#help-17
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are these my intervals?
(-inf , -1/√3) (-1/√3 , -1/√6) (-1/√6 , 1/√6) (1/√6 , 1/√3) (1/√3 , inf)
but there are four 0's...
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So to find derivative of y = ln|x^2-1|/x i used quotient rule and got that
But photomath is giving me this monstrosity, did i do something wrong or?
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@muted idol Has your question been resolved?
u should think the (x^2 -1) whether > 0
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Can someone help me do this problem (I attempted BUT it’s wrong)
how do you know it's wrong?
Cuz I guessed
which part did you guess
I lost track of the negatives and stuff after I did the u sub
I also don’t know if I was meant to do it that way
,w solve dy/dx = x-2xy
you just wrote your constant in the exponent
your answer is equivalent to this
Why would it not be there
$e^{a+b} = e^a e^b$
riemann
Evil
How would you take the derivative of this to get it to match the original? Like how I was trying to earlier
do you know chain rule?
Yes
then what's stopping you from calculating dy/dx?
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im not sure what p(x) is
they give you p(x)
oh so p(x) is the entire chunk on top
mhm
n is the largest final number
and x is dependent on which one you're doing
that's a lot of items to key into the calculator 😓
is there a way to define a function on your calculator
desmos >
oh it defines functions? thats handy
probably to confuse us
pretty convenient
realised questions like to do that
agreed
well they already used p as the function
I think there's a good mix, probably more math/physics majors than most other subjects
thats cool
from my observations
i wish i majored in math 😞
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Why is the formula surface of a hemisphere: 3 * pi * r^2 and not 2 * pi * r^2 because its a half of the ball?
because the circle on the bottom is pi*r^2
this is if you cut a ball in half, the cut area counts
Bug why times 3?
the hemisphere without that is 2 * pi * r^2
but when you add that circle inside, its 2 * pi * r^2 + pi * r^2
no is surface= 3 * pi * r^2
which is same as 3 * pi * r^2
Without the red area it's 2 * pi *r^2. When you include it, it's 2pi*r^2 + p*r^2 which is smae as 3pi*r^2
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I need to proof that the Wirtinger derivatives $\frac{\partial}{\partial z}$ and $\frac{\partial}{\partial \overline{z}}$ are $\mathbb{C}-linear$ maps. I know that I need to show they are additive and homogeneous, but im not able to come up with a formal proof. Thank you!
schubdroide
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Any tips on solving this problem quickly?
g is a quadratic in x^2
so you can use the quadratic formula
it also factors nicely
huh?
make a substitution u=x^2
g(x^(1/2))
meh.
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how to find sqrt(16818.125) by hand? (approx.)
i dont understand any of that
choose an algorithm, follow the steps
which part don't you understand
i dont know where to start
choose a method to read through
this one seems the shortest https://en.wikipedia.org/wiki/Methods_of_computing_square_roots#Heron's_method
nope
is it like arthmetic progression?
S= 16818.125
then $x_1$, the second thing in the sequence is $\frac12 \left(120+\frac{S}{120}\right)$
Toby
keep going until you get a number that you are happy with
whats x_1
its the next number in your sequence
we have to add it?
16000 = 400^2
401^2 = 16000 + 800 + 1 = 16801
So something like 401.02
,w sqrt(16818.125)
tooo far
400^2 = 160 000
1 too many zeroes
Nvm
Oof
Yeah good luck with that
Either a calculator or a square root computing algorithm
Technically dichotomy is always possible, but that makes you compute quite a few squares
Like a dozen squares
Of numbers with up to 3 decimal places
I think according to theory, this is faster though
But no matter what, you'll need some sort of algorithm
Or at least it's not significantly worse
The problem is it involves division
Dichotomy doesn't
So actually dichotomy might be the fastest
Especially with the ease of computation of the sort of consecutive squares that you get
(They both exhibit quadratic convergence so it's up to the details)
<@&268886789983436800>
Spamming none everywhere
@astral pilot Has your question been resolved?
😭
Look up dichotomy
It's about making increasingly good estimates
It's a very general method that can be applied to a lot of things
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Is this correct?
no
oh yeah
even if we fix the notation issue that you are looking for roots rather than a factorization, x^3 - 1 = 0 does not have -1 as a solution, while x^3 + 1 = 0 has neither i nor -i
"what is this madwoman saying?" or "is that really so? cause i think you're wrong"
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im not sure where to start
it's obvious

you find the probability that 2 brothers are injured, which is the sum of three case wher that happens
same with 1 brother
and 3
and the larget is the largest
why would it be the sum
also how would u find the probability of one brother
what would you sum there
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By proportionality theorem
And for CF its 47/10x = CF/5X?
Oof wait
But uh why is AH greater than BG and CF
Wouldn’t that make BG 94/10 or only 9.4?
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Hello, can someone help me understand what is the diffreence between $$ \leq $$ and $$ \prec $$. I currently study discrete math and it is something about "order relation" (idk if this is a good translation for "relation d'ordre" in french)
Tonitch
I meant \preccurlyeq
$\preceq$ is just a symbol that looks different than $\leq$ but evokes the same vibe.
Ann
usually it's used when you want to talk about an arbitrary order relation and wish to distinguish it from the standard one on the real numbers.
it'll always be defined in-context.
okay so I can see $(A, \leq)$ and $(A, \preceq)$ as the same thing ?
Tonitch
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nevermind it clicked me i got it
2cot(x/2)sin^2(x/2) = 2sin(x/2).cos(x/2)=sinx
then we differentiate and solve lol
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how to calculate the perimeter if 1 box is 0.5 cm
what is 0.5 cm?
1 box
the blue line?
What box?
1 square is 0,5cm
Yeah I don’t know what are these called
but that's area, i think u mean one side
or the perimeter of 1 square
the square can't be 0.5 cm
it could be 0.5 cm^2 in anycase
try to use translator to know the original question
since it says 0.5 cm and not 0.5 cm^2 then I also think it would be the side length
and if I'm not wrong (i don't understand your language), is talking about the big square
it's the only one that makes sense to me
so you have a big square 0,5 cm side
I’m 11 and I’m bad at English how do I explain
well, u know your language better than me xD, if that's the case, then you should only add up
But how, do I separate them?
if each side of that small square is 0,5 cm, you only need to count the number of squares that touches the border and divide by 2
no
divide by 2, or multiply by 0.5
is the same, but not divide by 0.5
25 * 0.5cm = 12.5cm
I get it
cool
Thank you
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You know where it says solve simutanous equation which type of simutqnous equation is it taking about
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The only way I think this sum can be solved is by equating both of them together and solving as a quadratic
so this is a quadratic simutaneous equation question
X=-5 or x=2
Yes just equate both eqns
ok
.close
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are u sure its a quadratic
What exactly are you stuck on?
Scroll down from this message
Bruh
This is not the same question right?
What grade math is this?
Grade 9
9
I don't really have a link or anything I'll explain?
If you notice in these kind of questions they're giving you 2 equations and asking you to solve them right
And there's two variables
Now if you can manipulate one of this equation by equating one variable with the whole equation and thus substituting the part you manipulated in the 2nd equation, one variable is eliminated and you have to solve for the other
usually this ends up as a linear equation or a quadratic. You will not have anything further in 9th grade.
if it's a liner you've to just shift the numbers from LHS to RHS and solve
If it's a quadratic you either use factorization or the quadratic formula
Is this it
And you can find the other variable by substituting the first variable you found in the original eqaution
Now this one is different
These kind are simultaneous equations
You solve both these equations together
This?
So is this the right one
Familiarize yourself with these quations you'll be good
Even the question just before this is right the way of solving is different
Solve all of the sums in your textbook
I don't understand the other one doesn't have y =
though
This is basics and are essential for all the upcoming topics even in 10th, 11th and 12th
Yes because those are simulanious equations
So this is what you was talking about
the way you solve them is you put one equation below other and chose one variable. Make the constant of that variable same for both the equations. That means you will have to multiply the entire equation with a number that will make one constant before a variable equal. Then you can cancel the variable you just equated
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Hey there
So I just wrote an exam and there was one question that I wanted to make sure of the answer
They provided a statement, if it's true prove it, if it is false provide a counter example to prove why it is false.
Statement: If (v1,v2,v3) is linearly independent, and (w1, w2,w3) is linearly independent, (v1,v2,v3,w1,w2,w3) is linearly independent.
What was your answer?
False
and your counterexample?
Youch you really have to make a counter example from R³ that's kind of a pain
I wrote false, as you could use examples of closure under addition (e.g., v1 + w1 may be equal to some v or w), also used some examples of scalar multiplication and 0 vector
Did you give 3 specific vectors for v, and 3 specific vectors for w?
Well if w1 = v1, w2 = v2 and w3 = v3, the system isn't linearly independent right?
That's also true
The question counted 4 marks, do you think I will at least get some of them?
If you gave specific vectors, and used them to break linear independence, then full marks.
If you didn't, maybe you'll get some marks for showing you understand how linear independence might have been broken
I just generalized, there wasn't a lot of writing space
But yeah, counter example = give me a specific case
Alright, thanks so much, another question was: T is a linear map R^2->R^1, T([4 5]) = 20 and T([1 2]) = 2. What is T([1 1])?
For this I set up systems of equations and got values for x1 and x2 and then subbed them into T([1 1]) to get the final answer
Yeah that sounds about right. You really just have to display that you understand T is linear.
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Putting an x and arrows is a little strange. There's no algebra here
they were thinking of like
turning it into exponential form
What kind of calc do you have?
Because there's normally a log button on there
That button there
You can type in whatever base you want
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Do I go here for help?
That's against server rules
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Is anyone available to voice chat for 5 mins to explain what is happening here?
just ask your question
yes that is what im trying to learn
what should I try to understand first?
read one sentence at a time and ask a question when you don't understand
what is a definite integral?
riemann
$\int$ indefinite integral
riemann
this one gives you a number
this one gives you a function
welp you should go back a few pages
what is this saying? the derivative = function? that doesnt seem right thats like saying 4 = 7
nope
the derivative changes the function
If e.g. F(x) = x^2, f(x) = 2x
What's F'(x) = ?
2x. so the capitalization of f is just because its a different function? why is there F and f?
F and f are different symbols in math yes
so they represent different things, in general
in the context of antiderivatives, typically F relates to f through F' = f
Similarly for G' = g
so capital letters means its antiderivative?
typically
nobody can control what symbols authors choose to use
you always have to infer from context
i'm used to regular derivatives being notated as f(x) = and f'(x)
this is also a regular derivative
it just relates to f via this eqn
so F = antiderivative and F' = derivative of antiderivative ?
read this entire sentence
im confused what F' means
F = a function
like F(x) = x^2
the prime on F is the same as prime on any other function
so for some reason the derivative of F = another function?
Do you agree that f(x) = 2x another function?
I don't know what to believe now. but i'll say no
Both x^2 and 2x are functions of x
The derivative of a function is a function yes
if you haven't learned derivatives, i suggest doing that before learning integrals
i don't think you do
if you're unsure about this
how did you conclude f' = f?
Reminder that F(x) = x^2 and f(x) = 2x
what you said the derivative = a function
what's f'(x) = ?
is that not what f' = f says
no
F' = a function, but nowhere did i say it was equal to f'
"a function"
you seem to think of "a function" represents f(x) specifically
it doesn't
F(x) is "a function"
ok i understand now, if f(x) = 2x , its antiderivative is F(x) = x^2 . so when differentiate F(x) = x^2 it turns back into 2x, hence F'(x) = f(x)
correct
do all this but with f(x) = x^2 and F(x) = (1/3) * x^3
the one thing that's left out is C. One possibility for C is 0, but C can be any number
but since we are getting derivative of F(x) the C goes away because you cant differentiate a normal number
you can absolutely differentiate any number
i thought you learned derivatives
.
if you completely ignore the integrals and derivatives, yes
what does that tell me about the indefinite integral?
do some problems and find out
^ shows you how to do it the hard way with sums and easy way with antiderivatives
@solemn spear Has your question been resolved?
is there another way to phrase that? the integrands?
so i wrote this wrong?
well it's vague
one interpretation by "are" is that the function appears somewhere on the left
but not the entire left side
ok what the hell is going on here
they give me the hardest thing for my first example???
maybe this is easier
" I am given the (blank) and need to find the (blank) "
it looks like this is a definite integral because of the 9 and 1
this is enough to example 2
which one of those will i use? arent those for indefinite? ex 2 looks like definite
indefinite integrals give you the formulas you need to calculate definite integrals
read all these examples
https://math.libretexts.org/Bookshelves/Calculus/Calculus_3e_(Apex)/05%3A_Integration/5.04%3A_The_Fundamental_Theorem_of_Calculus
i dont see one with an x^2 on the bottom
you need to simplify the fraction first
$\frac{a+b+c}{d} = \frac{a}{d} +\frac{b}{d} + \frac{c}{d}$
riemann
,tex .int rules
riemann
they used sum rule multiple times
also this
which part should I try to understand first?
usually my teacher's slides are all you need to do examples and problems
so it's surprising I need to use these external resources
.
always do simpler problems first before doing hard ones
which one is the simple one?\
all the ones you can do
wheres the problem?
how did they get there? the places with ?
why is the 1/4 separated with the x^4? why isnt it just x^4 / 4
you'd benefit by watching a lot of lectures
https://www.youtube.com/watch?v=Gc3QvUB0PkI
This calculus video tutorial provides a basic introduction into the definite integral. It explains how to evaluate the definite integral of linear functions, rational functions, and those involving natural log functions. The indefinite integral gives you the antiderivative function in terms of x where as the definite integral gives you a speci...
This calculus video tutorial explains how to calculate the definite integral of function. It provides a basic introduction into the concept of integration. It provides plenty of examples and practice problems for you to work on.
Calculus 1 Introduction and Final Exam Review:
https://www.video-tutor.net/calculus-1-review-basic-introduction.htm...
completely agree
would it be easier to try a problem from my homework?
there's so much you're doing it's hard to keep up with what videos you need to watch
watch the videos i linked above first before doing any of your problems
yes that's the correct interpretation of integral
there's slightly more about "signed area" when the function is underneath the x-axis, but worry about that later
Is this the correct way to visualize this in desmos?
as i know integrals are the also the opposite of a derivative, am i right?
yes I think
Adjust that to your needs
what are my f(x) and g(x) in my case?
@solemn spear Has your question been resolved?
a better way to put it is that taking an integral is the inverse of taking a derivative
yeah
and better yet: integration and differentiation are inverses of each other
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8000, 800,80.... find the 7th term
the sequence goes 8000,800,800?
yea that seems right
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<@&268886789983436800>
<@&268886789983436800>
interesting stuff
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i got stuck on this one
Do you know slope-intercept form?
can i ask an alg 2 question here?
Please read #❓how-to-get-help
XxMrFancyu2xX
5
XxMrFancyu2xX
5/4
Be careful, that's run/rise
oh dam
thanks
yes Alex, make sure you do your $y$ values on top
XxMrFancyu2xX
and the $x$ on bottom
XxMrFancyu2xX
alr
so we have $\frac{6-2}{0-(-5)}$ so what is $m$?
XxMrFancyu2xX
4/5
yes
and now at what y-value does x=0 for at what point does the line cross the y-axis?
-8
be careful that's the x-axis
The y-intercept is when x = 0, simply plug in 0 for x
In case of any confusion this channel is already taken and help is already being given
yes but I think with the graph given they want them to do it visually
6
yes and that is $b$
XxMrFancyu2xX
Ok I will help someone else then
so we have both $m$ and $b$, so what is the slope intercept form?
XxMrFancyu2xX
y=4/5x +6
👍
thanks
Yup
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Fyi, in my opinion, you should let the OP close their own channel
You should close if someone forgot to close it
Yeah that surprised me too
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hey yall, I need some help with the second part of this question (b). the first part was fairly easy (seemed a bit too easy for a 10 mark Q tbh, I probably fucked it up) just by using IVT. But, I can't think of any functions that would satisfy part b. I thought maybe a non continuous function, but that would require for it to have infinitely many discontinuities within a defined interval (i think) which personally i dont even think is possible.
I mean (-1)^x is a stupid ass popcorn function where it's just violently discontinuous
But I don't think it's integrable
Yes snow I said popcorn
lol true
but I think that it has to be integrable. I haven't learnt any theorems that suggest that it would be integrable
Hm
I mean try using an odd function
And bounds such that a = -b
So for example, f(x) = x
See where that goes
f(x)=x wouldn't work if a = -b because c would just = 0
no
if $f(x)$ is an odd function and the bounds are $a = -b$ and $b > a$, then:
$$\int_a^b f(x) \ddx = 0$$
$$\implies \int_a^0 f(x) \dd x = -\int_0^b f(x) \dd x$$
Umbraleviathan
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And this holds true as long as the odd function is continuous [a,b] (I'm pretty sure)
and x is continuous for sure lol
part a requires some combination of IVT and looking at the cases where that fails
No, I don't think it should because the negative and positive areas jut cancel out.

I thought the same thing, but take cos(x) bewteen 0 and 2pi, then c would just equal to pi. But the integral is 0.
the integrals aren't the same
,w integrate cos(x) 0 to pi
in particular, IVT fails exactly when $\ds \int_a^b f(x) \dd x = 0$
to have there be no choice of $c \in (a, b)$ you just require $g(x) \ge 0$ or $g(x) \le 0$ for all $x \in [a, b]$
umbra's suggestions of odd functions will satisfy this requirement
there are probably other functions that will work too
I might be misinterpreting what you're saying, but since $c \in [a, b]$ is what the question is saying, so is the integral = 0, then c can just equal b or a no?
The Average Joe
Oh shit
that is precisely the point of identifying where the proof in part (a) requires you to include the endpoints too
Thank you so much, I would have been trying to think of this for days to find that.
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uhh how do i find the ratio for X and Y for this?
Factor x from the left, factor y from the right
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can this be considered as an exponent 3x^1/2 + 2x + 3 ??
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I would like help with this question:
A and B ON the larger circle
just shift your A and B so they are on the circumference of the large circle
idk how else to say it lol. A and B should be on the edge of the circle
do you mind drawing it? it's ok if you can't
if you can a really rough sketch is fine
on second thought
i'm not sure this is a possible configuration given that ABCD has to be a square
unless "on" means something different than lying on the circumference
i'm still not sure about what lying on the circumference is
is that what my diagram is or is it not?
it means that your points A and B should be on the edge of the big circle
ohhhhhhhhhh
i see what you mean
how would you construct the square tho as the small circle has to be out of the square?
yeah it doesn't seem like a possible configuration
no worries thanks for your time
i will ask my teacher about this
thank you!
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Hey
is it an exam?
In this section we’ll determine the surface area of a solid of revolution, i.e. a solid obtained by rotating a region bounded by two curves about a vertical or horizontal axis.
I know but I don’t know hot set up integral
yea
Don’t we make it y=1/x
1/x*sqrt(1+1/x^4?
what do you think then? dy or dx?
Dx
it's dy, since it's rotating about y axis
Got it thanks so much
Can you give me help about 3 d too?
3d, let's see
First oder so i have integrate both sides?
you'll have yo seperate them first
like all the terms with x to oneside, and y to the other
which becomes
dx/(√x*sin²(√x))=dy
and then integrate
@formal tusk Has your question been resolved?
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supposed to find the area of the circular segments with only this information
looks like the first step is to find the radius of the circle, do you have any thoughts or working on that?
so what's stopping you from doing that
i tried to find the angles for
wait i just realized i put the wrong number in the calculator
51,43
360/7=51,43
oh sorry that's what we use in my country
i tried to use a formula i found online for the area of the circular segment but i think it's wrong
Result:
1.1523526043429
idk this formula
how would u find the area for the circular segment
this is what i used
wait i used the wrong radius
it looks like the right radius, but your central angle was in degrees
,w 51.43deg in rad
formula used is 180 deg = pi rads
,calc 1/2 * 1.15^2 * (0.8976-sin(0.8976))
Result:
0.076551066848488
yep
but in my country we dont use radians
can i find it for degrees
or is it the same
there some other formula for degrees but i can't remember it rn
oki thank u! but should it give the same result (0.08) just with another formula?
the idea is essentially same
it would be something like Area (A) = $\frac{1}{2} * r^{2} * (\frac{\pi}{180}\theta - \sin \theta)$
Quixz
oh yes i just found this
thank u! i will try
yayy thank u i got it!
i have another question
"What is the length from E to the opposite midnormal?"
first, how do i find the midnormal with only this information?
what is a "midnormal"?
oh sorry maybe it's something different in english
like the middle of all the sides
and they make a point
Circumcenter?
altitude
sounds right
what do you mean by opposite midnormal
nope
is the point in the exact center of the line in the middle
yes because the smaller triangle has side lengths that are each 1/2 of the bigger one
okay thank u!
so i could use trigonometry to find the length of c and then divide it by 2?
to find the length from the point to the center
yes
looks good to me
thank u sm!
don't forget to .close the channel 👍
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I neeed help understand the double Angie formula
Primarily
The coefficient part and what it makes
For example if I’m presented with a q such as 4cos(A-B)
I not it’ll be cosAcosB-SInASinB
But the value of 4
I won’t know what to do with it
And this goes for other instances like 4sin2a
you just multiply the whole thing by 4
Ok bcos it’s on the outside
@hasty pulsar can you help me w understanding the relationship between exact values and their place on trig graphs
Let’s say you solve a quadratic trig q like
6cos^2 - códex - 1 = 0
And cos x = -1/3 and cosx = 1/2
Why do we do cos ^-1 of -1/3
What’s that transformation called
Is it like going from the y axis to the x axis value
@rugged bear Has your question been resolved?
Actually
How do I work backwatds
Like how do I find sin x + sin x\2
How do I find the expanded form of that sinx /2
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$3 + 4 + 7 + 11 \cdots$ 49 terms
NEONPerseus
This seems to be a shifted Fibonacci series, no idea how to compute it though
Oh wait nvm
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One message removed from a suspended account.
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in what context? should we start from the very beginning
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ok
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you know what a fraction is
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and you know how place value works
