Ramanujan

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He was born in 22na of December 1887 in a small small town of Tanjore district, Écharpe. He failed in The english language in Advanced, so his formal studies were halted but his self-study of mathematics ongoing. He directed a set of 120 theorems to Professor Hardy of Cambridge. As a result this individual invited Ramanujan to Great britain. Ramanujan showed that any kind of big quantity can be crafted as total of only four prime numbers.

This individual showed that how to break down the number in two or more pieces or cubes.

when Mr Litlewood came to see Ramanujan in taxi cab number 1729, Ramanujan stated that 1729 may be the smallest quantity which can be drafted in the form of sum of cube of two numbers in two ways, my spouse and i. e. 1729 = 93 + 103 = 13 + 123 since then the quantity 1729 is referred to as Ramanujan’s amount. In the third century W. C, Archimedes noted which the ratio of circumference of any circle to its diameter is frequent.

The proportion is now named ‘pi ( Î )’ (the sixteenth letter inside the Greek buchstabenfolge series) The biggest numbers the Greeks as well as the Romans used were 106 whereas Hindus used amounts as big as 1053 with particular names as early as 5000 M.

C. throughout the Vedic period.

ARYABHATA

Aryabhatta was born in 476A. M in Kusumpur, India. He was the first person to say that Earth is spherical and it revolves around the sun. He gave the formula (a + b)2 = a2 + b2 + 2ab He taught the method of solving the next problems:

BRAHMAGUPTA

Brahma Gupta was born in 598A. D in Pakistan. He provided four ways of multiplication. He gave the following formula, employed in G. P series a + kvadratmeter + ar2 + ar3 +¦¦¦.. & arn-1 = (arn-1) ÷ (r ” 1) This individual gave the next formulae: Area of a cyclic quadrilateral with side a, b, c, d= š(s -a)(s- b)(s -c)(s- d) where 2s = a + m + c + m Length of their diagonals =

SHAKUNTALA DEVI

She was developed in 1939 In 1980, she offered the product of two, tough luck digit numbers within 28 seconds, many countries have invited her to demonstrate her extraordinary talent. In Dallas she competed with a laptop to see who have give the cube root of 188138517 faster, the lady won. At university of USA the girl was asked to give the 23rd root of 91674867692003915809866092758538016248310668014430862240712651642793465704086709659 32792057674808067900227830163549248523803357453169351119035965775473400756818688305 620821016129132845564895780158806771. She answered in 50seconds. The answer is 546372891. It took a UNIVAC 1108 computer, full one minute (10 seconds more) to confirm that she was right after it absolutely was fed with 13000 instructions. Now the girl with known to be Human being Computer.

BHASKARACHARYA

He was given birth to in a town of Mysore district. He was the first to give that any number divided by simply 0 provides infinity (00). He provides written a lot about absolutely no, surds, échange and combo. He wrote, “The hundredth part of the circumference of a circle seems to be directly. Our earth is a big sphere and that’s why it appears to be smooth.  This individual gave the formulae just like sin(A B) = sinA. cosB cosA. sinB

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