OMG! Square Roots Reveal the Golden Ratio? #maths#goldenratio

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I used to make this problems at my 10th standard😂

mallarpubairava
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It's also one of the zero of x²-x-1

VishankBG
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Learning math an school is boring
But YouTube it's different

Ungabunga
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If someone doesn't understand A is infinite in underroot and infinite-1 is infinite so he puts the value there and rest is video

cyborg
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The sum of Fibonacci sequence is -1
= Sum*a
Now, 1st term has a :- 1
2nd term has a:-1
3rd term has 2a:-1, a:-1
4th term has 2a:-2, a:- 1
5th term has 2a :- 3, a:-2
6th term has 2a:- 5, a:3

....
...
Then,
a*sum= a+ a+ +
a*sum= 2a + 2a(sum) + a(sum).
Sum= 2+ 3 (sum)
Sum= -1

Ani-ouie
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Wow never knew it this definition of phi

learnwithswadesh
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It is also the solution for
_/``2xdx, lower limit = 1, upper limit = itself . It's called the tower of integration and gives the solution golden ratio .

FundamSrijan
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YESTERDAY I SOLVED THESE TYPE OF QUESTIONS FROM R.D. SHARMA BOOK

mysteriousedits
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Belíssima demonstração!!! Más não sei como se deduziu que phi poderia ser uma série deste tipo..

Espartan
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Also continued fraction 1/(1+(...))
Where you keep repeating the fraction
So you write it as A = 1/(1+A) and get same.

simohayha
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A = (√20 + √ 20 + √ 20 + √ 20 +20 + √ 20 + √ 20 + √ 20...)

A = √(20 + A)
A² = 20 + A
A² - A - 20 = 0
A = (1±√(1+80))/(2)
A = (1 ± √81)/2

A = (1 + 9)/2
A = 10/2
A = 5

XanderAnimations
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You can get the golden ratio by infinitely inverting then adding 1 to an integer.

irokosalei
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I don't know what the fuck just happened but im obligated to say "this hits hard" on these shorts

Uzui_Tengen
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Class 10

Shree dhara charya formula applies

Whos remember this question
√7+√7+√7+...

bsrzxlc
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i tried this as an iterative function and it does work

huuc
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How do you make such Videos? I mean what tools do you use?

factfruits
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Shouldn't we verify that it converges first?

medazizmhenni
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you can do the same with substraction and fraction since the reciprocal of phi is phi minus one.

jzvfiqh
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Bhai yah 10th ka kaun sa chapter hai❤ please yaar bata do 10th Mein Aakar Dar lag raha hai😢😮

Anujkumar
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I am currently in 6th standard and I can easily solve problems of IIT JEE

raiswonderland