#help-42
1 messages · Page 25 of 1
oh ok
well just thinking about it
if we let lambda take 0 for example, the solution would be (4,2, 0)
but if lambda isnt 0 we have
i think two linear equations that are parallel
no tahts not true
ok ill just ignore it
thank you
you're welcome
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How would I do 9
<@&286206848099549185>
Sorry for pinging but I have no idea what to do for question 9
Oh you have to find a two plolynomeials, where when you plug in 0 and 2 for each of the variables, you get the same output
Like x squared+15 and 8y+15
When you replace both x and y with 0, the result is 15
Ohh
Except it’s also supposed to work with 2
So would something like 4n + 2=8f +2 work?
?
You are creating two different functions
They will be f(x)=4n+2 and the other one
I’ll give you an example
f(x)=x squared+4 could be considered as one polynomial
f(x)=2x+4 could be another polynomial
What is happening is that f(0) and f(2) will be plugged in to both equations. 8n this case the outputs are the same
f(x)=2x+4 would become f(0)=2(0)+4
Ohhh right
Oh our teacher gave us the pdf of our whole textbook
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@unkempt flax Has your question been resolved?
@unkempt flax Has your question been resolved?
@unkempt flax Has your question been resolved?
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@mild glen Has your question been resolved?
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Hello
Can anyone help me with this question
I’ve been stuck on it for too long
And all the aid they have does not work and won’t help
Here it is
do you know how to find the slope of a line?
ok, do you know how to find the gradient of a line?
Not necessarily
No
gradient = Δy/Δx = rise/run = (y_2 - y_1)/(x_2 - x_1)
any of these sound familiar?
what kind of aid were you given?
The aid doesn’t load
The videos
Also we did this bs last year
So I don’t remember it
And I tried online
This algebra video tutorial explains how to find the equation of a line from a graph.
I have 24 mins to get it
But ok
Yeah I’m lost
Good video but
I did everything he did in the question for my answer
But somehow it was incorrect
@remote mural Has your question been resolved?
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$\sum_{r=1}^n (2r-1)=n^2$ from this, can we write $$\sum_{r=1}^n (2n-1)^3=(n^2)^3$$?
yajatk07
Ann
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Ive got no idea how to do q13
Put x + 10 in y
got it, but how do i show that point C lies on x + y = 11?
did you find out A and B
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You made a mistake in the transition from line 2 to 3
,rotate
Because I don't think so, due to the y
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Confused with this
$f_x = e^y - \frac{1}{x}, f_y = xe^y$ is my derivative
accialto
plugging in (2,0), wouldn't it be $\frac{1}{2}, 2$?
accialto
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Just a really quick one bc im having a brain fart, 75cars/km, 80km/hr how many cars/hr?
on a 12km road if thats relevant
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the d in dx/dy/dz etc can just be substituted with a delta and two values showing a change?
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hmm
nosqldb
$AA\vec{v}$ = $(Aa_1)v_1 + ... + (Aa_n)v_n$
nosqldb
with my limited linear algebra knowledge
yes hi
$A^{n}\vec{v} = (A^{n-1}a_1)v_1 + ... + (A^{n-1}a_n)v_n$
nosqldb
A is a n x n matrix btw
it's okay fam
just gotta finish this problem
and back to the swe internship grind
how many vectors are in the list v, Av, A^2 v, ... , A^n v? (hint)
oh shit
okay yeah
there are n+1

yeah, they cannot be linearly independent
but how do I know that none of the vectors are the same
oh wait nvm
it doesn't matter
if any one of them are redundant
yeah 
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Alright here’s my problem. It’s probably not too hard though.
Suppose I have 3 points at random coordinates. Each have circles around them of equal radius. How would I find the position and radius of the smallest circle that contains all points inside all three circles?
What that kinda solution would look like:
I feel like this question is kinda elementary though
You have a probability zero of getting three points with the exact same coordinates, in which case the radius would just be the radius of the circles surrounding the points
What?
I don’t get what you’re saying
In the case above the outer circle is clearly bigger
Wait I think I know how ti do it
Yeah I just have to find the circumcenter
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find the center of all those three shapes
the radius would be the distance to the furthest circle + it's radius
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A is a variable point belonging to P, where P is defined by (x-1)^2 = 8(y+1), with abscissa λ, λ belonging to real numbers. Line S is parallel to the x-axis through point A, and line T is defined as x = λ-1. The intersection between T and S is M. Find the locus (geometric locus) of M."
I am trying to solve this problem
but I fail
everytime
I start doing this but I don`t know if y = λ is correct, I thought it because y = mx +n and would have to be λ
Please
@remote mural Has your question been resolved?
Somebody?
Let's call xM and yM the coordinates of M
M belongs to T, so xM = λ-1
And then since M belongs to S, yM = (λ-1)²/8 - 1
so yM = (xM)²/8 - 1
@remote mural Has your question been resolved?
why /8?
S is the line of points that have same ordinate as A, and T the line of the point that have λ-1 as abscissa
Since M belongs to both, M has λ-1 as abscissa, and the ordinate of A
Let's find the ordinate of A
A belongs to P and has abscissa λ, so the ordinate of A is solution the y solution of (λ-1)² = 8(y+1)
So y = (λ-1)²/8 - 1
Which is, remember, also the ordinate of M (cf line 1 to 3)
So the coordinates of M are (λ-1, (λ-1)²/8 - 1)
xM = λ-1
yM = (λ-1)²/8 - 1
So yM = (xM)²/8 - 1
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Do you understand what it's saying? are you able to translate it into plain english?
yeah, but not necessarily just one x
there exists some x with that property. Maybe just a single x, or maybe infinitely many
Well yeah, I was just clarifying that x doesn't have to be unique
because you said "there exists one x"
but the statement doesn't say there has to be exactly one
∀ means "for all", it's true for ALL x
∃ means "there exists", it's true for at least one x, but maybe more
it does, one is true and the other is not
as stated here, do you think this statement is true?
Is there a number x in R, such that x is also in N?
yes, you're right. For example 2 is in R, and 2 is in N
yes
but it is not true that ALL numbers in R are also in N
for example 2.5 is in R, but 2.5 is not in N
right. That says ALL numbers in R are not in N
which is not true
certainly some real numbers are naturals
sorry, I had an extra "not" in there, just fixed it lol
$\N \subseteq \R$ means $\forall x \in \N, x \in \R$. It doesn't mean $\forall x \in \R, x \in \N$.
tatpoj
no problem 👍
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Hi could someone tell me what 1N means here?f and g are bothe defined on Z
probably the identity function on N
so how does that translate into this problem?
this?
no
the identity function is the function whose output equals its input
it is not the constant function that always returns 1
oh
so the function in this case is supposed to be equal to g,right?
since that is the input
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For heat value problems, how can we tell which boundary conditions we use when finding the transient? (Dirichilet, Neuman, mixed) Course: applied real analysis.
For instance, how do we know which boundary condition we are supposed to use to determine w(x,t)?
According to the solution sheet, we would use the Dirichilet formula and I'm assuming it's because the initial condition u(1, t) is not zero?
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.close
I'm not sure where to begin here.... anyone know what to do?
@gritty moss Has your question been resolved?
@gritty moss Has your question been resolved?
Any <@&286206848099549185> know multivariable calc here?
What’s ur question
Shoot your problem
I may be of some help
I TAd for I last year
Though u could ask in #multivariable-calculus
it's above
it's above
Do u know what gradient is
I'm hella confused. Am I dumb or is it rlly this easy?
the slope is given by f(x,y) = -x^2 - y^2
fx = -2x
fy = -2y
∇f (a) = (fx(a), fy(a))
here a is the point (1,0)
So the gradient = (-2(1), -2(0)) = (-2, 0) ?
Seems right to me
damn
Lol na man I just happened to have taught it last fall
I had a couple follow up questions if u don't mind
Shoot tho I’m about to b on the go it’s my girls bday
i'm confused as to what they want here...
I know that the answer here should be a vector of two values...
I’m confused about the multiplication in the numerator. We r multiplying -g with the gradient of f. But the gradient of f is the collection of partial derivatives, which can be considered as a vector.
I don’t see the full equation
But if f is a function it’s acceleration is f’’
The motion of a particle say
the equation is here.
I think I just have to rearrange for a but
how do I get a in vector form...
I don’t see any equation
It just said force equation
And force is mass time acceleration
Times*
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how do i show a set of scalars exist in a field in set logic
so i wanna say there exists {a_1, . . . , a_n} where each a_i in the set is an element of $C$
$\exists a_1, \dots, a_n \in \mathbb{C}$ does that work?
omgatriple
i was thinking if i should have brackets around it or not, but if i have brackets, then it is a set and then it must be a subset of C, which I think unnecessarily confuses the original intension
that seems good. you could also say exists (a_1,...,a_n) \in C^n, but i would do what you wrote personally
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i have a question of why the derivative of $sqrt(2x-2)=sqrt(2)/2(sqrt(x-1)$
,rotate
well that's a sqrt(x-1) in the denominator, not sqrt(2x-2)
prime
it's because:
$$\frac{1}{\sqrt{2x-2}} = \frac{1}{\sqrt{2}\sqrt{x-1}} = \frac{\sqrt{2}}{2\sqrt{x-1}}$$
Bungo
in the first step i factored out a sqrt(2)
and in the second step i recognized that
$$\frac{1}{\sqrt{2}} = \frac{\sqrt{2}}{2}$$
Bungo
well, it's just a factor
which you can choose to pull out if you want
in my opinion the form 1/sqrt(2x-2) is less messy and i personally would have left it that way
but calculators gonna do what calculators gonna do
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i am still very confused about this sat math problem
can someone please explain to me how to do this in a simple way
ik that the slopes have to be diff to have one solution so why isn't the answer D
the answer is A but i am getting D rn
Because if a = -1, both lines have a slope of -1/2
i think you had good reasoning, maybe a computation error? 
or maybe you’re confused about how the slope is determined?
how did you get D :o
I probably gave away too much here 
No, because a = -1
If a = -1, to find the slope, you can just divide by the coefficient in front of y
No the question is asking what value can NOT be a
Not need all of the options but one of them can't be the value for a
Because the slopes are the same that means the system has no solution
And the only option that makes the slope the same is choice A
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What do I do after?
Well, you solved for y. According to the directions, next you're supposed to differentiate to find dy/dx
Are you confused about how to find the derivative?
yeah bc the answer is -2x/9sqrt(81-x^2)
i dont unnderstand how I would get that from the derivative
did you try differentiating it yet?
yeah and i got 0
You took the derivative of $\frac{2}{9}\sqrt{81-x^2}$ and got 0?
tatpoj
just to clarify, you're finding the derivative of the expression there at the end of your work in the picture
cuz 2/9 is a constant and the derivative of a constant is 0
yes but 2/9 sqrt(81-x^2) is not a constant
you can just take the constant multiple out. Find the derivative of sqrt(81-x^2) and then just multiply the 2/9 back in at the end
then would i apply the chain rule
yep
no problem 👍
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and what's the full question?
just simplify
okay, well you should use the fact that $\frac{a+b}{c} = \frac{a}{c} + \frac{b}{c}$
τγρθ
i tried to, but I got $\frac{3^{x+1}}{2\times3^x}+\frac{1}{2}$
neon
and that's not the solution
yeah that simplifies further
exponent rules
okay I simplified it further to $\frac{3^{2x+1}}{2\times3^x}$
neon
uhm, no:\
$\frac{a^b}{a^c} = a^{b-c}$
τγρθ
but the bases are not same (3 and 2×3), can I still do that?
you can bring the 1/2 out front if you really want to
ohh I got it, I change only the 3, and leave the 2 as the denominator,
$\frac{3^{x+1}}{2\times3^x}+\frac{1}{2} = \frac{3^{x+1-x}}{2}+\frac{1}{2}$
neon
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Can anyone explain this line?
What is this theorem
I tried to check it by taking prime 3
X3={1,2}
whats your confusion exactly
its abelian since the order of multiplication doesnt matter 1x2=2=2x1
1x1=1, 1x2=2, 2x1=2, 2x2=1 so its closed
and each element here is self inverse so we have inverses
its obviously commutative since theres only 2 elements
and the identity is just 1
it fulfills the properties of an abelian group
Yes it is abelian but i am not checking this
I meant is this little part of wilson theorem?
@pure kayak
Sry for this ping
It’s not a theorem
It’s just an example of an abelian group
The numbers 1, …, p-1 under the operation multiplication modulo p form an abelian group
That’s all the “theorem” is saying
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@topaz badge Has your question been resolved?
What specifically is confusing
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in the class 60% were boys, 1/5 part of the boys transferred classes, girls remained the same. what % are the boys now?
l feel so fucking dumb that l cant solve this
Hi think about it this way - the total class is made of X members thus .6X = number of boys. but we have 4/5 the number of boys now that 1/5 left so multiply both sides of the equation by 4/5
do you mean the equation x=0.6x+0.4x?
0.6x being boys and 0.4x being girls
wait
GOT DAMN
thx
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is the dot product -15?
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sorry, i closed the other one
<@&286206848099549185>
<@&286206848099549185> i need help please i cant make a ticket its easy 8th grade work
i need help with this
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adi what about this one ?
and thank you
do you know what vertically opposite angles mean?
As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.
.
?
So far, which of the options do you think is correct?
@worldly bolt Has your question been resolved?
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how would i do L
You can compute them separately, then add
so 0 + 1
careful, the second limit is $\lim_{t \to 3} 2f(t)$
@hard trout
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(Topic: Abstract Algebra)
I'm not sure what the question demands.
I found that d_n will always have 2n elements and that half of those will be rotations and the other half reflections.
Not sure what the hint is about/
Surely I must be missing something.
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you invented a square angle
the angle in the bottom left isn't marked square
oh yeah it does mb
where do you get d = c + x?
ok where does "2d + 180 - d + d = 360" come from?
math often benefits from a pile of scrap paper hidden behind a few lines of solution
but i don't see where that came from hold on
you should write your logic out from start to finish and it'll be much easier to spot the error
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@bronze adder What did you mean by just sub x = -t?
Sorry missed out the top of the image
NEON
Oh so when you integrate in the negative direction you get a negative value because dx is differentiating in respect to an infitesimmally small value of negative x?
I didn't know that
Thank you
sorry yeah I worded it wrong
so the area between the curve and the x axis in y = |x| in the negative x direction
when you integrate it it is actually a negative value you get back
But since you have the limits the other way round
It becomes positive again
$\int_{-1}^0 |x|\dd x$
NEON
Yeah but when you calculate it
Ah I think I get what you mean
and put the lower limit in, you get a negative value
rather than a positive value
Hmm?
so when you take the negative value away you get a positive
Sorry my internet on my pc just cut out
So with an integral of say just x
With upper limit 2 lower limit 1
When you calculate it by doing the antiderivative and plugging in 2-1
The 1 value is positive
but on the negative side, the 1 value is negative despite the area under 1 to 0 being positive
Did I explain that well?
to calculate the area between -2 and -1 for the integral you do R1 - (R2+R1)
which would give you -R2 even though the area is +R2
but because of the dx being negative (the width) the negative negative R2 becomes positive
That is what I was confused about because I hadn't been taught it yet (only in year 1 a level maths) and it was on the cambridge admissions test
but your explanation was really helpful thank you
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Closed due to the original message being deleted
you might need to reclaim a new channel
accidentally closed, might want to open a new one- none is left
.reopen
no like send it in a new channel
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Let n∈ℕ, prove that
I think this problem requires to use the The Supremum Approximation Theorem and Archimedean Principle
If somebody could explain me how to use them it would be cool
Expand both with binomial
I would probably attempt to use induction
Then most of the terms should cancel
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Im trying to rearange this equation
@foggy elbow Has your question been resolved?
<@&286206848099549185>
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if u have any questions that could ghelp u answer please dont hesitate
youre asking how did we go from the first line to the second line in this picture?
yes
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Help
,status
You must be a bot manager to use this command!
yes I got x ≥ 7
!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
Oh
This is the way I was taught
that's perfect
do not trust chat gpt 💀
wait let's check
real
huh
oh fuck no equality?
maybe
I think it's tru
no equality
yes yes
the vertical asymptote is at 4
mhmm
ty
yay
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good luck with your sheet 🫡
I'm done 🫡
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can someone help me solve 51? I got to graphing f and f', but I can't figure out how to solve for t.
uhh im not sure what you want
sorry i need help with (c)
finding the critical numbers of f in the open interval
of [0, 2pi]
for 51
wait uh if memory serves me correctly
critical numbers are x for f'(x) =0 ?
so just take the derivative? with product rule and chain rule
and set it equal to zero
i did do that but i kind of got stuck
idk how to solve for t where -2 = t cot t
uhhh im rusty with this stuff
hold on
i mean uhhh
actually beyong my paygrade maybe
im still gonna try though
well could you just write $\arccot(-2/t)$?
Percy
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Can someone explain me what highlighted in green?
oh this looks like bad typesetting
the top highlight is
[-2x_1 + x_2 , x_1 - 2x_2 , -2x_3]
so why there are 2 of the green ones?
Because I’m trying to solve for this one
Would this be correct?
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yo can someone help me find the second derivative?
i keep getting it wrong
it doesn't like how unsimplified your thing is, probably
with using reguar quotient rule i get this but its also wrong
im not sure what it wants
it wants you to not have complex fractions
protip everything in that fraction is even, as a first step
@karmic ridge Has your question been resolved?
simplified it to this, but its still giving me wrong
@karmic ridge Has your question been resolved?
anyone?
@karmic ridge Has your question been resolved?
anyone
@karmic ridge Has your question been resolved?
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how to solve tan 2x = 1, 0<x<pi
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Closed due to the original message being deleted
Need help in these two questions idk what I’m doing wrong
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<:F_button:1095679234497843251>
<:F_button:1095679234497843251>
<:F_button:1095679234497843251>
$$a = \sqrt{3}(4-a)$$
<:F_button:1095679234497843251>
<:F_button:1095679234497843251>

How did you get B
Also you dont seem to be solving for the correct region
If you want to do it with the region your solving for, I believe the actual answer would be 4-your a
?
It is the region bounded by the equations, which would be the upper left triangle
Seems like you are doing the lower right
$$\frac{1}{2}a^2 = 8 - \frac{1}{2}a^2 ?$$
<:F_button:1095679234497843251>
Yeah that should lead you to the right answer
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help
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hi
$\frac{16\sin^{6}{x}-24\sin^{4}{x}+9\sin^2{x}}{16\cos^{6}{x}-24\cos^{4}{x}+9\cos^2{x}}$
JoeTheLazy1
can we say its equal to tan^6 x or tan^4 x or tan^2 x?
that does not look equal to any of those three powers of tan.
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Find the values of a and b such that when f(x) = x^4 − ax^2 − bx + 2 is divided by (x + 1)(x + 2) the remainder
is 0.
can someone help me with this?
if they can be divided with remainder 0, they are roots of the equation
Plug in the value of x and set the polynomial equal to 0
so -1 and -2 are the roots of the polynomial?
yes
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Hi could somebody help me out and check if my calculations are right?
@hearty magnet Has your question been resolved?
<@&286206848099549185>
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You seem to arrive at the correct answer
But I think you did way more then necessary, in fact you did something I cannot really follow, kind of surprised you end up with the correct thing
for instance, what are you doinh right here
I hope its clear what I mean, you just eliminate the denominator seemingoy arbitrarly, aswell as the limit
Then, you reintroduce the limit again, further down
Heres what I wouldve done (I think your calculation is correct apart from those things on the second line which idk what you were trying to do there), this is pretty much your thing but more concise:
$lim_{h \to 0^+} \frac{\sqrt{2h^2r-h^2}}h = lim_{h \to 0^+} \frac{h}{h} \sqrt{2r-1} = \sqrt{2r-1}$
MTBO
Okay thanks alot!
@astral coyote could you check this out too?, i need to find the The defining quantity for f(xy)
<@&286206848099549185>
and f(xy) = \sqrt{2xy − x^2}
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i need to find the The defining quantity for f(xy) = \sqrt{2xy − x^2}
, have i done it right
<@&286206848099549185>
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i need to find the The defining quantity for f(xy) = \sqrt{2xy − x^2} have i done it right
?
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is this correct ?
what are the chords or P and Q?
mistake: your gradient of PQ. double check it
is m the gradient of PQ or the bisector?
you seem to have found PQ gradient as 1 and the bisectors gradient as -1
your method is all correct, i think your mistake was your gradient
@ionic cipher Has your question been resolved?
don't u have to flip it
as I got 1 before
but I did
-1 (1)
yes, negative reciprocal
double check that
@ionic cipher Has your question been resolved?
HELP ME PLEASEEEEEEEEEEE
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you good?
NO
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PLS HELP ME
you seem a little stressed ngl
tell me what it is
gradient is 1 for the bisector btw
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they need help in #help-39
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i need help
what is 1+2
i know what 1+1 is but this is a whole other level of difficult
<@&286206848099549185>
pls help its 107% of my brade
*grade
<@&268886789983436800>
Once you’ve established the successor function, 1+2 becomes a trivial extension of addition
But also quit trolling
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why is this transformation not linear
have you tried an example
wdym by an example
the same thing I meant last time
as in sub in arbitrary values?
yes
what is 3^2 -1
ok, now what is (x,y)+(z,w)
(4,6)?
what is T(4,6) ?
6^2-1 = ?
fuck sry
ok
so T((1,2)+(3,4)) is (2,10,15)
and T(1,2) + T(3,4) is (0,3,0)+(2,7,8) = (2,10,8)
we notice that they are not equal
so T is not linear
ooohhhhh
so if a transformation is linear then it should statisify T((x,y) + (z,w)) = T(x,y) + T(z,w)
right? @glass heart
yes
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@glass heart
how can i show a matrix is a lin transformation
no wait
i worded it badly
part ii where it asks if T is a linear transformation
check that T(S+U)=T(S)+T(U) and T(cS)=c T(S) for matrices S,U in V and scalars c
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so uhhh, what in the world is going on here
i genuinely dont know, this is solving system of linear equations using matrices
and i know how to find the inverse of a 3 x 3, although slowly, but where does 4 2 and -3 come from
normal matrix vector product
i have no idea what that is
you know what the inverse of a matrix is but not how to multiply matrix times vector?
do you know how to multiply matrix times matrix?
You're doing this process
Across the row, down the column
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,rotate

