"Young man, awake at last?" The chubby uncle, in his forties, chuckled good-naturedly, appearing quite benevolent.
Prince charming, your persona has collapsed!
Urban · Monday Parrot
Why are you typing like that?
At that time, Su Qing always felt that Zhou Yuwen was the sort of man who was good for nothing but complaints, saying things like how he would write differently, yet he never penned a single word.
Prince charming, your persona has collapsed!
Urban · Monday Parrot
Alright then.
∫0∞e−xx2+1 dx=π2\int_{0}^{\infty} \frac{e^{-x}}{x^2 + 1} \, dx = \frac{\pi}{2}∫0∞x2+1e−xdx=2π
Ultimate Choice System: I Became The Richest!
Urban · Risaliyah
Dindu nuffin.
"My son was kind and honest, always treating others well. Who would be so vicious?"
As a father, I just want to quietly watch you live a long life
Eastern · Li Hongtian
Hello. I guess I will be commenting more now. I cannot actually make paragraph comments on my phone unless someone else already has for some reason.
[There are so few chapter or paragraph comments? Are people not reading my fic? Should I just stop uploading??]
Singularity: Lord of Mysteries
Book&Literature · Shadow_Magus
It doesn't make any sense unless the question is wrong. It is already a definite integral so there is no way we can solve for x. And even if we solve the integral, we get 0.62145...
∫0∞e−xx2+1 dx=π2\int_{0}^{\infty} \frac{e^{-x}}{x^2 + 1} \, dx = \frac{\pi}{2}∫0∞x2+1e−xdx=2π
Ultimate Choice System: I Became The Richest!
Urban · Risaliyah
Her wet black hair swayed behind the sofa, her dress revealing the cleave of her growing chest.
Awakened Talent: 10,000 Exp Converter!
Fantasy · JMSnovel