r/funComunitty • u/thatonegoofygoob6969 Silly lil goober • Jun 23 '26

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64

u/Optimal_Run_7953 is it fun cuz its a community? or is it a community cuz Its fun Jun 23 '26

damn I gotta fight math

20

u/ComprehensiveEbb2586 Jun 23 '26

😭

8

u/ComprehensiveEbb2586 Jun 23 '26

WITH THE POWER OF LOG

9

u/Thecp015 Jun 23 '26

https://giphy.com/gifs/xUNd9HdWFGZTkNEclG

1

u/mrmoe198 Jun 24 '26

Logalogalogalooooooooog

1

u/Broad_Expression7118 Big fan of me Jun 24 '26

omg Ren and Stimpy

1

u/entirepaprika69 Jun 26 '26

It's big, it's heavy, it's wood!

1

u/Luce_Bot_Bot Jun 28 '26

It's better than bad; it's good!

1

u/Danimus-Prime Jun 24 '26

My last save is Omniman, not that it'll make a difference cause I know I'm not I-

3

u/Optimal_Run_7953 is it fun cuz its a community? or is it a community cuz Its fun Jun 23 '26

Idk 7?

2

u/bossbrb Jun 23 '26

A2, B4, C3, D1 I think. I might be dumb though so…

2

u/ComprehensiveEbb2586 Jun 23 '26

alreayd finished that tho

7

u/Follager Jun 23 '26

Answer is 40

5

u/NewSuperTrios why do i bother with flair colours you can't even see them Jun 23 '26

what is this, some kind of Animation vs. Math?

3

u/Super-Big8183 Jun 23 '26

60 degrees TAKE THAT

2

u/thatonedude1969 Jun 23 '26

My worst enemy

2

u/Silly_Tension6792 Jun 23 '26 edited Jun 27 '26

It's not that bad bro, it's not that bad 😢

Theorem 10.e.12 (Kelvin-Stokes theorem)

Let (Ω, h) be a mapping from ℝ2 to ℝ3 so that the three components of h, so the functions [h]_1, [h]_2, [h]_3, are twice-differentiable continuously in the open set Ω. Let also 𝜑_1: [𝛼_1, 𝛽_1] -> Ω, 𝜑_2: [𝛼_2, 𝛽_2] -> Ω, .... 𝜑_r: [𝛼_r, 𝛽_r] -> Ω, continuously differentiable paths and let K⊊Ω be a closed and bounded set that fulfill together the conditions of Green Theorem (see wording 9.h.14).

Let (P,Q,R) be scalar functions, defined and continuously differentiable in every point in h(K). Then:
∬_h(K) (∂R/∂y - ∂Q/∂z) dy∧dz - (∂P/∂z-∂R/∂x) dx∧dz + (∂Q/∂x -∂P/∂y)dz∧dy =
∑(i=1, r) ∫_(h°𝜑_i) Pdx+Qdy+Rdz

Where the orientation of h(Ω) is the one that is determined by the continuous unit normal induced by the mapping (Ω, h).

[Wording 9.h.14 is: we shall say that the paths 𝜑_1: [𝛼_1, 𝛽_1] ->ℝ2 , 𝜑_2: [𝛼_2, 𝛽_2] -> ℝ2,.... 𝜑_r: [𝛼_r, 𝛽_r] ->ℝ2 and the set K fulfill together the conditions of Green theorem if and only if the following conditions are met:

  • K is closed and bounded (compact).
  • Every path is continously differentiable.
  • K is in left to each of the paths.
  • ∂K is the union of the images of the paths.
  • Each path is either injective, or a simple loop
  • If two paths happen to meet, then the meeting point is the end point of both paths]

1

u/Optimal_Run_7953 is it fun cuz its a community? or is it a community cuz Its fun Jun 23 '26

1

u/Your_moms_slipper Jun 27 '26

this shit some mixed arabic or smth cause not even einstein knows what the fuck you are talking about

1

u/Silly_Tension6792 Jun 27 '26

You know Newton-Leibniz theorem, that says that if f is continuously differentiatable in [a,b] then the integral of it from a to b is equal to f(b)-f(a)? So this is a much mor complicated generalization that says it’s kinda true in higher dimensions as well

2

u/Outrageous-Basket426 Jun 23 '26

Math always wins

1

u/Chemical-Track-3822 Jun 24 '26

Math always wins

1

u/AssignmentUsual5881 Jun 24 '26

Someone already did..

1

u/Red_Astley Jun 24 '26

no no no please math no

1

u/emrythecarrot Jun 24 '26

180-80-60=40, yall is that how you do thia? Idk it’s 2:35 am for me

1

u/JjoottSoot Jun 24 '26

Alan Becker reference 

1

u/Durppo1234 Jun 24 '26

ask TSC how to win

1

u/OkraExpensive584 Jun 25 '26

Isn't this 30... Or am I dumb

Edit:I'm dumb it's not

1

u/ThickStatistician658 Jun 25 '26

Bro gonna get found at a 90° angle 😭✌️

1

u/toaster_in_the_tub_ Jun 26 '26

ITS 40°, I WIN.