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https://math.answers.com/math-and-arithmetic/How_are_irrational_numbers_being_used_in_the_world

How are irrational numbers being used in the world? - Answers

There are very many uses for Irrational Numbers. A square, whose sides are a rational number, will have a diagonal of irrational length. The diagonals of most rectangles, with rational sides, will be irrational. The circumference and area of a circle (or ellipse) is related to pi, an irrational number. In the same way that pi is central to geometry, another irrational number, e, is fundamental to advanced calculus.



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How are irrational numbers being used in the world? - Answers

https://math.answers.com/math-and-arithmetic/How_are_irrational_numbers_being_used_in_the_world

There are very many uses for Irrational Numbers. A square, whose sides are a rational number, will have a diagonal of irrational length. The diagonals of most rectangles, with rational sides, will be irrational. The circumference and area of a circle (or ellipse) is related to pi, an irrational number. In the same way that pi is central to geometry, another irrational number, e, is fundamental to advanced calculus.



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https://math.answers.com/math-and-arithmetic/How_are_irrational_numbers_being_used_in_the_world

How are irrational numbers being used in the world? - Answers

There are very many uses for Irrational Numbers. A square, whose sides are a rational number, will have a diagonal of irrational length. The diagonals of most rectangles, with rational sides, will be irrational. The circumference and area of a circle (or ellipse) is related to pi, an irrational number. In the same way that pi is central to geometry, another irrational number, e, is fundamental to advanced calculus.

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      There are very many uses for Irrational Numbers. A square, whose sides are a rational number, will have a diagonal of irrational length. The diagonals of most rectangles, with rational sides, will be irrational. The circumference and area of a circle (or ellipse) is related to pi, an irrational number. In the same way that pi is central to geometry, another irrational number, e, is fundamental to advanced calculus.

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