Question

Which of these ways is correct to find $a$ and $b$ in $a+b=13$ in which they are in the golden ratio?

score 43 · Answer 1 · 2020-11-08 00:23:46

43

Views

Which of these ways is correct to find $a$ and $b$ in $a+b=13$ in which they are in the golden ratio?

Published on 08 Nov 2020 - 0:23

score 64 · Answer 2 · 2020-11-13 11:25:00

64

Views

Can the Fibonacci sum $\sum_{i=0}^N x^i F_{a+ib}$, for integers $x$, $a$, $b$, be determined by a direct formula or generating function?

Published on 13 Nov 2020 - 11:25

score 116 · Answer 3 · 2020-11-15 00:25:55

116

Views

How to find the angles in a bisected golden rectangle?

Published on 15 Nov 2020 - 0:25

score 121 · Answer 4 · 2020-11-18 22:05:49

121

Views

Where did the Wikipedia solution to the Snub Dodecahedron originate?

Published on 18 Nov 2020 - 22:05

score 193 · Answer 5 · 2020-12-13 05:41:05

193

Views

Asymptotic expansion of the inverse of $x\mapsto x+x^\phi$ near zero

Published on 13 Dec 2020 - 5:41

score 174 · Answer 6 · 2020-12-16 11:22:43

174

Views

Show that : $\int_{0}^{\infty}\arctan\left(\frac{2}{x^2+1}\right)dx=\pi\sqrt{\phi^{-1}}$

Published on 16 Dec 2020 - 11:22

score 99 · Answer 7 · 2020-12-19 18:55:50

99

Views

Golden ratio, cyclic infinite nested square roots of 2 and and Geometric progression and cosine value

Published on 19 Dec 2020 - 18:55

score 355 · Answer 8 · 2020-12-21 21:30:54

355

Views

Showing that the maximum value of $\sin x+\sin y\sin z$, where $x+y+z=\pi$, is the golden ratio

Published on 21 Dec 2020 - 21:30

score 107 · Answer 9 · 2021-01-09 13:25:25

107

Views

Nested radicals, Golden ratio, number series

Published on 09 Jan 2021 - 13:25

score 737 · Answer 10 · 2021-01-13 14:41:00

737

Views

$\pi$ & $\phi$ (Golden ratio), Pentagon inscribed in unit circle

Published on 13 Jan 2021 - 14:41

score 639 · Answer 11 · 2021-01-15 05:36:55

639

Views

golden section search algorithm: why are there two 'update' equations?

Published on 15 Jan 2021 - 5:36

score 97 · Answer 12 · 2021-01-31 10:01:04

97

Views

Prove that $\left \lfloor \frac{1+\lfloor na+1/a\rfloor}{a} \right \rfloor=n$

Published on 31 Jan 2021 - 10:01

score 68 · Answer 13 · 2021-02-03 18:25:08

68

Views

Why is the intersections between $f(x)=x^{2}+x^{-2}-3$ and the x-axis resembles $\varphi$?

Published on 03 Feb 2021 - 18:25

score 80 · Answer 14 · 2021-02-16 15:30:38

80

Views

Approximation to the sum of reciprocals of prime numbers squared involving $\phi$, the golden ratio

Published on 16 Feb 2021 - 15:30

score 289 · Answer 15 · 2021-02-19 19:05:28

289

Views

Prove that : $ \int_{0}^{2\ln{\varphi}}{\theta\ln{\left(2\sinh{\frac{\theta}{2}}\right)}\,\mathrm{d}\theta}=-\frac{1}{5}\zeta\left(3\right) $

Published on 19 Feb 2021 - 19:05

List Question

Which of these ways is correct to find $a$ and $b$ in $a+b=13$ in which they are in the golden ratio?

Can the Fibonacci sum $\sum_{i=0}^N x^i F_{a+ib}$, for integers $x$, $a$, $b$, be determined by a direct formula or generating function?

How to find the angles in a bisected golden rectangle?

Where did the Wikipedia solution to the Snub Dodecahedron originate?

Asymptotic expansion of the inverse of $x\mapsto x+x^\phi$ near zero

Show that : $\int_{0}^{\infty}\arctan\left(\frac{2}{x^2+1}\right)dx=\pi\sqrt{\phi^{-1}}$

Golden ratio, cyclic infinite nested square roots of 2 and and Geometric progression and cosine value

Showing that the maximum value of $\sin x+\sin y\sin z$, where $x+y+z=\pi$, is the golden ratio

Nested radicals, Golden ratio, number series

$\pi$ & $\phi$ (Golden ratio), Pentagon inscribed in unit circle

golden section search algorithm: why are there two 'update' equations?

Prove that $\left \lfloor \frac{1+\lfloor na+1/a\rfloor}{a} \right \rfloor=n$

Why is the intersections between $f(x)=x^{2}+x^{-2}-3$ and the x-axis resembles $\varphi$?

Approximation to the sum of reciprocals of prime numbers squared involving $\phi$, the golden ratio

Prove that : $ \int_{0}^{2\ln{\varphi}}{\theta\ln{\left(2\sinh{\frac{\theta}{2}}\right)}\,\mathrm{d}\theta}=-\frac{1}{5}\zeta\left(3\right) $

Trending Questions

Popular # Hahtags

Popular Questions