Simpler form would be to take the integral of the taylor series, so you get \int x^{\sqrt(x)} dx = \sum_{n=0}^{\infty} \frac{2^{n+1}x^{-n/2}(-(n+2)\ln(x))^{-n}(\sqrt(x)\ln(x))^{n}Γ(n+1,\frac{n+2}{-2}\ln(x))}{n(n+2)}
2026-09-15 02:10:23
0
ifrag :
💀
2026-09-13 04:13:24
119
P-rank ultrakill :
Why did you include C belonging to R? No matter if it's complex, dual, etc. it's still a constant and differentiates to 0
2026-09-15 20:14:22
1
дристайло олег геннадиевич :
yea guys uh i am NOT going into 12th grade
2026-09-14 00:35:44
0
блаженство :
one day i will have the ability to do this
2026-09-14 05:05:12
12
Yacine INTJ-A 🇧🇦🇺🇸🇺🇳 :
chill bro 😭😭🤌🏻
2026-09-13 15:08:27
12
Ulfhedinn :
Now calculate the derivative and check if you got it right
2026-09-14 11:45:22
0
احمدولوجي :
2026-09-12 20:49:38
19
Aymaaan7 :
2026-09-14 11:04:02
3
Akane Ryuuku :
Currently learning math in my 3rd language and I see what I'll have to go through 💔
2026-09-13 03:51:33
6
vinnie :
(X^rootx+1)/rootx+1
2026-09-13 06:59:14
0
-Hikki :
ahora deriva para comprobar:v
2026-09-16 03:28:30
0
TheDailyDerivative :
Nicee
2026-09-13 04:15:46
0
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