1887-1920). He is one of the greatest mathematicians India ever produced. Well this is ‘not’ the main reason for appointing 2012 as National Mathematical Year as it is only a tribute to him. Main reason is the emptiness of mathematical …
Continue Reading about Welcome 2012 – The National Mathematical Year in India
There are many mathematicians, chemists, musicians, painters & biologists among us. But they are unaware of their qualities. Only some small suggestive strokes are needed for them. Unless one tells them, they will not know how great they are. Here is a small self test. Do you enjoy music, drums and dance? Do you enjoy looking at the flowers, carpets, 3D images & symmetrical sculptures like these ? Do you like puzzles and tease your friends with …
Consider a sequence of functions as follows:- $ f_1 (x) = \sqrt {1+\sqrt {x} } $ $ f_2 (x) = \sqrt{1+ \sqrt {1+2 \sqrt {x} } } $ $ f_3 (x) = \sqrt {1+ \sqrt {1+2 \sqrt {1+3 \sqrt {x} } } } $ ......and so on to $ f_n (x) = \sqrt {1+\sqrt{1+2 \sqrt {1+3 \sqrt {\ldots \sqrt {1+n \sqrt {x} } } } } } $ Evaluate this function as n tends to infinity. Or logically: Find $ \displaystyle{\lim_{n \to \infty}} f_n (x) $ . Solution Ramanujan …
