9:09 RIP Digamma 😢 At least you were a part of the solution process The result at the end was cool!
@SabaSa6a8 ай бұрын
Let's change the minus sign to plus sign to revive Digamma😇
@mcalkis57718 ай бұрын
You literally uploaded this as I had finished watching the previous one and was about to fall asleep.
@maths_5058 ай бұрын
Right on time I guess 😂
@maths_5058 ай бұрын
How'd you like the last video btw?
@mcalkis57718 ай бұрын
@@maths_505 Always happy to see you take on physics problems. Especially those with interesting differential equations.
@agrimmittal8 ай бұрын
the intro is getting better and better
@kappasphere8 ай бұрын
I think you forgot the negative sign from the chain rule of differentiating α^-s Edit: Okay this doesn't matter later on because this term cancels out between the sin and cos versions
@userr_ln78 ай бұрын
Perfect 🦭
@3manthing8 ай бұрын
"Was this necessary? Hell nah, man." Whenever I faced a difficult exam, after I pounded my head several times, the night before the exam, I looked at my roomate, equally flustered, and said: Was this [chasing a degree in math] really necessary? And then, we usually reached the outstanding conclusion, that it's just 1 more evening, and went back to work.🤓🤓 And then the story repeated itself, at each difficult exam.😅
@maths_5058 ай бұрын
😂😂😂
@maxochoa9258 ай бұрын
That was dope!
@mcalkis57718 ай бұрын
Here's something I really try to see; What if you presented the solution to the differential equation describing the Earth's motion around the sun, and actually derive its orbit. It's such an interesting problem in physics that I haven't seen too many people actually show the solution to, and I think the non linear differential equations would really fit with the rest of your stuff.
@robertsandy37948 ай бұрын
Bravo, bravo
@ericthegreat78058 ай бұрын
If you can write each square root as a linear combination of sqrt(5) and some factor can we write all square roots in terms of phi? Thus proving the irrationality of all square roots since phi is irrational?
@renerpho8 ай бұрын
I don't think so.
@Mr_Mundee8 ай бұрын
do this next plz: int from -infty to infty of cos(t)/(t^2 + 1)^x dt
@maths_5058 ай бұрын
Some contour integration would work nicely over here.
@Mr_Mundee8 ай бұрын
@@maths_505 you need a generalized residue tho, its a bit tough
@Mr_Mundee8 ай бұрын
goes to a repeated derivaitve, higher order residue
@bnice248 ай бұрын
Could you solve this problem: integral of x/lnx
@vascomanteigas94338 ай бұрын
Ei(2*log(x)), which is the exponential integral function.
@SuperSilver3168 ай бұрын
It’s definitely a cult
@joelchristophr37418 ай бұрын
bro im that joel (who was calling you master) you still didnt answer my qn bro😭😭 int (0 to 1) [ (e^x) / (1+x) ] dx please help me bro😭
@maths_5058 ай бұрын
That's cuz I couldn't solve it bro 😭😭 but in all seriousness I don't think that integral has a closed form. One application of integration by parts shows that.
@sergiokorochinsky498 ай бұрын
[Ei(2)-Ei(1)]/e
@joelchristophr37418 ай бұрын
@@maths_505 I don't know what is closed form even 😭😭 I should learn more 😭😭 You can solve it bro!💪 You're even solving much harder problems and this looks so simple
@matteocilla94828 ай бұрын
i think you don’t have any ideas for the title of your vids😂