#help-17
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wait nvm i got it
excellent
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how do i evaluate this since its not a quadrantal angle
$\cot\theta=\frac{\cos\theta}{\sin\theta}$
PajamaMamaLlama
?
Use the unit circle and apply the above equation
thank you
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very confused on why it's not sin(x)^8/8cos(x) + C
Although I do understand that I shouldn't have brought out 1/cos(x)
I just don't see how to get to the correct answer there
$\int_{ }^{ }u^{7}\cos\left(x\right)\cdot\frac{1}{\cos\left(x\right)}du$
Combustion
ooooh did I drop out a cos(x) randomly
so that becomes u^7 * cos(x)/cos(x) which is just 1, and then I just integrate u
awesome, thank you

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Supposed to be using rational zero theorem to list all the rational zeros but i honestly dont know how
Look up rational root theorem.
Oh wait its just synthetic division
Yeah once you identify one of the zeros
How do i do that?
Cant x^3 just be one
Wait
Am i on the right path?
So confused
Nvm got it
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Anyone have any idea what they are asking here? The assingment is on addition and subtraction trig. Anyone know and videos I can learn this?
just better version :p
are you familiar with sum rule for tan function?
you could rewrite it this way then think about triangles and what tan(arcsin(x)) and tan(arccos(y)) would be
@timber marlin you alive there?
so if we know that the sin of some value is x, we can think of that as x/1 and use SOH CAH TOA to imagine what the tan value of that angle would be by associating $\frac{x}{1}=\frac{O}{H}$ if that makes sense
Soosh
Okay
So it would be like
O/H + A/H
Im sorry if I am being foolish. I have been struggling with identies this last 2 weeks
My exam is on monday 😦
so if we imagine triangle and some angle with side opposite of angle = x and hypotenuse 1 it would be like this
we can get 3rd side with pythagorean theorem $\sqrt{1-x^2}$
Soosh
OKay stop for a sec
so tan would be O/A = $\frac{x}{\sqrt{1-x^2}$
Is this just an identity I am expected to know?
Soosh
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i dunno, it's just thinking in terms of SOH CAH TOA
if the sin is an angle is x and you know the value of sin is x then you can draw a triangle corresponding to that, at least thats how i'd approach this 🤷♂️
yes so we just got:
so $\tan(\arcsin(x)) = \frac{x}{1-x^2}$
Soosh
hm?
yes
i wonder if theres an easier way to do this that im completely missing
there are often a lot of ways to approach trig problems, this is all i could think of
Im gonna guess not easily
Cause my prof said people always struggle with this chapter
Cause its a lot of memorizing and practice
ok, so can you draw a triangle for the second one, we know that the cos value is y, we can think of that again as y/1 and use CAH
i'll let you do it this time
so it would be a triangle with sides 1, Y, sqrt 1-Y^2
yes and make sure you draw them in the correct spots corresponding to the angle
just pick any spot that isn't the right angle to place the angle, in the sin one then i labeled x OPPOSITE of the angle because sin is SOH which is OPPOSITE / hypotenuse, so opposite side = x, hypotenuse = 1
with cosine it is CAH = adjacent side / hypotenuse side which corresponds with y / 1
you do know soh cah toa right?
Yes
did you draw it?
ok just draw a triangle same as one above, draw the squiggly of the angle which is the one you decide you are focusing on first
i guess we can throw that in since its a triangle
yes
what is cosine in SOH CAH TOA
ajacent over hypo
Soosh
y=A, 1 = H, it's simple, it just tells you what they are
thats the whole point of SOH CAH TOA lol 😄
That actually helps a ton haha
aha finally clicked
yes
so 1 is the hypo
ok now get the 3rd side with pythagorean theorem, and use TOA, tan = O / A to say what tan is
1-y^2
sqrt(1-y^2)
so tan = ?
Okay im starting to see how identities are useful
It would be
x/sqrt1 -X^2 all over y/sqrt(1-y^2)?
ok you need to keep looking at the triangle
we said the adjacent is y right
and the opposite is \sqrt{1-y^2}
yea
so TOA for the second triangle is sqrt{1-y^2} / y not the other way around, dont assume it is like the first one
Opposite over adjacent
so we got $\tan\arcsin x = \frac{x}{\sqrt{1-x^2}}$
Soosh
yea
$\tan \arccos y=\frac{\sqrt{1-y^2}}{y}$
Soosh
now we need to plug those in for tan a and tan b respectively in this whole equation lol
i really doubt you can even plug this into the answer thing on the website lol
are you sure there wasnt any more context to this question other than what you posted, like some relation between x and y?
i dont see the question you asked
well i guess it would just be plugging stuff into that tan sum equation from what we got and then trying to type it all in, it's a bit too much latex for me to keep going in the chat here
No no its all good
give it a go and see if it works i guess, best of luck 😅
hopefully at least it will help you understand some concept with the soh cah toa even if it isnt a good solution to this problem
it does seem like a hard one
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can i differentiate the tangent line to get c?
no
yeah thought so
not really
what if i move the denominator to the other side?
can i still differentiate?
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how do i do those sinx/x graphs
like what are some general rules to generate the graph asap
similar to how sqrt(fx), has the x-ints of f(x) turn into vertical tangents
and u wipe out the original graph below the x-axis
wait hold up, wdym the x intercepts of f(x) are vertical tangents of sqrt(f(x))?
what graph
what would sqrt(f(x)) look like
those type of questiosn
shit liek this
the answer for this i A
yeah but that has nothing to do with this statement, which is false
they do tho
Big Chicken
Big Chicken
thats a particual case of a function, not a general rule
anyway can u help me wiht my question please?
.
well, you would start with what information you have about sin(x), and about x
it isnt
oh
for it to be an asymptote, the limit has to be infinite in at least one side
have you proven that said limit is infinite?
this is precisely why i told you your statement was false
as the graph gets close to 0
it approached a vlue
the same value
from both sides
yes. But that value is not +inf or -inf, so that function has not a vertical asymptote
also not true
i thought i proved it
and i did put a counterexample
if the function has an asymptote it's not differentiable at the point. So you cant use the derivative as a proof for vertical asymptote
yes
the sinx/x one right
yes
ok
look at your graphs
you got one graph where both lateral limits at x=0 are infinite. Either with equal or different signs
you got one graph where the limit of the function is 1
right
and you got another graph where the limit of the function is +1 on one side, and -1 on the other
as it approaches 0 right?
you can also see that the LEFT limit at x->0 is different in all 4 graphs. It can be either +inf (a), -inf (b), 1 (c) or -1 (d)
in my calc i did like sin(0.00001)/0.00001
that's not a limit
and got like a decimenl
you have to prove it analytically
hmm ok
if you take the left limit of sinx/x at x->0, you will obtain one of the four values.
Big Chicken
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is this what u are saying
yes. However that is an indeterminate form of the class 0/0, so you need to work through it
sorry what an indeteminate form
an evaluation that does not give you enough information to obtain the value of the limit
so i have to get rid of x from the denominator
you have to rewrite the function in a way that allows you to obtain a value instead of an indeterminate form
isnt sinx / x an identity
no
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set some boundaries on a, b, c
e.g. they have to be integers
@random sorrel Has your question been resolved?
could a be something like 11?
could one of them be 10?
why not 10, 1, 0?
ummm they are digits of a 3digit no.
but the numerical values of those numbers is individually distinct
hence, a+b+c is sum of the digits of abc
also the sum is not given
okay, so we can say each of a, b, and c is...what limitations on the number
its the answer we have to find
because they are digits
ig so
yes, what does "they are digits" work out to in mathematical terms
wht do u mean?
abc is anumber and a,b,c are their digits
we have to find a+b+c ...
with the help of the given equation
what is the biggest number a can be?
does 64*9 work in the equation?
i just know the answer from the solution key
if a is its biggest possible value (9), then does the 64a + 8b + c = 403 work?
if a is its smallest possible value (0), does it work?
we dont know the biggest possible value
well we know a is a digit.
the biggest possible number a digit could be is...
9
oh snap thts right mb
so we just hit and trial right?
take 8 common and do tht
slightly smarter than trial and error - like we know 64*a has to be less than 403, because otherwise the equation is impossible to solve
but it can't be too small because otherwise the 8b+c = cannot equal (the rest)
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not rlly a qn but just checking if the formula 1/2ab sin c works in right angled triangles?
@floral ledge Has your question been resolved?
ohh alright thanks!
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!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 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
!status
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2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
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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
@thick raven Has your question been resolved?
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What makes you think six?
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How can I rigorously prove that {+, *} is not a functionally complete (boolean) set
Note: cant use 0-preserving or 1-preserving property right away, have to somehow get them if I were to use them
@stable sigil Has your question been resolved?
try to prove there exists at least one Boolean function that cannot be expressed using only these two operations
Assume that { + , ∗ } {+,∗} is functionally complete. Then it should be able to express the not operation
then try to express the not operation using only + and *
then derive contradiction
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In an acute triangle ABC, prove that secA + secB + secC >= 6
can someone help me solve this question
@hoary cypress Has your question been resolved?
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i need help regarding how to use a sci cal to simplify a radical. II'm m not good at talking in english so bear with me
post your quesiton
It depends on the calculator, because not all calculators can simplify radicals
i have this uhm fx-fx-82ES plus. I was able to simplify radicals with it with a fraction form answer but my sister borrowed it from me then ththe answers became decimals instead of frations
so i was wondering how can i make it a fration form
If you ever have calculator problems, it is best if you look up the manual for it. But with what you showed, that might be a value that it has to show a decimal for
uhm i actually solve it yesterday and this is what is showed (pic that i will send) i just check it now to see if my answer is correct and it is actually a hand me down calcu so i dont have the manual
ok copcopy
So you are saying that if you typed in cos(22.5) into the calculator, it displays the fraction?
What if you typed that in again
i am actually solving for a half identities
.
What I am asking is, if you typed in cos(22.5), did you see the fraction or decimal, the first time you did it
oh i didn't type 22.5. I substitute the given to the main formula then i type it to calcu. Omg I'm sorry I'm such an idiot
the first pic that i send thaw was what i input on my first time i did it
I'm hopeless hshs why i am like this
btw, thanks for your effort and time
I don't own that calculator myself so I don't know how it works
@rustic ridge Has your question been resolved?
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I need help with finding measurements of angles
angles 2 and 1 lie on a straight line
and the property is that , angles on a straight line are equal to 180 degrees
so
<2 + <1 = 180
So its 180?
if it aint 150 I'm bewildered
its been such a long time since I had to do this
How is 5 a 90 degree angle
Angle 3 is 30 degrees, and there are 180 degrees in a triangle. 180-60-30=90
yeah but 90 degree angles never look like that? I thought they alwyas held an L position
It is not drawn to scale, it is drawn like that to make sure you dont guessed or measure the angle and actually use math
so then its not actually a 90 degree angle because that isnt 90 degrees
When people make figures of things it is not always possible to be accurate in the drawing. Thats why its more important to focus on measurements given rather than how its drawn\
But yes technically in the drawing its not 90 degrees
sorry bro its been a while I just need a reminder of how to solve stuff like this... could you give like a quick rundown of how to solve these problems so I can do them on my own?
ah ok
Use stuff from this and that angles on a line add up to 180
okay thank you
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I have a proof 0/0=1
What does x(1/1) even mean
x/x != x(1/1)
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how do i turn the polar form (80/0) into rectangular form
Sin and cos
Here's rectangluar to polar
and how do i divide 2 polar forms @drifting jackal
For the angles, if you divide, you subtract the two
The numbers are just still division
Like this is multiplying so you add the angles
65 + -12 = 53
Division is just subtracting
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Is this setup right or no:
https://imgur.com/ILx7J0N
the formula is a^2+b^2 -2bccosA so it is right but its not 48 its 10x14x2
then square root the answer
I wanted guidance though, not direct answers. Otherwise, I will not learn as much. But thank you. I added instead of multiplying.
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so i wonder how to find the angle phi. theta is simply atan(y, x) i understand why. But from my understanding phi is atan( sqrt(x^2 + y^2), -z ). but somehow its the opposite why is that?
@frail eagle Has your question been resolved?
@frail eagle Has your question been resolved?
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Help
can a quadratic function have the same range as an exponential
what do you think?
@hollow scaffold Has your question been resolved?
No
why?
O ok
Its bc
The quadratic would have the vertex point included
So like [0, infinity)
But exponential cant include
That point
Cus it doesnt touch
yea that’s right
O ok ty
there are only two flavors the range for a quadratic can come in
and two for an exponential
[a, infty) or (-infty, a]
vs
(a, infty) or (-infty, a)
Ahh okay
I also have a question
It was like luigi starts at a height of 8 ft and falls down with an initial velocity of 5 ft
Create an equation
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yes it is
backpropagation is needed to iteratively update the weight of the neural network to minimize the difference between the predicted Q values and the target Q values
@median crane
deep learning?
wth is dis
advanced stuff I will teach u in the future
Okay Master Chris
np
@vast shale Has your question been resolved?
The owner is missing!
what does each layer represent
and what are the q-values?
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[as a note, don't start channels with a message beginning with . because it won't get registered and you could lose your channel]
q values represent the quality of a particular action taken in a particular state
it got autoclosed
Damn😂
it sort of tells the agent how good an action is in a given state
there are like input, hidden, and output layers
is the q-values the actions
and the NN is the policy?
Si
lol
@vast shale Has your question been resolved?
?
@vast shale Has your question been resolved?
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Would you factor out a 4
to make it x
how would you factor it out
my initial thought was make it 0.5sin(4(x-x/64))-5
not sure
if that's right
to do what?
to get it in the form $y=asin(k(x-p))+q$
RecRio
you can factor out 1/4 within the argument yeah
so k would be 4?
1/4 x 1/4 is 1
combine the x/4 and x/16 before you do anything
can't
you can
it's my phase shift
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✅
pi or theta
this is the actual question
pi
😂
you can tell how out of it i am
but
in this instance
you would take out 4 correct?
wait no
1/4
(1/4(x-pi/4))
yeah
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How do i prove by induction that {a2n} (even subsequence) of a recurring converging sequence converges?
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y intercept is where the graph touches the y-axis
you can find slope by:\$\frac{0-120}{100-0} = -\frac{6}{5}$
Tangerine
equation of the line is expressed in the form of:\$y=mx+c$,\ where m is slope, and c is y-int
Tangerine
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I made the common ratio be equivalent to r so i have 2196 = 4r^6 since 2196 is the last term and 4 being the first, and thats where I am stuck currently, so how do i solve for the 5th term?
find r
Ye but if you divide 2196 by 4 then take its 6th root it becomes irrational
,w (2196/4)^(1/6)
so what
theres no rule r cant be irrational
as long as its real in this context, its fine
Result:
549
2916 not 2196
aha
what's the expression for the 5th term in terms of r?
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Prove that sina/cosb + cosa/sinb = 2cos(a - b)/sin2b
Put the LHS on a common denominator. It should be pretty simple now to use the angle sum formulas to get the right numerator and the double angle formulas to get the right denominator.
I made it into one fraction to get (sinasinb+cosacosb)/sinbcosb = cos(a-b)/sinbcosb
i was thinking about using sin2a but i'm not sure
for the denominator
so sin2b = 2sinbcosb but i feel like i'm close but 'im missing smth
sin2b/2
Ok and then
can i multiply with it then?
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999= -1 (mod 1000)
if you take away 1000 from 999 you have -1 left
mod = remainder?
(we went through this in another channel, Brian needs an intro to mods lecture/content)
$999 \equiv 999 + 1000k \ (\mod 1000), \text{for}\ k \in \Z$
ℝαμΩℕωⅤ
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If w is a non-real root of z^5 = 1, show that the other non-real roots can be expressed as w^2, w^-1, and w^-2
I've went with w^4 + w^3 + w^2 + w + 1 = 0
then $\bar w + w + \bar{w}^2 + w^2 + 1 = 0$
魔法の🌙kitty!
but am stuck from there
though i just realised z bar = z^-1
so if i just convert it to w^-1 + w + w^-2 + w^2 + 1 = 0
does that sufficiently show that they are hence roots?
wait can u send it again even if its not relevant i wanna save it somewhere ☠️
so the solutions of $z^5$ is $z_k =e ^{i \theta_k}$ where $\theta_k= \frac{2 \pi k}{5}$ for $k=0,1,2,3,4$
mmhmm?
Zaitzer
now lets see, for what $(e ^{\frac{2 \pi i k }{5}})^2=1$ where $k\neq 0$
Zaitzer
$(e ^{\frac{2 \pi i k }{5}})^2 = $(e ^{\frac{2 \pi i (2k) }{5}})$
Zaitzer
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
you now need to check if w is a solutions is w^2 a solution etc
ignore the other stuff i sent
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I kinda remember the answer from birthday paradox, but how was i supposed to do this without that memory?
It's like 23 or something right so i guess the answer is 24?
But without that memory, this question is not doable right (especially with a basic calculator)?
,w (365-n)!/(365)^n = 0.5
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trial and error
till 24?
Result:
Infinity
the equation is weird yeah
1 minute
Result:
-Infinity
with just a calculator, you'd have to search until 24, should be less than a minute
no calculator allowed ig
kinda slow and humiliating but barely doable
only basic one that can't display more than 8 digits
i'll just skip the questison ig
seems contrived
i mean basic one
that's P(365,n), (365-n)! is not P(365,n)
@wide sundial Has your question been resolved?
how can a basic one even do all of that
it's like the windows one
but can render like 8 digits
so way worse
that seems crazy lol
but okay okay
I have another question actually
how to find the IQR of numbers that are like smaller than 4?
I mean IQR of a set of numbers that have less than 4 elements?
i should probably start a new channel cuz new question
thanks @dark kiln
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i have no idea to where even start with thisd
i havent this
this yes actually
Alright, we see we have a radical here.
so the way to go is to multiply by conjugate
Try it out and see what happens.
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u betcha.
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for graphing logs, when finding the x variable we take 1/k as in my notes to find the transformation of x.
can someone explain to me in words why it is 1/k * x and not just k * x so i can maybe understand / memorize this conecpt better
k simply represents a factor
if we want to horizontally compress the function we would do k * x
Conversely, if we want to horizontally expand the graph its simply 1/k where k just represents how much we have expanded it by in this instance. Ex. 1/2 we have horizontally expanded the function 2 times horizontally. It would take 2 times the amount of effort to get the same result than having the factor be simply just 1.
I guess your probable thinking was if k just represents a factor at the end of the day, then what is the need for 1/k as we can choose anything we want for k?
maybe im thinking why we need to change k into 1/k to find the value of x and not just k*x
to find the new value*
yeah
Well remember what I said about horizontal reflections and expansions.
In our scenario 1/2 on the log function horizontal reflection means that its going to take 2 times the amount effort to get the same output for the x values.
2x vs the original graph for every +1 change in x value
mhmmmm.
Also do remember that we horizontally translated it afterwards.
But remember the order of transformations
R - Reflection
V/H/Exp/Comp
Translation
I believe for the top 2 it doesn't matter if we swap the order, but abiding this order is easier from personal experience.
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hi
Oh it’s hard
how u see that
look up rational root theorem and then its just a matter of trying a few numbers
all the coefficients are powers of 2 so it felt like a natural first guess
You can use long division and from there it’s easy
owww ye you're right
i forgot all about that
wait so what divides what how do u write it up
i know how to do the division tho
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whats wrong
!status
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and the thing they asking you to compare with does not have a "-1"
so..
Am I not meant to?
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So
lim x goes to pi/2 of sin(x)/cos^2(x) - tg^2(x) and WITHOUT LHOPITAL
Why do you even need l'hopital's
Is this your problem
$\lim_{x \to \pi/2} \frac{\sin(x)}{\cos^2(x) - \tan^2(x)}$
riemann
No
It makes sense if tan^2(x) isn't in the denominator
combine into single fraction,
factorisation/conjugates/pythagorean trig identity
factorisation
1 - sin^2(x)
can be factorised
? How
1 = 1^2
Wait what
difference of two squares
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If all sides of a cube are extended, the space is divided into a number of areas. How many?
As many as a cube has faces, edges, and vertices
3^3?
If you extend all the sides of a cube, you create a total of 27 areas. This is because each side of the cube has three different faces (front and back, top and bottom, and left and right). By extending these side surfaces, 3^3 = 27 areas are created in space. is this correct?
If you count the inside of the cube, yes
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https://gyazo.com/f262b5cc1b63f62295d52a652041db25
would the co domain for all functions be set S?
and the range would be set S for f(n), h(n) but for g(n) it would be set S excluding 4,5
u listed them in different order, my bad
i think i need a lesson on what is range and what is co domain
range is what the actual values the function outputs whereas co domain are the possible values it can output
i was just wondering if the co domain would be S as it states "possible"
by definition then co domain can be R the set of reals 😆
and the range would be set S for all functions as every x in (x,y) contains the set S
i just want to know if my thinking is correct
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4
since all the functions are from S to S, both domain and co domain of them will be S
so you're correct
ok so the range it will also be set S for f(n) and h(n) but for g(n) it would be set S excluding 4,5 as min(3,n) will make it so y values in function g(n) that exceed 3 will always be 3 i.e: {(4,3), (5,3)} ?
yes
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!help
To ask for mathematics help on this server, please open your own help channel or help thread. See #❓how-to-get-help for instructions.
Is this right
channel is occupied, can you open a new one in #❓how-to-get-help ?
can you show all of your work here? It's cut off in the screen shot
wait doesnt this channel belong to naashe?
oh wait
technically steel shld be the one to open a new one
yeah you're right
LMAO
but it says my name on the thing lol
idk if the calculation is right but yea ur logic is right
weird, Steelcrowe's screenshot was first
wait is it not right
ah
because i found the volume of the cylinder then volume of the hemisphere and added them all up
i didnt say ur not right
ok sorry for the confusion, thread belongs to Naashe. Can you open a new one Steelcrow? Also, can you provide a screenshot where your work isn't cut off? It looks like it's on the right track but I can't tell after a point
dont you think ur radius should be 1.81/2?
because 1.81 is the combined length of radius of first hemisphere and second hemisphere
yea good
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they both sent the message at the same time
steelcrow message :1175485961497477191 : 11/18/2023, 10:51:32 PM IST
naashe message : 1175485961900134400:11/18/2023, 10:51:32 PM IST
steelcrows message however was millisecond faster like 0000000000096 unix millisecond faster
so bot got confused ig , also explains why diff things at our side of screen
its not that deep
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(x) ofc
Is it like that
Everytime it’s a variable?
Also why
Or is it just like that
Because yes
It literally said channel closed but ok whatever
Because yes
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is this E or F
could be another points just that i think its prob one of those
The problem is kind of annoying because no exact point is labeled in the image, just a letter there but where is the actual point? 
i think there are multiple
E and F both look reasonable. I see two more that looks reasonable too
