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Can some high iq mathcel here solve this?

  • Thread starter Deleted member 18193
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Deleted member 18193

Deleted member 18193

incel on incels.is
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Ch8problem5

I have no idea what the question is even asking
 
I'm too low iq :feelstastyman::cryfeels::feelstastyman:
 
Yeah, yeah, yeah, yeah
I am a menace, keep me a rack just like tennis
I'm with the shit like I'm Dennis
I started this shit I'ma finish
Niggas be hatin', tryna blemish my image
Who want the smoke? .223 came with the scope
Extended clip long as a rope
We wipe his nose, just like he had him a cold
I knew that boy was a ho
Pull up with the gang, you know that we bangin'
What is your set, nigga? What is you claimin'?
I am a beast, you cannot tame it
Don't point the finger, this shit can get dangerous
These niggas hatin', these niggas plottin'
Ooh, he got money I'm runnin' his wallet
You say you a killer, lil' nigga stop it
In a shoot out your gun was droppin'
You really a fraud

XD
 
I never took complex analysis.

What are your known theorems and lemmas? And don't forget your definitions.
 
what is this nigger shit
 
@MENSA_IQcel
 
Yeah, yeah, yeah, yeah
I am a menace, keep me a rack just like tennis
I'm with the shit like I'm Dennis
I started this shit I'ma finish
Niggas be hatin', tryna blemish my image
Who want the smoke? .223 came with the scope
Extended clip long as a rope
We wipe his nose, just like he had him a cold
I knew that boy was a ho
Pull up with the gang, you know that we bangin'
What is your set, nigga? What is you claimin'?
I am a beast, you cannot tame it
Don't point the finger, this shit can get dangerous
These niggas hatin', these niggas plottin'
Ooh, he got money I'm runnin' his wallet
You say you a killer, lil' nigga stop it
In a shoot out your gun was droppin'
You really a fraud

XD

NLE Choppa... gay
 
Evil number magic should be illegal
 
Sorry, i'm too low iq
 
The question is asking you to prove that all values of the function that you find in the 2nd quadrant map to the first.
So I just opened up wikipedia, and this came up:

If
U
is an open subset of the complex plane
\mathbb {C}
, then a function
{\displaystyle f:U\to \mathbb {C} }
is conformal if and only if it is holomorphic and its derivative is everywhere non-zero on
U
.

and

In mathematics, a holomorphic function is a complex-valued function of one or more complex variables that is, at every point of its domain, complex differentiable in a neighborhood of the point.

so basically, I think you need to prove that it has a a non zero derivative everywhere.
Thank you. I'm not actually taking CA, just been trying to learn it on my own(turned out to be a bad idea) but I was curious to see if there were any mathcels here who have taken it. Its probably too advanced for me anyway atm so I'll just wait until I take it later
I do have the solution, if anyone was interested:
Solution
 
Thank you. I'm not actually taking CA, just been trying to learn it on my own(turned out to be a bad idea) but I was curious to see if there were any mathcels here who have taken it. Its probably too advanced for me anyway atm so I'll just wait until I take it later
I do have the solution, if anyone was interested:
View attachment 232270

I admire your effort to self-study a very important subject that so many others dislike. You must know, however, that mathematics is a very deep subject where the fundamentals are paramount. Learning topics in math for which you may not have the necessary background is like building a house with random bricks and beams missing, where the foundation can cave in and collapse at any moment.

What's your background in math?
 
Last edited:
I admire your effort to self-study a very important subject that so many others dislike. You must know, however, that mathematics is a very deep subject where the fundamentals are paramount. Learning topics in math for which you may not have the necessary background is like building a house with random bricks and beams missing, where the foundation can cave in and collapse at any moment.

What's your background in math?
Calculus I, II, III, Linear Algebra and Differrential Equations, which is the highest level math engineering students take in the program I'm in. I am becoming more interested in math and physics though. I know I won't get the depth of the material that I would If took one or any of those classes during a semester, but I do want to branch out my math skills a bit on my own
 
Rice to the rescue!! @PPEcel
 
Calculus I, II, III, Linear Algebra and Differrential Equations, which is the highest level math engineering students take in the program I'm in. I am becoming more interested in math and physics though. I know I won't get the depth of the material that I would If took one or any of those classes during a semester, but I do want to branch out my math skills a bit on my own

Pursue a master's degree in mathematics. Depending on the university, they might get you to do a year's worth of preparatory courses including the area you want to specialize in (analysis, algebra, topology, probability, combinatorics etc.). Then you choose to take your specialist courses and write a thesis with the intent to go for a PhD, or you take a bunch more courses (terminal master's).
 

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