Do you have interesting math problems in your homeworks?
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*homework
Hypodewhat
Oh he deleted his post nvm the thing above me
I’m on mobile how I delete posts?
That doesn’t appear on mobile. I can’t post pictures either... I’ll stop bugging up this chat srry
ChristianBC wrote:
You can have help here. Put a picture or a photo.
is this literally cheating forum, I'm in
GMproposedsolutions wrote:
Express a(n) in terms of n:
a(n)^2=a(n-1) a(n+1)+(-1)^(n-1); a(1)=1
this almost feels to me like it falls under the algorithm category as well.
...
Didn’t understand a word in the simpler form.
Sorry number
Stormbreaker1239 wrote:
Didn’t understand a word in the simpler form.
You would have heard of what the Golden Ratio is, the limit that the ratio of successive terms in the Fibonacci sequence approaches. This is expressed by [1+sqrt(5)]/2 or [1-sqrt(5)]/2. We can then use a quadratic in which the original roots are the Golden Ratio (+/-), x^2-x-1. This is further explained in an AOPS article here:
SNUDOO wrote:
that's like grade 12 math team right there, Idk what csch even means.
csch is the hyperbolic cosecant, IMO, not a function you would casually run into in high school math classes...
ChristianBC wrote:
GMproposedsolution gave his knowledge in the wrong forum. Now the children are afraid!
Oh, I see. Well, I'm technically still a child, so... 
5 how old are you how do you not know that bro?
In binary:
2 = 10, 3 = 11; 10+11=10
Hence, 2+3=10
+ can also be used as a concatenation sign in programming, implying that 2+3=23. However, this is a math homework help question, so 10 is the correct answer (because binary is superior to all other number systems).
About this being homework questions...
Most people who are effectively struggling with their homework would probably not turn to a chess.com forum for an answer, but MSE, Socratic, or some other designated Q&A site.
DifferentialGalois wrote:
Stormbreaker1239 wrote:
Didn’t understand a word in the simpler form.
You would have heard of what the Golden Ratio is, the limit that the ratio of successive terms in the Fibonacci sequence approaches. This is expressed by [1+sqrt(5)]/2 or [1-sqrt(5)]/2. We can then use a quadratic in which the original roots are the Golden Ratio (+/-), x^2-x-1. This is further explained in an AOPS article here:
golden ratio is fib but also body sizing, i hope your not pervy enough to think of ######
@jumphrope. is now the owner of this forum. If he deletes his first comment, @CptnDino. will become the new owner. If he deletes his 4 first posts, then this will make GMproposedsolutions the new master of the thread. He will probably put a problem of complex analysis or topology. Have a good time!
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