@BLAZeXQiLL
I respect ramanujan ❤❤
@aashay1720
breakdown 3 is √9 .Woh equation pura root 9 ka breakdown hai
√9 = 3 right
Now √9 = √ 1 + 8
Now break down 8
√9 = √ 1 + 2 x 4
Now 4 can be written as root 16
√9 = 1 + 2 √16 ( As 4 = √16 )
= √ 1 + 2 √1 + 15 (as 16 = 1+ 15)
= √ 1 + 2√1 + 3.5 ( 15 = 3 x 5)
= √ 1 + 2√1 + 3.√25 ( As 5 = √25)
Now this keeps going and that's exactly the question.
@cosmos_n
Well you can suppose 1 + 2 as a and it will give you three when you solve
@sourajeetmondal1556
We can solve like this in 20 seconds Let √1+2√1+3√1+4√1.......♾️ =x (Squaring both sides) (x)^2=(√1+2)^2√1+3√1+4√1....... ♾️ x^2=3√1+3√1+4√1...... ♾️ (As we have assumed that X = √1+2√1+3√1+4√1+........ ♾️ then X is also =√1+3√1+4√1+....... ♾️) X^2=3x X×X=3x X=3x/x X=3
@somethingbeyond1233
Ramanujan sir ke jo khoj thi aaj science ke kis topics pe use hota h koi detail mein btayega please?
@harshiksai8535
Sir, explanation dijiye na 🙏🏻 So that we can learn it
@vampire77
Thats not how its done., Whats shown here is an observation or proof of the equation behind it....actially its solved like this Here its of form-xn=√(1+n.x(n+1)) ........(eq-1) To find its solution we try xn=an+b. .....(eq-2) this equation satisfies when a=1, b=1 Therfore substituting a and b in eq 2 , xn=n+1 U can put it in question equation to check LHS=RHS, substituting xn=n+1 in equation 1 LHS=(n+1)² RHS=1+n.(n+1+1)=1+n.(n+2)=1+n²+2n=(n+1)²... Which is of form (a+b)²=a²+b²+2ab Therefore, RHS=(n+1)²=(n+1)²=LHS Therefore Sol. of equation =n+1 , where n=1st term after root under 1 plus Using it here ,here n=2,n+1=3(answer) Another example-√(1+5√(1+6√(1+7.......)))... Here n=5 sol=n+1=6(answer) If anyone understands it can try this- √(1+16√(1+17√(1+18...... )))...
@AliKhan-tv4tx
Can anyone explain pls? How
@OmkarsinghChauhan-1729
Kuch naaye sawaal layiye.. Ye kayi youtubers baata chuke hai pahlese...
@Amansingh-nu1qk
Ramanujan kis Umar se naaye naaye equations bnane lage the??
@MehetabHussain-oy5oi
Meanwhile jee aspirants solving this in 1 minute 😎😎
@johnabram4159
ek Ramanujan ko leke kab tak dhindora peetenge? Ab soncho America ya Britain aisa kahe tou unke paas kitne Ramanujan nikal ayenge. Ramanujan ek apwaad tha… bole tou fluke. Not enough to prove Indians are great scientists and mathematicians.
@shagyyboygaming5926