Here's the question you clicked on:
experimentX
Happy \( \huge \pi \) day!! prove \( \pi \) is irrational:
Did u mean to prove pi is a irrational number?
Here is a simple way to prove that \( \pi \) is irrational using simple techniques of integral calculus. Who want's to try it on the occasion of \( \pi \) day
and i can evan type it in binary code
try to prove it's irrationality. not difficult if you follow the instructions given above image.
im not good at irrationality i was trying to change the subject
In that case i'll change my question then.
Now, if we can Prove lim n-->infinity sin(180/n) is irrational
Nope ... that does not prove pi is irrational.
it's the fundamental misunderstanding between limit and value of function. If you find limit of a function, it does not necessarily say that the function has that value.
but i does prove something really really nice ..
sin(x)/x = 1 as x-> 0
a very nice geometrical interpretation ..
Pi is irrational because it never ends or repeats, right?
it never ends ... <-- not just it it never repeats (with above) <-- yes
there was a Yahoo!! kid ... who loved Pie. I wonder where did he go???
i dont know i have herd of that though
pie is good and pi is 3.14159 26535 89793 23846 26433 83279 50288 41971 69399 37510 58209 74944 5920 78164 06286 20899 86280 34825 34211 70679
how do you know so many numbers? don't tell me you've memorized all digits of pi
i memorized the first 100 digits
there is a whole lot more for me to memorize
when it comes to memory, I am heavy as bag of hammers on a sea.
same i just repeated it alot and it stuck in my brain
i wish i could do that ... not pi but whole 100 theorems.
Well it can be proved by contradiction.
That can be found here : http://en.wikipedia.org/wiki/Proof_that_%CF%80_is_irrational I can not type the whole here.. It is too long!
do you understand any one of those?
Welll @experimentX that's a tough question!
yes the proof of irrationality of pi is not simple. I found particularly this one understandable http://en.wikipedia.org/wiki/Proof_that_%CF%80_is_irrational#Niven.27s_proof
What about this ? https://pantherfile.uwm.edu/sboyd/www/m675s08/irrational_pi.pdf
Oh .. It is the same that of Niven proof.
a slight modification ...