#ramanujan #algebra Ramanujan's Problem | root(x) + y = 7, x+root(y)=11
#ramanujan #algebra Ramanujan's Problem | system equation involving radicals | root(x) + y = 7, x+root(y)=11
Srinivasa Ramanujan was the great Indian Mathematician.
Born: 22 December 1887
Died: 26 April 1920 (aged only 32)
Place: Erode, Madras, India
He made substantial contributions to mathematical analysis, number theory, infinite series, and continued fractions,
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Video Summary
AI GeneratedThis video demonstrates how to solve a mathematical problem attributed to the Indian mathematician Ramanujan. The goal is to find the integer values for x and y in a system of equations involving radicals: $\\sqrt{x} + y = 7$ and $x + \\sqrt{y} = 11$. Through algebraic manipulation and factoring, the solution is determined to be $x = 9$ and $y = 4$.