#help-0
1 messages · Page 231 of 1
Oh
so anybody gon help or waht
Can you rewrite the question
im still confused
give me a sec i was switching class
$8m^2-200n^2$
gekka
so
correct
8
gekka
now do you notice anything we can do to continue to factor?
square root?
bingo
neat
so is that just
how should we change that so it is correctly formatted before we can use difference of square
gekka
you're done factoring
that all?
mhm
i see thank you
close the channel @formal tide if ur done
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I have a question
How can I calculate, angle of depression?
Like if in a figure ABC the right Angeles at B
And C is the angle of elevation i.e. 30
And BC is 40m
I have to calculate AB
Without using angle of elevation as the Tan
<@&286206848099549185>
Using the tangent is the easiest way to do it, but if you do not want to use the tangent, you can calculate AC using the cosine, calculate AB with the sine, and do AB/BC, but that is functionally equivalent to using the tangent.
No the question specifically says use angle of depression to solve it
What is the angle of depression? So far as I am concerned, it's the congruent to the angle of elevation.
30 and c is the angle
Value of c is 30
Angles of elevation and depression are congruent, so their measure will be the same.
wtf
Without using the angle, you wouldn't have enough data.
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Heelo, i have a question: if f and g are bounded and continuous on I=[a, b]; does that imply that $$ \int_{a}^{b} f(x) \cdot g(x) , dx $$is bounded too?
lilisworld
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I don't understand the use of perpendicular heights when finding areas of triangles.
From my understanding, the theory is that finding the perpendicular height would allow us to find the area of this triangle using the simple 1/2bh.
solid line is the height
and this is correct
That would mean that: Rotating the vertex to the top, such that the top vertex is within the same vertical line would preserve the area.
Brb.
rotating a triangle does not change its area
so of course!
but we need the height line to be perpendicular to the base
if we rotate the triangle, the base will rotate as well
so a vertical line will no longer be perpendicular to the base
hence why i have extended the base to the right
I see how this shape is the height, but I would think that this is not the "altitude" or the perpendicular height.
why not
I would imagine that I have to change the edges of the shape, change their lengths such that its perpendicular
Funnily, I feel like I don't truly understand it because I don't truly understand the area of a triangle
u under stand the area of a right triangle?
ok take a parallelogram
i give up i cant draw
any parallelogram u take has the same area as the corresponding rectangle by the above construction
yes
now take any non right triangle and turn it into a parallelogram
that should double its area
u can find the area of the parallelogram from the above rectangle lodic
logic
now the rectangle can be divided into two right triangles
with the same base
and the "perpendicular height" the last guy showed us
I'm having a mental block for some reason.
This doesn't seem to double the rea for me
ok the vertex at the end of the arrow is a
the common point with the parallelogram is b
and we have triangle abc
Alright
turn it into abcd
Alright
so re read that thing above and see if u agree
Okay
I understand now.
Looks nice.
@quiet vector @median oar Well, thank you both.
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This is the question I have.
Basically, I have no clue about what a sequence of countable sets is? I understand how to prove that F is right continuous but need help with sequence of countable sets
not really sure what they mean with the hint. countable sequence of sets would make more sense. but well, all sequences are countable
but what does that even mean
like what is a sequence countable set
my approach so far defining a 'sequence' called A_n, of (-inf, x + 1/n]
and then I show that every value of n is a subset of A_1
so it is a decreasing sequence?
but by showing that, how do I proceed to show F is right continuous
you should have some axiom about how the probability behaves for monotone sequences of sets $A_1 \supseteq A_2 \supseteq A_3 \cdots$
Denascite
i dont think I have anything like that
is there some property for decreasing sequence of sets?
like my references that i have contain nothing about taht
the probability of their intersection is exactly what you expect, the limit of their individual probabilities
what theorems do you have about P
you have to know something about it
P is a measure
i just found out about this on the internet
property of continuity of probability measures for decreasing sequences
you should have stuff on measures
otherwise I dont see why you would have that curly A there
what does that curly A signify?
the course I was forced to take is an advanced course where the prof never bothered going through the basics
so I have no clue about some of these basic things, like the omega sign, or that curly a
it is under the topic of Probability Measures on R
well I guess then you're fucked. you need to know stuff on measure theory for probability
shit
in some sense, probability theory is "applied measure theory"
is this something you've heard of?
in order to use limits on the sequence to make n reach inf
your second sentence is pretty nonsensical
okay so what I meant was
to be able to make lim (n -> inf) P(A_n) = P (lim n -> inf A_n)
because for A_n, where n tends to inf, is simply (-inf, x) as 1/n will be zero
yes thats true for monotone sequences of sets
then it becomes F(x)
does that mean I have no reason to show A_1 ⊇ A_2 ⊇ A_3 ⊇ ... ?
important
understood
A_1 supset A_2 etc is trivial
why is that super important?
well cause otherwise its false?
No, I mean, like why is that necessary in this scenario? Where we don't even need them to be subsets of each other
for continuity stuff its always important whether you have closed or open sets, whether limit points are in your sets and stuff
oh is A_1 ⊇ A_2 ⊇ A_3 ⊇ ... a requirement for it to be a sequence?
I mean that this is important
we need them to be subsets of each other
but the way you defined them that is trivial
ok technically you would have to do it for all decreasing sequences x_n->x and have A_n = (-inf, x_n]
but same thing
why though?
or is that what you just explained
otherwise this is false
what should lim A_n even mean
oh so it has to be a subset of each other for me to be able to apply the continuity theorem to it?
like for all n?
to apply a theorem you have to satisfy the conditions, yes
i had no idea that was the condition
okay that makes a lot more sense
i think i sort of got the solution then
just wanted to understand what exactly that sequence of countable sets even meant
thanks a lot
wait just to clarify
sequence of countable sets can be anything right?
I still think that they mean something else from what they actually wrote
a sequence of countable sets would literally be just what it says, a sequence A_n where each A_n is a countable set
so the way I'm doing it is ignoring the hint?
which would be nonsense in all kinds of analysis context because you want uncountability
oh so that is what I did
i also had this question, (-inf, x] is a set?
no, none of your sets are countable
because from the stuff I've learned, it is a range right?
oh what
uhm ok now I really have to ask. what is your background
hmm, how do I explain this, I've done the very basics
like I know what a set is, and stuff
nothing at this level though
this shouldnt be a surprise? do you know what countable and uncountable means?
ranges, or the better word would be intervals, are sets. just special types of sets
marc
uh, so countable sets are also infinite then right?
or actually, a subset of infinite set
everything is a subset of an infinite set
marc
oh
okay that is interesting
then uncountable would simply mean sets that have duplicate values?
as in they are not bijective?
no
eg the set of real numbers is uncountable
there are literally more real numbers than natural numbers
even tho both are infinitely many
oh so simply non-natural numbers are uncountable?
they are all related to only natural number sets
related is a very general word
literally by definition countable sets are in bijection with (a subset of ) N, yes
but is that what you mean?
yeah
eg the rationals are also countable
wait but how
how are set of rational numbers countable?
aren't there more rational numbers than natural numbers?
and?
so it can't be bijective
do you know what a bijection is?
one to one and onto?
nothing says that the inputs have to stay the same "type"
then how are real numbers not countable?
cantors diagonal argument
what is the main reason for that?
digits can go on forever -> lots of numbers
I dont understand how you can land in such a course without knowing these basics. what is going wrong in your university
i have no idea, it is messed up
my classmates just find the answers online and write homeworks to get a minimum passing grade, but i want to understand all these concepts from the ground up
you are missing too many basics for that. probably wont work
damn rip
yeah probably makes sense to just get done with this class somehow then, but worst part is it's a two part course, so i have the continuation next sem
it's called foundation of stats
for some reason my major is forced to take this course
yeah
anaylsis?
good that answers that
damn
calculus but rigorous
I did, but it never delved into measure theory
it never had any prerequisites, and it was a requirement, so I had no choice
what kind of shitty analysis course was that that you dont even know about uncountability
no idea
nope
tbf, this isn't even a course for my major
but for some reason it is listed as required
i study computer science
but it is clearly a math course
it's a uni in japan
second year
nope, that's too risky for me
I can pass this course guaranteed, but with good grades is probably impossible
then just go for that
Yeah, if i do these assignments, should be able to pass
what kind of course is this that you can pass it without understanding shit lol
all thanks to the internet
it is, but it will affect my gpa negatively
they're about 30%, so significant
Yeah, none that were required at least
I'm banking on partial marks and curved grades
since almost everyone is as clueless as I am
hmm
well, then i gotta try hard
got no other choice
on the basics of measure theory, that would be helpful
like all these notations like sigma algebra and stuff, I have no idea
that bad?
damn
how did my seniors even do this
we weren't asked to take any analysis related classes
yeah but it's the middle of a sem, I got no choice for now
anyways, thank you two for the help for now, I gotta try and finish this
thanks a lot!
yeah hopefully
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That's not even in terms of a
Or p=4.414 ok
I don't think so
Or hmm
,w 4/(2+sqrt(2))
Doesn't seem right
Your answer
Did you break down the shape into simpler ones
square and 4 triangles?
did u get side length of the square
no, where did you get 45 from?
not a side length though
and idk why you would square it to get another side length
,w 2+sqrt(2)+2/(2+sqrt(2))
should be p
Not sure why you want to know tho
U should probably read the problem
I already gave you the answer
p is 4
more or less
the answer is the area formula with 4 for p
They are probably wrong then
What did they say
4(2+√2)a²
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How can we prove that those triangles, aren't congruent triangles?
the angles are different
and prove that this is fallacy
Beta is same
The others aren't
it's not y - it's gamma
alpha is clearly different
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Using lagrange multipliers, i set f(x,y) = (x-1)^2 + (y-2)^2
and g(x,y) = x^2 -2xy +y^2 -x+y, as the constraint
final condition is that g(x,y) = 0
I set the first two equations as: ∇f(x,y) = λ * ∇g(x,y) and the last is g(x,y) = 0
Then, i find x,y by solving the system of equations, right?
(z is clearly = -3 since no restrictions are taken into account for it)
Is this procedure correct?
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if i would write a small example what should i do
Did you have an example?
nvm forget that
would i need to know the pytagoras when a triangle is that and that if its 3d shapes or
Pythagorean triples refer to right triangles
i meant the one where we get to know hypotenus and one katet but not other k
What's a katet
the 2 short ones instead of lo
ng ones
wait
so volume is like x
you have to find out what the x is
algebra or some shit
uhh pls help
just want to know if im right or not
<@&286206848099549185> sorry for the ping just getting anxious
another question is do i need the 30 60 90 pytagoras for geometry
focusing on 3d geometry
how are you doing 3d geo without knowing 30-60-90
i meant if i need it
yes
ok
then the other is volume like algebra
where it is unknown
and i have to find out
sry gtg
ok
Can u explain ur question? Im confused as to what exactly you’re asking @proper heart
so formulas with volume isnt that like algebra
find out what v is
v is unknown
What are you trying to find the volume of?
nothing
im just wondering if volume is like that
well i got a test tmrw wish me lucj
luck
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Can someone help understand what i gotta do for this assignment
Cause i dont get it
!status
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
Probably in desmos, try to draw a picture just by graphing curves
They want you to sketch on the paper what you want your graph to look like at the end
Can the picture be anything
Seems like it yeah
draw on the page
Does it matter how big i draw it
making sure it's something you can make out of curves later
Or small
just make it out of curves that you can later recreate in desmos
Wdym by curves
shapes that you get when you plot an equation on a graph
bendy lines
or straight lines
Yeah
how the hell am i supposed to draw that tiger like that
outline, eyes, curves for the fingers
Do i got to include the lines of the graph too or do i just draw it plain
plain should be fine
So what about the actual pic of the tiger is that the one ill use on desmos
you'll import it into desmos and then make curves that trace it
but yeah the real pic
sketch doesn't need to exactly match your plans
shouldn't be worth too much effort on its own
Can i dm u when i finish drawing it
Also btw how do i get a level 4
For the marking criteria
just @ me, I have DMs closed
idk level 4 any better than you do
It seems strange to do all the things in level 3 and get a 75%
My teacher is a tight ass
ye seems like it
10% for this shit is crazy
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show that this is an isomorphism
so it's injective
how do i show that it's also surjective?
never done a question like this before but can't you show the bottom right forms a basis of R^3?
An injective endomorphism is bijective. Probably a known result
ok so i dont need anything else
Depends on whether you saw that result yet
Otherwise surjectivity basically amounts to finding f^-1
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Sorry this is a question that I asked earlier in #help-21|아리스킨충1
I think I figured my mistake.
The question was asking specifically along the paths (x,y) -> (1,1)
So I shouldnt have tested along the path (x,y) = (t,0) in my initial post, since that would be testing in an entirely different path than what was asked.
Would that be correct?
You do need to pick a path that goes through (1,1) yes
Haaaa i didn’t see that too. 😂
lmaio
cant believe spent 40 min on that
well, better now then on a test lol
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In the following graph, if the frequency of the fifth class is 36 then the sample size ...
Is it possible to determine the sample size?
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for this system of equations
when solving for x2 how did this person simplify it to that
when I simplify it I get (-i-2)/2
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Yet converting quadratic equations to standard form and coverting all conics to standard form are consider “completing the square” despite FUNDAMENTALLY DIFFERENT STEPS WHY?!
wdym by fundamentally different
With quadratic equations you have to divide by a then add b^2
Depending on how you define b this may be instead (1/2 b)^2
However when converting to vertex form you must factor out a and you don’t divide by a.
This step is fundamentally difficult yet it’s still called completing the square as if that makes it clear what to do and for conics it’s even worse
Not only must you factor out a and not divide, but after adding b^2 and factoring to a square you must divide the constant at the end
These are fundamentally different steps
Yet it’s so “clear” by just saying oh complete the square here
the steps are more or less the same
No they are not
it's all still completing the square
there are slight differences but it's all still completing the square
Is there some intuition assumed in textbooks? What is going on here?!
you issue seems to be if the leading coefficient isn't 1
Which is usually isn’t
factoring out the leading coefficient makes completing the square easier
what you're allowed to do when have an equation or an expression is slightly different
Conics aren’t expressions
equation OR an expression
Also again converting to standard form involves different steps then solving a quadratic equation yet it’s still called completing the square
Why?
Did my textbook expect you to know what that was before they taught it to you?
It’s openstax btw
Nobody knows what the author expects you to know besides the author
do you know what completing the square means?
If so should I have just looked this somewhere else?
Go ask the author
Make a equation a perfect sqaure.
Thru a specific set of steps
Yet they seem to vary a lot
Yes in math if you come across something you haven't heard in a book and the book doesn't explain it, you should find other resources to learn it
equations aren't perfect squares
You need to make it that way no?
completing the square by itself refers the introduction of a component to turn something into a perfect square (and balancing your equation/expression to have something equivalent to what you started with)
completing the square by itself doesn't solve a quadratic equation
e.g if you wanted to solve a quadratic equation by "completing the square"
x^2 + 2x = 8
completing the square only refers doing
x^2 + 2x +1 = 8 + 1
(x+1)^2 + 9
Math class gives showing examples on how to solve a specific problem then saying solve the same type
Without giving steps to solve that kind of problem
Only showing examples of the type of problem
Complain to your school, not here
I’m thinking this will keep happening have you experienced this in your class or books in college?
$\advcts$
ℝamonov
they usually give you the theory and explain the steps
if you don't understand the steps ask your teacher immediately
I mean I think a large part of math is being able to figure out the steps from the theory + some examples to clarify the explanation of the theory
it's just assumed at some point that you can translate it to a set of steps
What point?
How is that skill learnt whatever it is I almost completely lack it
I'm at my final year of high school....
I'd say probably early undergraduate math classes
I guess one major issue some people have when they go into introductory undergraduate classes is that they assume that learning math is memorizing various sequences of steps to solve problems
Well I don't have the skill
but most math classes are about really summarizing the earlier work + insights of mathematicians and giving you material and intuition with which you can do your own proofs or solve your own problems
I can not even solve problems not taught how to solve by any of the resources given to me....
Unless I find how to solve in in another resource
so if all of that is already assumed I'm screwed......
Is that true for all of the math you've learnt?
Or is it only down to a certain point?
Essentially all math
I started studying mid junior or softmore year before I didn't....
I can't remember
In any case I wasn't able to infer things not even in the lessons in math
and got mad about it...every single high school year this year no exception
My dad(A school teacher) says that this tests students who are able to solve problems
so if I ask you something like: a TV in a store costs $1024. On Friday, the store reduces the price by 20% of the original price. On Saturday, the store reduces the price of the TV by 15% of the price on Friday. What is the price of the TV now?
and someone on discord said that oh and my bad this is how college works
can you answer something like that, ignoring most of the high school math?
I don't really care too much about the numbers
that's not really how you communicate to anyone, except maybe a calculator a computer
numbers are truth
Can you tell me, at a really high level, what things you would calculate and what they mean?
and the answer doesn't really matter unless you can explain how you got there
Do you possibly see why you struggle so much?
Your answer also appears to be wrong, but that's a different story
(1024 - (1024*.2)) - ((1024 - (1024*.2)) * .15)
really?
Yea
well, if you believe that, then no wonder why you struggle
They asked a problem I gave an answer
Math is about using logic to make factual statements from what you know, and hopefully making the problem more understandable
A lot of math work goes into making formerly complicated results more intuitive
So if you think math is about banging out something to jam into a calculator, no wonder you struggle
math is about following what's taught
Why do you believe that?
After all I can't even participate in discussions on here
Without hearing about calulus
So oly studying orks
Sigh I should use the internet more not just use a textbook
as just using a textbook doesn't seem to be enough
the free one
Have you considered that maybe you find it really hard to understand anything
Maybe if I paid money.....
because you simply attempt to memorize + regurgitate things
A very large part of math is being able to relate things to each other and make connections between different parts of your knowledge
and it doesn't seem like you're doing any of that
WHO TELLLS YHOU THIS?!?!!!!?!?!??!?!!?!??!?!?!??!!
I gave you a problem about a store and a TV and Friday and Saturday so you could hopefully relate it in a sense to some everyday experiences
and those everyday experiences might guide you toward making a structured solution
Is (1024 - (1024.2)) - ((1024 - (1024.2)) * .15) really how you're going to explain that problem to someone else?
Yes
Well, that's a massive problem
Unambigiously bluntly yes
That's probably a big reason why you struggle
Because I bet that's also how you explain it to yourself
And you truly believe that if someone finds that confusing, that they're just bad at math?
Yes suck at math should study for 3 hours...which is what I need to do
I and would say you're horrible at math and need to study for 3 hours at their face
because it's the truth and you don't sugarcoat
Tell me, do you see any words in your "explanation" of the problem?
So clearly the mathematicians who write math textbooks must be idiots
Now you didn't say explain in words
because their textbooks are full of words
So why do mathematicians write so many words in their math textbooks?
Would you think that maybe explaining things with words sometimes makes it clearer?
easier to understand?
And yet the people who are good at explaining math with words and who practice explaining it with words and logic and intuition seem to do better at math than you
Maybe the human brain is just better at solving problems that way
THey got degrees
Maybe if you practiced taking a problem and explaining its parts and logical connections to yourself in words, you'd do better at solving problems
What?
How is this relevant from opextext textbooks not explaining what complete the square means
Because certainly writing a bunch of jumbled symbols on paper is not how the VAST majority of people solve math problems effectively
When they expect me to know it with conics and everything else?
So you're going to blame the textbook authors? lol
Maybe they assumed that you already know what it is
If you're covering conic sections, then you definitely should know what it is
No they taught it earlier but as I just mentioned the steps are different
So it's not the same
Maybe they're not really, and you just can't see the connection
Maybe it's almost the same technique, but since you're so concerned with the symbols or the exact steps that were regurgitated
you can't draw the connection and understand it
ALMOST not the same
so why call it the same
They gave examples but the steps that could be drawn aren't the same
yet by magic you expected to know
Well, for example, addition mod 2 and the XOR operation are different in name but pretty much the same
not magic, but actually understanding what was going on
certainly would feel magical if you're just throwing out a jumble of symbols
Idk what xor is I forgot.
exclusive or
What does that mean?
are these two pieces of text the same?
or means eitehr a or b
yes.
xor is either a or b, but not both
the bottom one is clearly in a different font though, why are you saying it's the same
It's the same word.
It uses the same alphabet the latin alphabet
Oh
I didn't notice the font
Same in which ways?
The word is the same the letters are slightely different.
Do you honestly think that people who need words and examples to understand math suck at it?
...i've done maths that doesn't involve numbers or symbols at all
math is quantities
guess we all suck at math then
math is the study of quantities
no it isn't
LOL no it's not
are u even trying to get help rn or are you just hating on maths

Sigh why is Im you crazy?
I got called crazy 
maths is more like the study of deduction, or the study of abstract objects, or something like that
You seem to believe really surely some pretty ridiculous things in math, despite not having actually studied a lot of it
I'd suggest softening those beliefs, opening your mind a little
and not being so contemptuous of things like words in math
wait until he sees full sentences in maths

quantities are one of several types of thing you can do formal deductive reasoning about
but you could also study something like this game
and ask who wins with optimal play and how
I'm confused?
What is even my problem?
I said I don't get implicit intructions
Like giving examples and deriving a bunch of steps
No, you don't get much more than that
Please continue asking urself this
or being required to solve things that weren't taught in the lesson or resources
You probably don't understand the intrinsic motivation or why we do anything
The reason why you're asked to solve things that aren't taught in the lesson is to develop the mathematical skills to apply the stuff they're teaching to new problems
I seemed to have angered someone.
I usually freak out even after successfully solving the problem.
You're really no better than an ATMega328 microcontroller if all you can do is execute instructions as given
I stopped freaking out
recently
and instead decided to find other resources since school refuses to give me enough.....
Until I fail
which is for devolping the curiosity to see other resouces
Maybe you should look first toward yourself and whether your study habits are actually productive
Because the explanation you gave me about that TV sale was atrocious
Like it's really not hard to see why it would be a struggle for you to apply knowledge if that's how you internalize it
Huh?
What was wrong with it?
Can you explain?
Did I not sovle the problem right?
You didn't give any justification for why it made any sense or how it related to the problem given.
You just gave something to bang into a calculator
Isn't it obvious .15 is 15%?
A pretty good litmus test for whether your explanation is worth anything is whether someone can check that it's correct without doing the problem themselves
That was definitely not true in your case
p∧¬p
...what
What problem does that solve?
Your name is Nerdy_Coder, so I assume you've done coding before?
yea
I know mathmaticians code apperently coding skills in science are as neccesary as math ones
So do you think that people who can't write code in LLVM IR or x86-64 microcode are just shit at programming?
what do you mean by practical?
Why do you think high level programming languages exist?
To be more human usable?
Again why is this relevant to why I couldn't understand a free textbook?
and some lessons in school?
also have trouble without being taught solving problems not taught in the resources
idk what skills do they expect to magically build, but it must be research....
Because, to put it in analogy, you're memorizing a computer program's LLVM IR or assembly code
No the book's teaching me python
and then asking why it's hard to write a similar program that's slightly different, but reuses a lot of the same part
It teaches everyone python
In the analogy it would be python
no, it wouldn't
The call it the same function though
can you stop arguing and listen
do you know what an analogy is
okay then stop arguing and listen
If I took your way of studying math into studying programming, it would literally be learning C++ by taking the LLVM IR that Clang generates and memorizing it. For example, I might memorize how to write a Hello, World! program in LLVM IR
And then I'd wonder why I can't keep up with the rest of my programming class when they're printing Hello, World twice or making it configurable.
It's a dumb way to study.
You might not agree, but I'm convinced it's a pretty good analogy for how you're studying math
Just spitting out the symbols to stuff into a calculator
Just like how I'm studying programming by memorizing the stuff the compiler spits out to the computer
I try to understand what's going on as well
how did you even learn how do to 4817+3726 with pen and paper then surely you didn't memorise an infinite number of additions
your explanation here is exactly like the crap you'd feed to a computer
That is not an explanation
define explaination?
Does your jumble of symbols make something clear?
Does it give any reason or justification for why it gives the right answer?
No it doesn't.
It's the the distributive property
didn't see "distributive property" written anywhere in there
That's like saying writing 696.32 "shows you how to solve it"
you didn't write that in your "explanation"
look
you're free to argue it as much as you want
but the bottom line is you're the one stuck in a rut when it comes to understanding math
Yes WORDS
WORDSSS
talk about things with words
I mean you don't seem to hate using words after arguing with words
What, you think I walk up to people and just say 96 10 28 291 839 8 199 -2 to carry a conversation?
So what's the point of symbols?
You say that mid conversation to solve a problem obviously.
Not carry
The point of symbols is to avoid repeating things that are abundantly clear to both sides and to precisely state things
When classes give problems not taught in the lesson or explain things via examples and don't give the steps and i'm compltely lost what do I do?
This is likely your fault
This is probably because you don't have the mathematical background or skillset to understand it.
And I'm usually quite reluctant to say something like that, because honestly, some things are terribly explained
Background?
Sigh I see my previous laziness cost me study time.....I guess
But from how you've described everything, it really seems like you legitimately simply do not understand the things in any way more than just memorizing a bunch of steps
Like you're probably completely out of your depth with respect to the prerequisites too
symbols are just abbreviations
you could write a(b+c) = ab + ac as "the product of a and the sum of b and c is equal to the sum of the product of a and b and the product of b and c", but that's longer and harder to read
similarly "696.32" is a lot quicker than "six hundred and ninety six and thirty two hundredths"
reasoning with symbols and reasoning with words is equivalent, it's entirely about which one is easier
algebra 2 and 1?
You sure I passed those classes with 80
I know probably at least 50 people who passed those classes and know absolutely nothing
I know probably 20 people who got straight As in math in high school and know close to nothing
Probably a decent first step to fixing this quandary in which you've landed yourself is to go back a few months or years in math, and take the time to internalize and figure out why everything works and why it's done that way
You could even try to explain it to ChatGPT and ask it if it's a clear explanation or not
I don't understand
What do I need to know?
You seem to be implying something absolutely no clue what
go back a few months or years in math, and take the time to internalize and figure out why everything works and why it's done that way
You need to understand and learn how to explain why things in maths are they are, instead of just blindly memorizing how the symbols move
It's like when you said this
a(b+c) = ab + ac
but why?
Start in algebra?
No idea they didn't say
That's what you have to learn
I think that's probably an axiom, depending on how you define the numbers lol
There's still words for it though
As in, it's because multiplication is distributive over addition
a bit too early to explain fields to him 😬
What?
Do I need to relearn arithmetic?
I'm confused here
just go thru a algebra 1 textbook?
Man everyone has intution I don't and they assume it of me
People aren't saying to relearn arithmetic through rereading an algebra book. They are saying, going back and understand how and why the math works. " internalize and figure out why everything works and why it's done that way"
go back a few months or years in math, and take the time to internalize and figure out why everything works and why it's done that way
And that's what people are saying. You just trying to pass makes you lazy the understanding of how and why the math works
Isn't the problem that I can't understand problems outside of what they taughta
and struggle to derive steps from examples?
Yet they say I can't do algebra I'm confused
Does openstax textbooks explain my problems?
Excuse me what how do you find steps from examples?
Or define terms when they aren't defined
The examples demonstrate the techniques + insights they're trying to teach
but rather defined for specific things
and you're supposed to apply them to novel problems
like the whole "COMPLETing the square" weirdness
A good amount of text books will provide examples with and explantion of how it was done
Problems not taught how to solve in the book?
yes
if you have to be taught how to solve every math problem in your life, then you're no better than a computer
that's what programming a computer is
and computers are getting better at not being taught every thing
No you're much worse as computers are experts at computation
They can compute millions of computation per second while humands cna compute hundreds with years of practice
What are implicit instructions being asked of you?
Things where they give you a set of steps but imply one
I'm confused
I seem to not be able to figure out stuff
without going to another book
Struggling at conics homework right now....
So I'm not ready for precalc even though I have a final exam in like a week?
no you're not
I would even probably venture to say that there are algebra 1 problems in some algebra 1 textbook that you cannot solve
Then how can I avoid failing?
This is my final year I don't want to mess up all my grades now.....
By understanding and not memorizing
honestly, if your final exam is in a week
yeah but your focus should be on learning, not memorizing
which is not what you're doing
but if your final exam is in a week and you're this far behind, you're kinda toast unless you memorize
memorization is for short-term results
This far behind?
I got good grades on my pre calc exams
looks like passing a class isn't enough...
sigh
But do you understand everything the how and why of what is presented to you?
it isn't
Not even close
the sooner you learn that, the easier your time in math will be
I obviously don't even understand how and why of completing the square
Do more problems. Argue less
Who teaches you this?
if you are actually interested: https://youtu.be/McDdEw_Fb5E
More resources available at www.misterwootube.com
Is khan academy a good resource
Is openstax good?
Uhhh in completing the square in conics when you factor out a number
1/2b^2 is supposed to be multiplied by the thing you factored out
I just sent a good resource
But by books always can khan academy says DIVIDE THE NUMBER IF IT’S NOT ONE OUT
Okay breathe eddie woo
?
not sure what you are saying really. If you have confusions with completing the square, I recommend watching the video I sent
Try Indian resources
There's a load of em
@native temple Has your question been resolved?
I don’t understand that
Do I need a understanding of high school geometry?
If so Idk geometry at all I besides trig and some concis
So triangles are 180 degrees sqares are n x n rectangles are n x m
Circles is all point equal distance from a center point
and trapiozodes exist
What other shapes are there?
and how does 3d geometry work?
.close
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How do I go about this?
do you know how absolute value graphs look like?
:V
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i found this on the internet and was interested in how could I solve this, could someone please help me?
Show your work, and if possible, explain where you are stuck.
