Namba hii ina maana gani? 1.6180339887.

[Sokoro waito]

Heko kwenu wadau,

Wakati fulani nilipokuwa nasoma kitabu cha THINK LIKE A CHAMPION kilichoandikwa na Raisi Donald J. Trump nilisoma mahali fulani ambapo aliitaja hii namba 1.6180339887 kama GOLDEN RATIO ambayo imewahi kutumiwa na watu mbalimbali kwenye kazi zao, kwa mfano amemtaja DA VINCI.

Lakini pia ameielezea namba hii kwa ufupi sana huku akisisitiza kuwa ni namba ya maajabu. Trump akaandika pia kuwa yeye hashauri watu kuamini katika maajabu ya namba ili kufanikiwa katika uvumbuzi na kazi zao bali wafanye kazi kwa bidii na akili ili wafanikiwe.

sasa wadau, kama unajua chochote kuhusu namba hiyo karibu ututoe tongotongo kwa ujuzi wako.

 

[Da'Vinci]

Heko kwenu wadau,

Wakati fulani nilipokuwa nasoma kitabu cha THINK LIKE A CHAMPION kilichoandikwa na Raisi Donald J. Trump nilisoma mahali fulani ambapo aliitaja hii namba 1.6180339887 kama GOLDEN RATIO ambayo imewahi kutumiwa na watu mbalimbali kwenye kazi zao, kwa mfano amemtaja DA VINCI.

Lakini pia ameielezea namba hii kwa ufupi sana huku akisisitiza kuwa ni namba ya maajabu. Trump akaandika pia kuwa yeye hashauri watu kuamini katika maajabu ya namba ili kufanikiwa katika uvumbuzi na kazi zao bali wafanye kazi kwa bidii na akili ili wafanikiwe.

sasa wadau, kama unajua chochote kuhusu namba hiyo karibu ututoe tongotongo kwa ujuzi wako.

Siti ya mbele kabisa hapa

Nitarudi kuielezea inafanyaje kazi...
Huyu mshenzi ndio alitengeza hiki kitu alikua mwanafunzi wa Johannes Kepler



Line segments in the golden ratio

A golden rectangle with longer side a and shorter side b, when placed adjacent to a square with sides of length a, will produce a similar golden rectangle with longer side a + b and shorter side a. This illustrates the relationship {\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}\equiv \varphi }

.

• List of numbers
• Irrational numbers

• ζ(3)
• √2
• √3
• √5
• φ
• ψ
• ρ
• δS
• e
• π

Binary1.1001111000110111011...Decimal1.6180339887498948482...
Hexadecimal1.9E3779B97F4A7C15F39...Continued fraction{\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+\ddots }}}}}}}}}

Algebraic form{\displaystyle {\frac {1+{\sqrt {5}}}{2}}}

Infinite series{\displaystyle {\frac {13}{8}}+\sum _{n=0}^{\infty }{\frac {(-1)^{(n+1)}(2n+1)!}{(n+2)!n!4^{(2n+3)}}}}

Two quantities a and b are said to be in the golden ratio φ if

{\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}=\varphi .}

One method for finding the value of φ is to start with the left fraction. Through simplifying the fraction and substituting in b/a = 1/φ,

{\displaystyle {\frac {a+b}{a}}=1+{\frac {b}{a}}=1+{\frac {1}{\varphi }}.}

Therefore,

{\displaystyle 1+{\frac {1}{\varphi }}=\varphi .}

Multiplying by φ gives

{\displaystyle \varphi +1=\varphi ^{2}}

which can be rearranged to

{\displaystyle {\varphi }^{2}-\varphi -1=0.}

Using the quadratic formula, two solutions are obtained:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

and

{\displaystyle \varphi ={\frac {1-{\sqrt {5}}}{2}}=-0.6180\,339887\dots }

Because φ is the ratio between positive quantities φ is necessarily positive:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }
Cc
Wick snowhite Malcom Lumumba lifecoded

 

[Sokoro waito]

Siti ya mbele kabisa hapa

mkuu ukikaa mbele ujue kujibu maswali yote

 

[Sokoro waito]

Nitarudi kuielezea inafanyaje kazi...

• List of numbers
• Irrational numbers

• ζ(3)
• √2
• √3
• √5
• φ
• ψ
• ρ
• δS
• e
• π

Binary1.1001111000110111011...Decimal1.6180339887498948482...
Hexadecimal1.9E3779B97F4A7C15F39...Continued fraction{\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+\ddots }}}}}}}}}

Algebraic form{\displaystyle {\frac {1+{\sqrt {5}}}{2}}}

Infinite series{\displaystyle {\frac {13}{8}}+\sum _{n=0}^{\infty }{\frac {(-1)^{(n+1)}(2n+1)!}{(n+2)!n!4^{(2n+3)}}}}

Two quantities a and b are said to be in the golden ratio φ if

{\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}=\varphi .}

One method for finding the value of φ is to start with the left fraction. Through simplifying the fraction and substituting in b/a = 1/φ,

{\displaystyle {\frac {a+b}{a}}=1+{\frac {b}{a}}=1+{\frac {1}{\varphi }}.}

Therefore,

{\displaystyle 1+{\frac {1}{\varphi }}=\varphi .}

Multiplying by φ gives

{\displaystyle \varphi +1=\varphi ^{2}}

which can be rearranged to

{\displaystyle {\varphi }^{2}-\varphi -1=0.}

Using the quadratic formula, two solutions are obtained:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

and

{\displaystyle \varphi ={\frac {1-{\sqrt {5}}}{2}}=-0.6180\,339887\dots }

Because φ is the ratio between positive quantities φ is necessarily positive:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

mkuu wahi utupe maujuzi hapa

 

[Da'Vinci]

mkuu wahi utupe maujuzi hapa

Usijali..
Comment updated

 

[Maxmizer]

mkuu ukikaa mbele ujue kujibu maswali yote

Sisi vilaza(ambao tunapenda kujifunza) huwa tunakaa siti za mbele tuelewe vizuri, nyuma huwa kuna fujo

 

[Sokoro waito]

Sisi vilaza(ambao tunapenda kujifunza) huwa tunakaa siti za mbele tuelewe vizuri, nyuma huwa kuna fujo

sawa mkuu karibu

 

[I J NJOVU]

kuna maswali mengine, ukituuliza wanawa ccm. ni sawa na kutuchezea mapumbu tu

 

[Sokoro waito]

kuna maswali mengine, ukituuliza wanawa ccm. ni sawa na kutuchezea mapumbu tu

teh teh mkuu pole sana, JF ina mchanganyiko wa watu tena wengine wamepita mikono salama kabisa na wana uelewa mkubwa tu wa mambo, ngoja tusubiri majibu.

 

[Nelson nely]

Simpo,1.6180339887~2

 

[Ambiele Kiviele]

Nitarudi kuielezea inafanyaje kazi...


Line segments in the golden ratio

A golden rectangle with longer side a and shorter side b, when placed adjacent to a square with sides of length a, will produce a similar golden rectangle with longer side a + b and shorter side a. This illustrates the relationship {\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}\equiv \varphi }

.

• List of numbers
• Irrational numbers

• ζ(3)
• √2
• √3
• √5
• φ
• ψ
• ρ
• δS
• e
• π

Binary1.1001111000110111011...Decimal1.6180339887498948482...
Hexadecimal1.9E3779B97F4A7C15F39...Continued fraction{\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+\ddots }}}}}}}}}

Algebraic form{\displaystyle {\frac {1+{\sqrt {5}}}{2}}}

Infinite series{\displaystyle {\frac {13}{8}}+\sum _{n=0}^{\infty }{\frac {(-1)^{(n+1)}(2n+1)!}{(n+2)!n!4^{(2n+3)}}}}

Two quantities a and b are said to be in the golden ratio φ if

{\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}=\varphi .}

One method for finding the value of φ is to start with the left fraction. Through simplifying the fraction and substituting in b/a = 1/φ,

{\displaystyle {\frac {a+b}{a}}=1+{\frac {b}{a}}=1+{\frac {1}{\varphi }}.}

Therefore,

{\displaystyle 1+{\frac {1}{\varphi }}=\varphi .}

Multiplying by φ gives

{\displaystyle \varphi +1=\varphi ^{2}}

which can be rearranged to

{\displaystyle {\varphi }^{2}-\varphi -1=0.}

Using the quadratic formula, two solutions are obtained:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

and

{\displaystyle \varphi ={\frac {1-{\sqrt {5}}}{2}}=-0.6180\,339887\dots }

Because φ is the ratio between positive quantities φ is necessarily positive:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

Nimetoka empty

 

[Da'Vinci]

Nimetoka empty

Huwez elewa mzee baba this is for gifted ones...

 

[Ambiele Kiviele]

Huwez elewa mzee baba this is for gifted ones...

Nieleweshe japo kwa ufupi tuu

 

[Nelson nely]

Huwez elewa mzee baba this is for gifted ones...

like me hahahaaa tupo wachache sana.

 

[Da'Vinci]

Nieleweshe japo kwa ufupi tuu

Mkuu si umepewa maelezo kabisa hapo juu labda tuwe ana kwa ana ndio utaelewa. Hizo ni namba boss

 

[Da'Vinci]

like me hahahaaa tupo wachache sana.

Ndio mkuu waliokimbia mase wanalo humu..

 

[kizo83]

Ingia mtandaoni tafuta fibonacci level,inatumila sana kwenye prediction ya movement kama za charts etc.Watu wa forex wanaitumia sana.

 

[Ulimakafu]

Nitarudi kuielezea inafanyaje kazi...
Huyu mshenzi ndio alitengeza hiki kitu alikua mwanafunzi wa Johannes Kepler



Line segments in the golden ratio

A golden rectangle with longer side a and shorter side b, when placed adjacent to a square with sides of length a, will produce a similar golden rectangle with longer side a + b and shorter side a. This illustrates the relationship {\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}\equiv \varphi }

.

• List of numbers
• Irrational numbers

• ζ(3)
• √2
• √3
• √5
• φ
• ψ
• ρ
• δS
• e
• π

Binary1.1001111000110111011...Decimal1.6180339887498948482...
Hexadecimal1.9E3779B97F4A7C15F39...Continued fraction{\displaystyle 1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+{\cfrac {1}{1+\ddots }}}}}}}}}

Algebraic form{\displaystyle {\frac {1+{\sqrt {5}}}{2}}}

Infinite series{\displaystyle {\frac {13}{8}}+\sum _{n=0}^{\infty }{\frac {(-1)^{(n+1)}(2n+1)!}{(n+2)!n!4^{(2n+3)}}}}

Two quantities a and b are said to be in the golden ratio φ if

{\displaystyle {\frac {a+b}{a}}={\frac {a}{b}}=\varphi .}

One method for finding the value of φ is to start with the left fraction. Through simplifying the fraction and substituting in b/a = 1/φ,

{\displaystyle {\frac {a+b}{a}}=1+{\frac {b}{a}}=1+{\frac {1}{\varphi }}.}

Therefore,

{\displaystyle 1+{\frac {1}{\varphi }}=\varphi .}

Multiplying by φ gives

{\displaystyle \varphi +1=\varphi ^{2}}

which can be rearranged to

{\displaystyle {\varphi }^{2}-\varphi -1=0.}

Using the quadratic formula, two solutions are obtained:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

and

{\displaystyle \varphi ={\frac {1-{\sqrt {5}}}{2}}=-0.6180\,339887\dots }

Because φ is the ratio between positive quantities φ is necessarily positive:

{\displaystyle \varphi ={\frac {1+{\sqrt {5}}}{2}}=1.61803\,39887\dots }

Ngwini hapati hata punje hapo.

 

[Da'Vinci]

Ngwini hapati hata punje hapo.

Kama ulishindwa i hata general formula hapa lazima ukune eggs

 

[Maxmizer]

Simpo,1.6180339887~2

Hahahah nimekuelewa