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| 1 | en.wikipedia.org | /wiki/Square_root_of... | |
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Square root of 5
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Decimal calculation. As of January 2022, the numerical value in decimal of the square root of 5 has been computed to at least 2.25 trillion digits. |
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| 2 | math.stackexchange.com | /questions/1092215/h... | |
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How was this approximation of π involving √5 arrived at?
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5 янв. 2015 г. — Ramanujan discussed this and many similar approximations in his monumental paper Modular Equations and Approximations to π . |
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| 3 | ru.wikipedia.org | /wiki/%D0%9A%D0%B2%D... | |
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Квадратный корень из 5
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Округлённое значение 2.236 является правильным с точностью до 0,01 %. Компьютерная вычисленная точность составляет не менее 1 000 000 знаков. Может быть ... |
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| 4 | www.reddit.com | /r/askmath/comments/... | |
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Is there a reason the square root of the golden ratio makes ...
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I just wanted to double check that there wasn't some well-known approximation of pi using the golden ratio that I wasn't familiar with. pi = 5 * ... |
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| 5 | www.mathway.com | /ru/popular-problems... | |
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Вычислить квадратный корень из 5 ...
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Вычислить квадратный корень из 5 * корень пятой степени из 5 . √ 5 ⋅ 5 √ 5 5 ⋅ 5 5 . Этап 1. Умножим √ 55 √ 5 5 5 5 . Нажмите для увеличения количества этапов. |
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| 6 | www.quora.com | /How-is-sqrt-5-relev... | |
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How is [math]\sqrt{5}[/math] relevant to the golden ratio ...
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The square root of 5 is very relevant to the golden ratio φ, since 1/φ is one of the real roots of the equation x^2 + x - 1 = 0. |
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| 7 | www.goldennumber.net | /pi-phi-fibonacci/ | |
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Pi, Phi and Fibonacci - The Golden Ratio
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15 мая 2012 г. — Phi, pi and 5 (a Fibonacci number) can be related through trigonometry. Phi, the golden ratio, expressed in trigonometric terms. |
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| 8 | mathenchant.wordpress.com | /2020/03/10/the-squa... | |
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The Square Root of Pi | - James Propp - WordPress.com
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10 мар. 2020 г. — The square root of π crops up |
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| 9 | sdo.sibupk.su | /filter/tex/displayt... | |
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Источник TeX
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Источник TeX |
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| 10 | mathworld.wolfram.com | /TrigonometryAnglesP... | |
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Trigonometry Angles--Pi/5 -- from Wolfram MathWorld
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