625 reputation
417
bio website math.stackexchange.com/users/…
location Istanbul, Turkey
age 19
visits member for 1 year, 8 months
seen Oct 31 at 19:37

Passionate for science :)


Nov
17
awarded  Notable Question
Jul
2
awarded  Curious
Apr
27
comment Instructive video content for High School kids?
What about ViHart?
Apr
24
comment Differentiation/ find the derivative
I would propose to check this and this. You can create a free trial account to see the proof...
Mar
22
awarded  Yearling
Feb
5
awarded  Necromancer
Jan
27
awarded  Popular Question
Dec
29
accepted Euclidian division of polynomials
Dec
29
comment Euclidian division of polynomials
Using you method, I found $a=(2^n+8^n)/10$ and $b=(8^n-4.2^n)/5$. Is that right?
Dec
29
asked Euclidian division of polynomials
Oct
30
comment Find all real solutions of $\,(x^2+2)^3 = x^2 \cdot (x^4-2)^5$
I'd like to say to expand the expression $(x^2+2)^3-x^2(x^4-2)^5$, factoring with the highest exponent of $x$ ($x^{22}$) and reducing to a unique fraction the appearing expression but it's still a huge job...
Aug
4
accepted Random math questions (modular arithmetic & notation)
Aug
4
comment Random math questions (modular arithmetic & notation)
Thanks get it now :)
Aug
4
revised Random math questions (modular arithmetic & notation)
edited body
Aug
4
asked Random math questions (modular arithmetic & notation)
Jun
15
awarded  Autobiographer
Jun
15
comment Proving $\lim \limits_{n\to +\infty } \left(1+\frac{x}{n}\right)^n=\text{e}^x$.
I've thought about something like that but then I'll need to prove first $\lim_{n\to \infty}(1+\frac{1}{n})^n=e$.
Jun
15
comment Proving $\lim \limits_{n\to +\infty } \left(1+\frac{x}{n}\right)^n=\text{e}^x$.
@PeterTamaroff as copper.hat said with the integral definition : $\ln(x)=\int_1^x\frac{dt}{t}$.
Jun
14
comment Proving $\lim \limits_{n\to +\infty } \left(1+\frac{x}{n}\right)^n=\text{e}^x$.
Edited my question with your remark but still, I still have the same thing at the end...
Jun
14
revised Proving $\lim \limits_{n\to +\infty } \left(1+\frac{x}{n}\right)^n=\text{e}^x$.
deleted 43 characters in body