#help-42
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$\frac{\partial z}{\partial u}= \frac{\partial z}{\partial x} \cdot \frac{\partial x}{\partial u} + \frac{\partial z}{\partial y} \cdot \frac{\partial y}{\partial u}$
doaby
right, sooo what should go in the blanks then? you've already filled in the last 2 blanks
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due tn and prof never discussed what s meant in these
ive tried so many things this is my last resort
cant find anything on what the s means in front of the matrix
do you know what a free variable is
maybe but i havent heard that term
consider this idea
you have a way to exactly name a solution if theres only 1 of them, right
Yeah
now if theres infinite solutions, surely theres a way to name them too
maybe its like [1 2 3 4] + [3 4 5 6] x
where x can be any real number
this would produce a 1D "line" of solutions
does that make sense
yeah
so now you need to find a way to show the infinite solutions in terms of those 8 blanks there
you have some leeway here, not all 8 blanks have a strict 1-number answer
consider if you add [3 4 5 6] to [1 2 3 4]
youd get [4 6 8 10] + [3 4 5 6] x
this is still the same solution as before, since "adding [3 4 5 6]" is already covered by the x
does that check out
uh not really honestly...
consider [1 2 3 4] + [3 4 5 6] x again
@modest venture you here? I have a different idea
yes
Uh i havent really taken trig honestly
idk i dont really see this helping me but thank you anyway for trying
ill try elsewhere
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I wasnt done showing it to you yet
this video walks through how to do it https://www.youtube.com/watch?v=OnCLWE-ohSE
Free variables and basic variables: 1:05
Part b solution: 7:50
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That should be enough
I only got 0/0
Show your work, and if possible, explain where you are stuck.
Conjugation will give you (2-x)/x(x-2) and the conjugate
(Ok it is incomplete) but after this step i tried working it out in my head it didnt amount to -1/8
Simplify (x+2) - 2x
what do you get
no problem
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hello just want clarification on something. To convert a cylinderical coordinates vector to a Cartesian coordinates vector we multiply by the rotation matrix
but why is that?
im talking about the transformation [
\vj A = A_r\vcr + A_{\theta}\vc\theta + A_z\vck \Implies A_x\vc\imath + A_y\vc*\jmath + A_z\vc*k
]
oh fuck sorry
i did this manually by taking the dot product with the i and j vectors (k just gives u A_z ehich is shared between the two) then i recovered the equations
although putting it all together gets u the rotation matrix which i find interesting but dont quite understand why it is there
@remote mural Has your question been resolved?
what roation matrix
,,\mat[b]{A_x \ A_y \ A_z} = \mat[b]{\6\cos\theta&\6\sin\theta&0\ -\6\sin\theta&\6\cos\theta&0\ 0&0&1}\mat[b]{A_r \ A_\theta \ A_z}
this @leaden thunder
did you do the matrix-vector multiplication to get equations for Ax and Ay?
yes that's pretty much how you do it. I recovered the equations the first time by comparing the dot products of the unit vectors though, but im still confused on what the above is actually "rotating"
not the best explanation
https://www.euclideanspace.com/maths/geometry/space/coordinates/polar/cylindrical/index.htm
and the lookat function:
https://www.euclideanspace.com/maths/algebra/vectors/lookat/index.htm
i'm guessing it's just rotating about the z-axis to an arbitrary (x, y) point
hmmm i guess the conversion between coordinates needs u to modify the placement of ur vector or something
i guess that makes sense
thanks riemann
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kewvid
do u know how to start
rn i have
kewvid
not sure where to go from here
kewvid
@quaint sphinx
that's the answer i get
great tysm!
yw
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Hi can I get some help on how to plot a logarithmic graph pls
Y=e^3x -6
The -6 is not part of the 3x By the way
I found the y intercept and x intercept but not sure where to go from there
You mean y = e^(3x) -6
Yea
So this is an exponential graph
Okay
So it have a shape similar to e^x
Yes there various graph transformations going on
👍
The -6 is a vertical shift down 6 units
Ahh ok
The e^(3x) is a horizontal stretch by 1/3
So I’d need to know what an e^x graph looks like, and then just apply those graph transformations
Correct. Just rough shape will do. If intercepts are correct then should be good
Ok brb
So does y intercept and that stuff still apply
Or do we just focus on the transformations like moving down and compressing
To find the y intercept, you will substitute x=0.
Yea I found that, which was 0,5
I wouldn't worry to much about transformations for this questions. I would focus on getting the shape correct and the intercepts correct. It is not possible to except you draw curve exactly given the graph contains an infinite number of points.
transformations are important topic though
Ok, I just drew the e^x curve
Looks pretty accurate
Do I shift it down? Or what do u mean by not needing to worry
You can sketch using desmos if need be
What I am try say is the main details like concavity and intercepts should be correct
y = ln(x) is the inverse of y = e^x
So if (x, y) is a point of function f, then (y, x) is a point of f^-1
This is the definition of inverse function
As a result you get this symmetry when you plot both graphs together across y = x
Does this look right btw?
Ok I see
What I would do is indicate the horizontal asymptote. The graph looks very steep almost as though it has a vertical asymptote. But I will say it is good
Yea the question did say label any asympototes
Maybe you could change the scaling of the graph to make it easy graph. Then just label the asymptote
Alright, how would I label asmyptotes sorry, ik they’re just lines which almost touch
Just like a straight line
So what happen to e^x as x approaches -infinity
There would be two asymptotes in this graph right
For the graph e^3x -6 there should be one asymptote but one you drawn it seem like there is 2, one horizontal and one vertical asymptote
We started learning the topics yea
Let take 3^(-x) = 1/(3^x) using exponential rules. So as x->infinity 3^(-x) approaches 0
It is the same idea with e^3x but your having x->-infinity
Ok
So as x->-infinity we get 0 -6
So y =-6 is the horizontal asymptote.
Note that x aproaches infinity, y approaches infinity. Consider 3^x as x-> infinity, y will approach infinity as we are multiplying 3 by itself an infinite number of times
This means there is no vertical asymptote
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How do i add powers without the same base
i forgot and google isn’t helping
What exactly do u mean
u cant add powers which dont have same base
what
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u basically cant. now lets let the channel to reopen
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okay so I know the answer is (-2, 7]
because I calculated that it can reach 7
by substituting x = -2 into equation
but how did they get that it cant reach -2?
cuz x < 7
when x = 7, f(x) = -2
so if its -2 then f(x) = 5 - - 2 = 7
but x < 2 so f(x) > -2
yeah i got it
now for this question
we root everything
and we have
$x-2+y= \pm4$
pixel
hint: its a circle
okay so i think its either C or D
ill go with C seems more reasonable
$x-2+y= \pm4$
when x = 0:
$-2+y=\pm4$
then:
$y=\pm2$
pixel
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Help w 6
,rccw
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hi
!da2a
No need to ask “Can I ask…?” or “Does anyone know about…?”—it’s faster for everyone if you just ask your question! See https://dontasktoask.com/
convergence?
yes
it says to also calculate if it converges
goes to infinite
yes-
look at it
do the terms go to 0 or to inf
in short, calculate lim n -> inf ln (n/(n+1))
its 0
yep
i tried that
well do you see that 1/(n+1) decreases as n goes to inf
$\frac{n}{n+1} = \frac{n+1-1}{n+1} = 1 - \frac{1}{n+1}$
nalin
no
nvm, i thought of it reversed
using this
ok
still, i dont know how to continue
like, the ln(...) is negative for every n >=2, so most of the criteria dont work, since they require an >= 0
you have a couple of ways of showing convergence or not
either yes write n/(n+1) like this and find an equivalent for ln(n/(n+1)) as n goes to infinity
or
use properties of ln
and then you get some pretty good cancelling
i thought of your ideas, i tried them both but i got stuck
the limit?
no
an equivalent
meaning a simpler function f such that ln(1+x)/f(x) goes to 1 when x-> 0
let me think
the tangent line is y = x i think
so, f(x) = x?
$\ln(\frac{n}{n+1}) = \ln(1-\frac{1}{n+1}) \sim -\frac{1}{n+1}$ when $n\to \infty$
rafilou2003
but what can be said about $\sum_n-\frac{1}{n+1}$
rafilou2003
wait, how did you come to this conclusion
ln(1+x) ~ x
that's the definition of equivalence
ln(1+x)/x has limit 1 when x -> 0
let x = -1/(n+1)
when n -> infinity, -1/(n+1) -> 0
i dont think i have been tought equivalence
i got it but i dont know if i could use it in an exam
this is a harmonic series, so this diverges?
diverges
so the original series diverges
anyways
the second method was probably the way to go
hint : ln(n/(n+1)) = ln(n) - ln(n+1)
oh, okk, so both ln(n) and ln(n+1) diverge, but how can i conclude that their difference also converges?
we have been taught a theorem: Lets say a and b are series,
S -> sum
if S(a) = A and S(b) = B
then S(a + b) = A + B
same for minus
but this doesnt help since the series cant be calculated since they diverge
that's not this theorem that will help
i could always write 1/n^2 = (1+ 1/n^2) - 1
though 1/n^2 series converges but both differences don't
start with a finite sum
as in $\sum_{n=2}^N(ln(n)-ln(n+1))$
rafilou2003
a1 = ln2 - ln3
a2 = ln3 - ln4
...
an = lnn - ln(n+1)
sn = ln2 - ln(n+1)
and lim sn = -oo
so it diverges
right?
btw sn is the finite sum
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Hi t
wait a minute
its not 6 denominator
Wdymm
6 is the LCM of 3 and 2
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(14xe^y-4y^3)(-sin t)+(7x^2e^y-12xy^2)(cos t)
simplify this again
and then put in the values x=cos t, y= sin t
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@spiral zephyr Has your question been resolved?
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@spiral zephyr Has your question been resolved?
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this is a function because there is one x intercept and one y intercept
well they dont really intercept
but
they touch
so
it is a function, but your explanation is wrong
do you know vertical line test?
uh is it where you put a vertical line anywhere and
the line
should only be intersected
once
or something like that
if not, then I do not know the vertical line test
in short, can you draw a vertical line where it intersects with the graph more than once
if you cant, its a function
so that makes it a function
got it
so we will have 2 functions here
well one piece wise function
but 2 equations
how would we go about figuring out the equations of this?
do you see what the left graph look like?
yes
and the right graph?
yes
i think
linear
yes
pixel
the linear graph should be easy to identify
for the quadratic, determine its root and y intercept
nvm idk how to show it in latex
y intercept = 4
root is 2?
correct
and you got c
pixel
recall the quadratic solution formula
its only root is 2
therefore...?
you mean like ax^2+bx+c = 0?
pixel
prob wrong
oh okay then uh
I don't understand what you were asking me
I don't recall a root formula either 😭
$x^2=y$
pixel
(googled)
-b+sqrt(...)/2a
pixel
So what do we do with this now?
pixel
$1=a(3)^2+b(3)+4$
pixel
$1=9a+3b+4$
pixel
$-3=9a+3b$
pixel
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excsue me
how do i memorise tan values
you can memorize only sin and cos values
and whenever you need tan value you divide sin by cos
oh
but in my test
usual;ly i only get 25 minutes
so i need to do fast
is there a life hack
wait is r u talking abt exact values
yes
Exact Trig Values - Hand Trick | Trigonometry | Maths | FuseSchool
There are some key angles that have exact values in trigonometry. The ones we need to know are 0, 30, 45, 60 and 90.
In this video, we will discover one method to remember what these values are: by counting fingers on our hand!
In the first part we explored a different metho...
use that
i don't know any hacks for that, but thats my way in doing it
i hate this womans voice3 im just gonna fail the test
thanks guys
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looks like x^2 or something
i mean through transformations
id assume its
y=(x-2)^2
but
ax^2 + bx + c = 0
substitute (-2,0) (-4,4) ( -3,1)
3 eqns 3 variables
then solve
simultaneously?
if u subsitute each of the poiints , u get 3 eqns in a b and c
solve for a b and c
isn't it (x+2)^2 ?
yea'
+2
$1=9a-3b+c$
pixel
$0=4a-2b+c$
pixel
$4=16a-4b+c$
pixel
these are my 3 equations
i know i need to solve simultaneously
but idk which first two equations to do
you can do 2 with 1
and then 2 with 3,
you'll get two equations and two variables
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how would u integreate this
other than the way where you try get f'(x)/f(x) - unless its fine but doesnt that only work for some?
cuz then u want 3x + 3 on top hence times top by 3
can u use substitution?
f'(x)/f(x) IS substitution
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how do u integrate this
i kinda tried substituion but then i get 1/2u integ(ln(u)), u = 2x
i get derivative is 2xln(2x) + x
for things like x log x and x^2 log x etc
you have to do integration by parts
try to first do x log x
to convince yourself how to do it
and then try x^2 log x
if f'(x) = 2xln(2x)+x, f(x) = ∫2xln(2x) dx + ∫x dx (by integrating both sides)
(f(x)-∫x dx)/2 = ∫xln(2x) dx
we know f(x) = x^2ln(2x) and ∫x dx = x^2/2
we're not supposed to give out the answer here
xd
there is it better
its fine i just gotta process how to integ by parts so ill be a smidge sec
you dont need to
the question is asking you to consider f'(x) for a reason
read what i typed here
ohhh yooo
nice
is that integ by parts essentially
just start from here
integrating f'(x) gives f(x)
so essentially when u got the derivative of f(x) and its a sum of 2 values, you integarate the 2 parts, and rearange to get the integration u need
cuz ik when u got simpler ones like: you can just see that the deriv goes into place
hence theres normal integration tactics,
substituion,
then the f'(x)/f(x)
and then the original question thingy ^ where u seperate the 2 derivs,
and also integ by parts which idk yet if i am correct
yes
f'(x) = -3cos^2xsinx, f(x) = -3∫cos^2xsinx dx, ∫cos^2xsinx dx = f(x)/-3 + C
-3 cos
not trynna be petty if it comes across like that xd
you understand how to do it now right
then + c cuz u can
sorry i just woke up
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I have some physics-related questions
Sure
So the question asks for the sum of the gravitational forces that impose on the point B.
Given the length of the square is d
I was thought that whether I can assume points A and C as a system, which has a center of mass situated on the intersection of the two diagonals.
then I can simplify the situation and make the calculation work much easier.
is it legal
However, my answer is not consistent with the one provided on the book.
is anything wrong in my assumption?
wdym, multiple "it" by two.
Multiply the force provided by (A+C)/2
I’ve drawn the graph
The length of the ultimate force are different
Is it clear for you?
no.
Just transform the ultimate vector into different sub-vector
The gradient vector can be divided into two vectors
Do you agree?
for sure
yeah
The vector DB is two times longer than vector EB
E is the center of the square
You can merge vector AB and vector CB into vector DB
I just move vector AB vertically downward
Nothing has fundamentally changed
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I'm not sure where to start
expand LHS
then transfer the constants and multiply by the irrationals (bc we know they're pos int)
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I’m not sure if I’ve done this correctly, but if I have then how can I simplify it further?
i would try writing it in the form nCr
so first term is (n-1)C(k-1)
and second
(n-1)C(k)
and is there any property you remember?
of adding in nCr
@supple vector
?
if you dont
so the ans here would be nCk
that is n!/(k!*n-k!)
@supple vector you even here??/
hello?/ @supple vector ???
Sorry, my notifications was turned off
bro
Well, I feel like it’s 50-50. Sometimes I don’t even get help so I actually didn’t expect anyone to answer.
I’ll watch the video you sent
But is it not possible to do it the way that I did it?
yeah i am not even the helper
Where I actually insert the formula
it is but it will be way longer
there is no vid ,
Yes, but I think that’s what expected
Yeah, I realized it was just a picture😭
My dumbass tried to open it
But I think I have to go the long way to show it
whats the real question?
It is to show that that right there is the same as the binomial coefficient
send me a pic of it
just solve one step of LHS and its done
No, so like the left-hand side is what I expanded on the right
okay!!
so
I was taught to learn this that's why I could give the answer right away
general formula of (nCr + nCr+1 = n+1Cr+1)
Here we also post math question & answer .
Which are trending on social media.
this general formula is very useful and also interesting.
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...
Yeah
check this rq
But I think I have to insert the formulas and then show that it actually the same by arriving at the same formula
yeah see the video to check calc
you also might get confused so take n-1=N AND k-1=R
@supple vector
So he’s doing the same thing that I’m doing by getting a common denominator
But how is it that he could just multiply by this without having it in the nominators as well
he actually did it right
do you know that if there are common parts in denominator that need not to be multiplied
in the numerator
The arrows that I’ve drawn on the picture indicates why is it not in the nominator as well
Like I do here, right
but still see the first term;s denominator does not match the 2nd ones
the k! matches
the n-k ! also
but other two?
what abt k-1 ! and n-k-1 !
x(multiply) and /(divide) that too
you will get your ans
as it is pretty simple
you get it @supple vector ?
Uhm
What do you mean?
bro check you addition its wrong?
Can you say which line?
3rd line
What’s wrong about the two last lines?
bro can you come in a vc
Yeah
ok come in physics server under grad lounge
yeah join
I can’t because my discord isn’t verified
And I can’t verify it because it takes a number and I have another Discord with the number currently on it
oh so join lofi girl or any popular server
We only have these two common servers
okay check dm
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Here we are also taking the derivative of dx when we differentiate sinx dx
?
I mean we take the derivative will be 0
I’m kinda not getting it
no your integrating it
But how dx is popping up
dv/dx=sin(x) v=-cos(x)
I’m confused about that
Yeah
what do you mean, you integrate sinxdx, the assigned dv, into -cosx or v
your integrating that sinx in respect to x
thats what the dx represents
Ohhh so v = integral of sinx?
correct
Ahhhh
The same case is for u and du right? u is the integral and du is the derivative
its fine, u du, v dv, are just variables your using to follow the steps, you assign some part to U, in this case X, and somepart to DV, in this case sinxdx
you find the derivative and integral respectively
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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 was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
Find how long it took to travel the 120km
Find how much time it would have taken at initial speed
Find initial speed
There's no need for y
The distance is 120km
No, there's a 4 minute difference in those two situations
Yes
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-_-
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Can someone give me advice on where I can make a maths paper?
Like a website or something
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howzit lookin
you said half of the coefficient of x is 1.5, but didnt specify which x, maybe highlight it somehow
but yeah its looking ok
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!showwork
Show your work, and if possible, explain where you are stuck.
this reduces to 2ln(x)
so the integral should be $2(x\ln(x) - x) |_{-e^c}^{e^c + 1}$
45
yea
let me work this out and get to an answer
so the upper limit is coming out to 2(ce^(c+1)
and the lower limit is coming out to 2e^c (1-c)
so i'm getting 2ce^(c+1) - 2e^c (1-c)
which would be infinity - infinity (-infinity)
so infinity + infinity^2 lol
where am i going wrong here
not your best work
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When I have a z score to the left and right do I subtract both then I do 1- to account for the z score on the right?
@tawdry sphinx Has your question been resolved?
I find it helpful to draw a graph of what’s being asked for
Shade the part of the curve you want the probabilities for
Most tables give you a diagram showing you what probability is provided at each z score
Use the fact that the whole area adds up to one to get the probabilities you need
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.reopen
i dont know what to do
Do you know what is the exercise asking to you?
@drowsy tide Has your question been resolved?
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This is the answer but I cant do it
I tried rewriting it as
~(q or ~p ) or (r or p)
then turning the left into an and
(~q and p) or (r or p)
what can change to
(~q and p) or r
I believe
then im stuck
You could try to prove it by truth tables
okay ill try
I got this
What do you want to prove?
Idk not really prove, the question was to simplify the pined picture to the second picture
my head
@waxen topaz Has your question been resolved?
.close
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I'm unsure how to set up the double integral for the mass.
you have to apply the polar coordinates and additionally, you need to divide the region D on three subregions
wouldn't D be the top region inside the red circle and outside the blue one
or is it the middle region
this way:
also i am unsure of what to put as my integrand. would it be 1/k ?
this photo shows your correct region D
do you know how to set polar up ?
this is what i have so far, but i am unsure if my integrand is correct
and the bounds
bounds are very well
)
let me see function then
these are formulas:
and small sigma
si so called surface density
and
yoru density
is inverse proportinal emans:
k is so called, coeff of propportionality
it wi eb reduced in calculations
so in polar, would it be k/r ?
Jacobian? I am unfamiliar with that.
🙂
let me write :
can you see this small greek letter on end ?
ro
mayeb you write r dr
this r is module of jacobian
when you play with double integrals with polar coords
you need to use this jacobian always
ok. It is just a bit confusing because the notation i am learning looks very different 😭
yes i am not from usa
let me try.
we use ro
lok at formulae i wrote above, M_y is with x inside
oh ok, I switched M_y and M_x
yes i thikn al is ok, these integrals as you can see, they are quitely easy
okay. thank you.
yw
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AYUDA
WITH EQUILATERAL AREA TRIANGLES
I wasn’t given any formulas and I also didn’t pay attention in class…😓
is that dot the center of the triangle? if so, then find the height, then use trig to find the side length
Yes it is a dot
So would I just double it to get the height since it’s half
How would I imply trig?
should be able to recognize a special triangle
@charred plume Has your question been resolved?
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3x^2+x+1=0
how do i solve this?
quadratic formula
well yes
but i started plugging it in
and look what google says it is
like i looked it up to skip some simplification
what even is that 
like i know imaginary numbers
but guys this cant be
why cant it
this is above my pay grade this is our first assignment on it
im jus being hopeful..
i cant do the ones wiht i
they're complex numbers. if a parabola never crosses the x-axis then it has no real number solutions and instead 2 complex solutions
1-12=-11 im afraid, so imaginary coming to get you
i wouldnt overthink it, theyre not so bad
oh no
quite friendly
,w graph 3x^2 + x + 1
complex numbers killed my entire family and kicked my trashcan over
that doesnt sound like them
square root of a negative number (b²-4ac in the quadratic formula)
guys
thank you for the help but
i dont think anyone is equipped to explain this to me.
i appreciate u trying
.close
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Find the sum of the series for n terms $1^2+3^2+5^2+...... $
!status
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