#help-23
1 messages · Page 154 of 1
Just picking those row operations is all you need to do to solve those (and bigger systems)
Write them in the form z=ax+by+c then drop the z= and this will show you the planes
Then the solution is the point where they all meet
Yeah, now try doing that with 10 variables or 100.
is that a thing ppl do
But by using row operations, your computer can that millions of times a second
It’s called linear algebra and it’s fundamental to the way computer graphics and machine learning works
math man...
It’s life changing stuff
Good luck out there
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what's the next step here ?
Please don't occupy multiple help channels.
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can some one explain why it's 202 choose 2
We use stars and bars to get this
Take 200 stars, and 2 bars. Arrange them into any sequence you want.
The number of stars to the left of the first bar represents the value of x - 1, the number of stars between both bars is y - 1, the number of stars to the right is z - 1
So any sequence corresponds to a solution to x + y + z = 203
How many ways are there to create such a sequence?
@charred lark Has your question been resolved?
oops
oh okay I kinda get it
You'll see this method used for counting choices, without order, with repetition.
We can think of this as "choosing a bunch of xs, choosing a bunch of ys, choosing a bunch of zs, such that we get 200 of them"
okay, so it's just called stars and hard?
bars*
okk thanks kaynex
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whats the length of az?
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
3
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Hi is this correct?
Yes but I'd change 6i^2 to -6
@vapid python Has your question been resolved?
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If u r supposed to get the value of x then
It should be..
2x - 4 = 3√3
=> 2x = 4 + 3√3
=> x = (4+3√3)/2
Oh no I’m sorry it’s the square root method I forgot to mention
do you mean completing the square or?
because beside what he said i dont see why theres a different “method” to solving the given eq
Idts cus isn’t it a completely different thing? Completing the square gives me only 1 x answer (as there’s a bottom page for this page) but square roots you have 2 x answers
@lunar rampart
sometimes only 1 answer but usually 2. the square root operation when applied should be applied as +- sqrt()
so it would be +-3sqrt(3)
the positive and negative root
you get only one answer if 0 is in the sqrt operation
just like you took the positive and negative root of 10, do the same here but with 27
@vapid python does this help?
Kinda, the square root part is familiar with there being sometimes 1 andwer but Photomath is showing 2 and I don’t know the steps to get there
Could I apply this to the problem and make it easier?
how did you get 2 values here?
this is just the determinent- it tells you how many solutions are there, but it wont help you solve them
Here’s my work
im aware, im asking how you went from sqrt(10) to having 2 answers
I don’t know, my teacher always makes us separate the answers into neg and pos
I always assumed it’s bc a negsqrt equals a positive still and the positive answer is a given cus ofc it equals x
yes, basically. when solving for a value x^2 = a (where a js positive) you have two roots (unless a = 0, then you have 2 equal roots.
there js always a positive and negative root. so when solving both should be considered as a solution
both are roots
so when taking the root of 27, both the positive and negative squar root must be considered
which is why here one is postive and one is negative
you get two solutions
thats where this comes from. for any quadratic, the discriminant,( b^2 -4ac) is what is put into the sqrt operation. so if discriminant > 0, its a positive number and has 2 unique roots. if its 0, the +0 and -0 are the roots, which are equal. if its negative, sqrt() operation doesnt yield real solutions
I think I got it, thank you!
Thank youuu so much this really ties in all the formulas together 😭😭
ofc
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I got 3sqrt(3) + 2 and -3sqrt(3) + 2
Do you can’t the steps as well?
Oh mb
It was closed
Lol
Here I will do yours
So you need the other root right?
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anyone know where i went wrong?
sorry not good at this
trying to convert it into $f(x)=(x+h)^2+k$
the leading coefficient is negative,
you should've first factored out -1
x927373
ok let me retry rq
would this be it?
okay
factor -1 out of
-x^2 - 4x
whether you include that +4 is optional/up to personal preference in this step
im adding it because thats how were taught in class, so im tryna get used to it
ok il reset it and send my progress
@thin bridge
$x^2+4x + 2^2$ isn't $x+4$
ℝam()n()v
i forgot the ^2 on the (x+4)
$x^2 + bx + \br{\frac{b}{2}}^2 = (x + \what)^2$
ℝam()n()v
b?
nobody told me to put this damn
,tex .cts
ℝam()n()v
looks ok now
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Is 2^2n = O(2^n)? what are the steps i need to prove this?
Yes
hmm i dont believe you are correct
this would require $\lim _{x\to \infty} \frac{2^{2x}}{2^x} = 0$ right
wait but if i simpify that wont it be (2^2)^n?
jan Niku
just use the limit, it tells you exactly what you need
$$f(x) = O(g(x)) \leftrightarrow \lim_{x \to \infty} \frac{f(x)}{g(x)} = 0$$
jan Niku
are there no other ways because we wont be using lim in our curriculum
i wanted the longer arrow damnit 
hmm well I don't know another way personally, no
i can tell you what you said is incorrect, I think
the limit is 2ln2
not 0
err 
actually thats not true either
but definitely not big O
my prof did something like (2^2)^n

but im not sure what happened after that
if not interpreting big Oh as a limit im not sure how to think about it
to be honest
it was (2^2)^n = a^2
other than just memorizing growth rates
i see
and you can think about what big oh is saying
ive been thinking of it like, we are putting a cap on the growth of another function
so 2x = O(x^2) because x^2 is an upper bound on the growth of 2x
its much bigger than 2x, for big x
,w graph 2^(2x) and 2^x
2^x is not a good bound on 2^(2x)
is the 2^2x the blue one?
it is
ngl i dont fully understand the theory of big O, might try to understand that first
thank you tho
sure
im reading now that limits are the wrong way to think about big Oh 
so maybe i need to know something else too
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how can the first line become 2sinθcosθ?
doesnt it just equal to 0
considering sinθcosθ-cosθ-sinθ
That just seems plain wrong
the equation?
yeah it should be sincos + cossin
And since summation identity instead of difference
so this is wrong? 😅
yeah this
idk whats going on
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@muted pewter Has your question been resolved?
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can someone please help me with 8?
Show your work
hold on a second, I'm writing it down right now
so alright
the line PA is (-4, -2) + t(5, 1)
QB is (-1 , 1) + s(2, - 5)
which results in these following equations:
-4 + 5t = -1 + 2s
-2 + t = 1 - 5s
I'm stuck from here onwards
Ok so my initial thought was to generate lines
hmm
I think he wants me to sovle it without graphing first, and graph it second
to note that, he wants me to use the parametric representation
Taking slopes
so P + tA is the definition of the line
such that int he case of PA, the line is (-4 + 5t, -2 + t)
@prisma hamlet Has your question been resolved?
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I am so lost, I was able to do every other problem but this one. The fractions on the x-axis confuse me
what have you tried
I dont know what to try, the only thing i got is the amplitude and center line finding the period is whats confusing me
i see, well, if we compare it to cos(wx) graph,
the point x=5/6 would have corresponded to cos(wx)=-1
we can infer then that 5/6 w=pi
(because its flipped and translated down)
or you could see the period is 5/3, so dividing 2pi by 5/3 gets you 6pi/5 for w
either works
I see
So it would come out to y = -1 cos (6pi/5 x)-1
Oooooh now i get it
Thanks
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write out the truth tables
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The second sentence is like $(A \vee B) \wedge \neg(A \wedge B)$ (Wherein we De Morgan'd $\neg(x \in M) \vee \neg(x \in N)$). Just truth table $(A \vee B) \wedge \neg(A \wedge B)$, the first sentence should make sense.
poypoyan
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hi
i tried multiple answers and i used up 4/5 of my chances My tutor didnt know the answer either. the closest ive gotten was the second and third options
tried just the second one and just the third one as well
and just the first one
Would go with the second, third and the fifth
Right, and the rest are just irrelevant
can anyone help me ,how to find eigen vector when all rows and columns are propotional..
Please open a new channel
help 31, 32 and 33 are avaliable
Go to available and pick one
okay ..sry
its ok
ok the second third and fith. last try here we go...
thank you guys
i need more help later but ill ocuppy a different channel later during the day once i get everything together
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@cold patrol Has your question been resolved?
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,rotate
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.
why post again
it didn't pop out of my screen
yes?
I don't know how to do this, can someone please help me? It's a frequency distribution
Here are the marks sorted in ascending order:
12, 13, 14, 15, 15, 16, 17, 18, 18, 21, 22, 23, 23, 24, 25, 25, 26, 27, 28, 29, 29, 30, 31, 36, 36, 38, 39, 42, 43, 45
Now, let's calculate the range, class interval, and class size:
Range:
The range is the difference between the highest and lowest values in the data set.
Range = Maximum Value - Minimum Value
Range = 45 - 12
Range = 33
Class Interval:
To determine the class interval, you need to decide on the number of classes (groups or bins) you want to use. The choice of the number of classes can vary based on your preferences and the nature of the data. Let's assume you want to create 5 classes for this data set.
Class Interval = Range / Number of Classes
Class Interval = 33 / 5
Class Interval ≈ 6.6
Since you can't have a decimal class interval, you can round it up to the nearest whole number, which would be 7.
Class Size:
The class size is half of the class interval.
Class Size = Class Interval / 2
Class Size = 7 / 2
Class Size = 3.5
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can someone help me? i’m not sure if i started to do something wrong because this won’t work, and i’ve tried a lot of other methods too and my denominator always equals 0
attempting to multiply by (x+3)/(x+3) doesn't help here
to rid yourself of nested fractions, multiply the numerator and denominator of the main fraction by the lowest common multiple of the denominators of the smaller fractions
so multiplayer (1/x) by -(1/3)?
(x/(1/x)-(1/3)) and (-3/(1/x)-(1/3))?
3x/3x?
what's that supposed to be?
that would be just 3x
3x/(3x) is what you could multiply by to simplify your fraction
after multiplication, you should see a common factor in the numerator and denominator
ohhh
i do
the issue i’m having with limits is that there are so many ways i have to try to solve them before i find the right one
usual approach would be to simplify until you cancel the common factor responsible for the indeterminate form
or apply a limit identity doing something similar
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Not sure how to do this, I found 7/2x^2-2x-27/14 which satifies the condtions, but it wants integer coeffients
$\frac 72 x^2 - 2x - \frac {27}{14} = 0$
Stephen
yah
but it wants integer, and that means whole numbers
right, so no working
how can u get rid of that 14 denominator
ohh
okay
so algebra, multiply
let me try
wait no, after multiply won't it just become $7x^2-2x-27$
The Force
what did u multiply both sides by
by denominator?
which is?
2 and 14
?
but, that's like just dropping the denominators, would it work?
what?
I don't know, algebra right, opposite of divison multiplication
im asking, how did you multiply both sides by 2 numbers? what do u mean by that
oh, they're fractions
multiply by 2 gets rid of denominator of 7/2
then multiply by 14 get rid of -27/14 denominator?
if u multiply one term by 2, you have to multiply all terms by 2
if you multiply one term by 14, you have to multiply all terms by 14
so if I were to multiply by 2 then the -2x and -27/14 also gets multipled by 2?
Oh, okay let me try doing some work then
thats why i said this
btw i just checked this and im not getting the same fractions
so u probably wanna redo that first
right, c should be -23/14
Okay
A should be = 3.5 which is 7/2 since 3.5*2 = 7
B = -2 since quad formula is -b +_
C = -23/14 since 4-4(3.5)(-23/14)= 23
not true, let me redo
I don't think I'm getting it, I keep getting -23 using 27/14
show me ur step by step work
I just kinda plugged in numbers, -4(a)(c)
a = 7/2
-4(7/2)= -14
27/14 as a c value would give me 27
then b^2 = 4 minus 27 I get -23
b^2 - 4ac = 23
(-2)^2 -4(3.5)(c) = 23
Solve for c
Algebraically
Dont just plug in numbers
-19/14
Good
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I endded up solving it question 3
in the box below the rectangle
i was wondering if that is the correct way of doing it
or if im just tottally doing it wrong
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A function can be discontinuous
I'm still quite unclear as to why log cannot have negative base
radical functions have holes all the time
What
Rational functions have nothing to do with logs
Im giving an example
to illustrate a concept I believe to be analogous
not equating the two as the same function, but generalizing a concept I believe to be uniform across function
It's not
It doesn't generalize
The picture makes a statement that since a function is not continuous, it is not a function. Therefore, we cannot use negative base
But I believe discontinuity does not suggest anything about whether it is a legitimate function or not
This can be seen through examples in rational function
Why is it not generalizing, why is it not?
Your answers are really vague, if you could expand on the reasoning behind your statement
It's just telling you that your assumption is wrong
I don't need to demonstrate why you're wrong, you need to correctly demonstrate why you're right
And analogies don't do that
If I am unclear why my statements and assumptions are wrong, I cannot correct them.
You merely pointed the fact that they are wrong without explaining why they are wrong, meaning I don't possess a solution to resolve my incorrectness.
It really is that simple. Analogies aren't proofs
This still doesn't answer the question that I am asking. My question is really that given how discontinuity in other functions still make that function as a function, why is this not the same for Log.
I am not trying to prove a point. I am asking for an explanation for the values of the argument of a log function.
I am not attempting to prove why it isn't a function. I wish to understand some form of intuition that helps me with my current confusion
Ok, my question is. Do we only consider positive argument because we want to restrict the range to be real numbers, or is the reason that if we consider negative values of argument, the function becomes discontinuous which means it isn't a function anymore.
These are 2 justifications that seem to be distinct from one another that I have read on the internet, and are they compatible, or is one correct and the other is incorrect?
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I need this in modulus-argument form
Yeah, evaluate (3 + 3i)^4 using de movire's theorem
and then what
What did you get?
3 sqrt 2 [cos(pi/4) + i sin(pi/4)]
That's 3 + 3i, yes, now raise that to the 4th power using de movire's
wait
raise this to the 4th power?
Yes
pi radians is not 90 degrees
cos 180
Right
And the answer will thus be -1/324
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you can copy paste directly from paint into discord btw
Im on my phone
seems good
id keep fractions only
no decimals cuz they can get tedious , but its preference
I use decimals so i dont get confused
imagine using 0.33333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333333... instead of 1/3
or 0.142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857142857... instead of 1/7
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How would i solve this?
Write it in sigma notation maybe it would be easier for you to see
jan Nejon
Do you know these formulae?
xd_senBugha
am i correct
Evidently not
jan Nejon
$\frac 23 \sum_{k = 1}^n \frac{k + 1}{k} + \frac{k}{k + 1}$
jan Nejon
then what do we do?
J
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<@&286206848099549185>
bruh
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does anybody have python on their computer
yes
could you run a code for me
oh....
I don't believe this to be an appropriate place for that
if you dont have python
ok but im on mac 😭
online compilers dont use your computer
??
Just search "python online" or something
ok ok thanks
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☠️
They are looking for someone to run their python code because they have mac
i need help
Sure but it's not math-related
but this is math help not general
and no i dont anymore
so GGz?
so idk y ur saying tht
Then what do you need help with
^^
@elfin bronze This Channel Is For Math Help Not General Help!!
Literally googled "python tkinter compiler"
u think i didn't try tht??
if it worked i wouldnt be here 🤣
Anyway ask somewhere else
is this not math tho? and if so where can i find help with this issue
You are wasting time here
nah not math , idk ask in general
There's CS server in the #old-network as I remember and you may ask in #discussion
ok ty
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<@&286206848099549185>
Is this question right
Kinda just guessed on what to do
It originally looked like this
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so im not sure if im doing the improper integral right
its been about a decade since i did one and took a calc 2 course
i set the limit as t right
can you show what you did
just making sure i did that right?
been awhile since i did an improper integral honestly
looks right to me
i guess the main idea here is that when you have a singulaity the value will change and there cant be uniform convergence
anyways great, im back on my A game 🙂
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Is this correct so far? (TRIGONOMETRY QUESTION )
Can you tell me which method do I use then?
Because when I used the above method I got the answer correct
Should I take a multiple of 90
but i dont tink thats right
Okay bro
btw
cot -495 is 1
not -1
thats what u did wrong
Here
why are u transforming it into sin
Oh okayy
My teacher told me to do so🌚💀
If was smart enough to teach us math I wouldn't have joined this channel tbh
you literally could just find the terminal angles
just do your 405-360
aqnd thats 45
cosine of 45 degrees and cosine of 405 degrees are the same
lol
you arent doing half angle identites so theres no reason to do what ur doing
Well I only know allied angle formula
We haven't reached the terminal angle topic igig
So that's why I was converting it
literally the first thing on my notes in precalc LOL
first topic introduced in the year
I am just learning
your teacher is making that 10x more complicated than it needs to be
The so called basics
so do 405-360
I have to write a explanation for the next step
and that gives u an equal ratio
405-360= 45
405 degrees and 45 degrees are going to give u the same trig ratios
This is what got u the wrong answer
Wait let me do it
did u figure it out
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h
i have a question
💀
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oh sorry
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shouldnt that be +16?
not 6r?
you need to get y=..
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If I have a complex equations such as iz= 4+3i and I need to find z. Would it be just -4i+3 ?
Since I just need to multiplicate it for its conjugate?
well since I move the i to the right side, is a division, therefore I need to multiply for the conjugate
@mortal sandal if it makes sense
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A typewriter types 36 letters in 8 cm. How many letters could be typed in 35 lines, each 12 cm long?
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the claim is let p and q be distinct prime numbers
then the sqrt(pxq) is irrational
so im supposed to fill up this proof by contradiction
im confused on how we get from the Line 2 to Line 4
like what would LIne 3 be'
as of right now im sure u sqare both sides to get pxq = n^2/d^2
but how does that make n^2 divisible by pxq??
idk how to explain that
Exactly like that
Youre proving that pxq is rational
Cuz n/d is rational, so is nsquared/dsquared
And n squared is divisible by pxq because there exist d squared such that pxqxdsquared is n squared
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Hello
BA doesnt necessarily = AB
so they wont necessarily cancel
in simple: matrix multiplication isnt commutative
AB!=BA most of the time
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Need help wtih Complex Analsis question
Use of logarithms in complex analysis
can you take a screenshot without cropping everythng around the question?
i.e. what ist he "for instance" referring to
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@tawdry acorn Has your question been resolved?
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Take 5^10 modulo 4
you know 5 mod 4 = 1 so therefore 5^n mod 4 = 1, bec like 1 * 1 * 1... = 1
so its just i^1
which is i
wdym?
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Closed due to the original message being deleted
replacing 1/c with C?
Yes
yeah, C is just a constant
could write A if you wanted
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Can someone help q1?
!show
Show your work, and if possible, explain where you are stuck.
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I do not understand
C superset S, C is a convex part
How is the expression saying the same thing as conv(S) is the minimal convex set that contains S
Since the intersection of convex sets is a convex set, the ''minimal'' convex set is obtained by doing the intersection of all possible convex sets
Show that if A is arbitrary convex set that contains S then all the elements in conv(S) are in A, which is ez to show by definition of convexity
Thank you, this helped
Does this show that conv(S) is necessarily the minimal convex set?
If you also show it's convex (again, ez) then yeah
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Hello! I'm answering a questionnaire my trainer sent me and I'm struggling with this number;
If $a>b>1$ and $\frac{1}{log_ab}+\frac{1}{log_ba}=\sqrt{1229}$, find the value of $\frac{1}{log_{ab}b}-\frac{1}{log_{ab}a}$
Cerise Aurium
My current solution:
Let $x=log_ab$
$$x+\frac{1}{x}=\sqrt{1229}$$
$$x^2-\sqrt{1229}x+1=0$$
$$x={35.028, 0.028}$$
Cerise Aurium
$$log_ab=35.028$$
$$b = a^{35.028}$$
Cerise Aurium
<@&286206848099549185>
@lean otter Has your question been resolved?
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@lean otter Has your question been resolved?
do some log rules
@lean otter Has your question been resolved?
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Hi
Can u help me pls ?
Why the absolute value
isn`t it absolute value?
It's just 3-x
idk is is one fuction or 2
Oh wait you want to write it as absolute value?
yeah
is there any way without absolute value?
I am new here, can you write on the paper then share it?
yep
Ok so you don't need to use absolute value here
okay
The first line is 3-x and what's the domain?
yes the x is between 0 and 5
like x greater and equal to 0
Also x is less than and equal to 5
like this ?
the mid point is (3,0)
yes
Write down the line equations with their domain
it decrease and then increasing
Write in this form
the problem is idk know how to write😅
idk the piecewise function
is it possible not to tell just write on paper the solution and show me
so there are 2 linear functions that combined together
Ya
but it's not |3-x|
thank you I get it
Can I send u one pdf
?
its homework I did till 6 and 7 u helped me
Just I need to check the one Q
this one
I write the solution wait
is it correct ?
hmm can u write it ?
I need to see mistake where I did it
let me try
wait
the one that y= -1 stops 1 ya ?
and i dont need the upper that i write its just like that. y= -1 stops at 1 point then it continues with point (2,3)
like this ?
yes don't need the upper line
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T (n) = n^3 + 10n^2 − 5. Prove that T (n) = Ω(n)
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Lets say we have f(x)=f(x+y)+f(x) or whatever 3 functions then we have 1 constant solution right but then lets take function from both sides(it is legal), then
f(f(x)=f(f(x+y)+f(x)) f(x)=c infinity constant solutions. Then how we even can talk about proving all solutions if they are changing with each substitution?
I dont understand how it works tbh
Are you talking about functional equations? Your example is not the best to portray it
yes
I just wanted to show that number of solutions change with each my substitution
Also when you reach "f(x) = c constant" you might have not finished refining to only get correct solutions
Plug it in back to the first equation and c = c+c, so c = 0
yep but what How do I know which functions are valid and which arent
So until you're sure that every single solution you've reached actually works (you can prove it by plugging it back in the original equation), keep going
because by this logic I can get nearly infinite amount of solutions through substitutions
Checking them all is definetly not a way to do it
If you work your way through, you definitely will not have to check through all cases
Yep but how do I prove I found all functions if there is infinite amount of substitutions
Let's take for example f:Z->Z such that f(x+y) = f(x) + f(y)
for example I can get f(x)=0 and it will work but I have 2 or 3 more possible
If you managed to prove that you MUST have f(x) = 0 in your analysis, then there is nothing left to try finding
And we proved it here for example
no there is more solutions
and I even see that
Not in the original equation you wrote
it is some special equation I guess
You wrote f(x) = f(x+y) + f(x)
It's not the same equation as you wrote so yes there will be more
so no need to prove solutions in your example
Well : as soon as you prove (for this equation) that f(x) = xf(1)
yea bad example
You want to show that all of those work
Well let f(1) = a
So if we let f(x) = ax
We do see that f(x+y) = a(x+y) = ax+ay = f(x) + f(y)
And even though there is an infinity of functions that are potentially solutions, we just proved in 1 line that they all are solutions
Let me show my example P(0,x)then in my case
f(x)=f(0)*f(x)+0+xf(0)
I know that f(0) is either 0 or 2 so if f(0)=0 f(x)=0 but I know that there is at least one more solution
that I ironically found by my own mistake but it worked
f(0) = 0 or 1 you mean
