#help-23
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well, I don't know what to divide this one by
well, I wanna find the solutions
does dividing the polynomial by something that doesn't give the remainder 0 help?
nvm
the problem asks the rational solutions to this equation, but it seems like there are 3 irrational solutions
some algebra exercises book (which is not in english)
this one asks what is this set equal to
have you already tried splitting the 5x term?
well
I don't see how I should do it in a way that it helps
the answer at the back of the book says that there are no rational solutions, I checked wolframalpha and this is indeed true, but I'd have to conclude that
somehow
There is a formula for 3rd degree polynomials but I don't know if you can justify the solution using it
yeah, I'm not using that abomination
The rational roots must be (factors of constant term)/(factors of leading term).
So just show that 1 and -1 are not roots
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how does ax^2 + bx + c = 0 turn into that
it's completing the square
what square
adding that term turns the left side into a perfect square
I suggest you look up completing square
ok
ohhh
i get it now
so it's simply
completing squares like this
ok now i know where it got the name quadratic equation
or something
and this +- symbol was used because a root of a number can be positif and negative right?
welp
t
y
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I don't know how to solve this, i get DV/DT = -kV^3 but that's all
(a) or (b)?
its separable. you just need to rewrite it to
$$\frac{1}{V^3} \dd{V} = -k \dd{t}$$
nvx
and then integrate both sides
@peak python Has your question been resolved?
ah i dont think we've learned integration for connected rates yet, also thanks again c:
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What would be the No and Na be? and what is the significance level?
What do you mean No and Na? Na is the chemical symbol for sodium by the way. It helps if you're clear.
Anyway, the model assumption is that the carcinogenic insecticide comes from N(mu,sigma^2). The hypotheses are H0: mu = 0.08 ppm, H1: mu > 0.08 ppm.
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going through notes and wanted to ask: https://cdn.discordapp.com/attachments/860810557429776434/967438742753259540/unknown.png
Use R command qt(0.975,24)
where does 0.975 and 24 come from?
also i don't know how to use qt(0.975,24) in a calculator
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Can someone help me to do this question
Solve the differential equation, find the const. of integration, and then take the limit
What do you get after integrating
about a million you should get if my subconscious is right
Sorry, i cant read that. what do you get after integrating
Which part
...
you need to integrate it
this is a first-order nonlinear ordinary differential equation
Find N as a function of t
Have not Done right
Not to be rude but you do know integration and all that right?
right, dont worry we have all been there
do you know what you need to do to get the answer
sure
so, what is a diff equation. a diff equation shows the rate of change over time you could say
here we see how the population changes
Okay I will just erase my answer on C and follow ur steps
if my f(x) = x^2 the rate of change is 2x
same stoory here, so to get the f(x) we need to integrate 2x
this is a first-order nonlinear ordinary differential equation so there is not a lot to it
Okay
i can write it out one sec
Thank you so much, means a lot
shortly done, it was a bit tricky integrating actually
Yeahh
Came up with anything yet?
@coral mantle Yeah nearly there, its the large numbers that are tripping me up
i have to use a calculator to make sure im getting things right
would be much nicer if they didnt do millions
Yeahh true
i have to take back my words on this being simple, often they are but not in this case lol
@coral mantle Has your question been resolved?
Hahahah yeah its quite hard 😦
i have to disappoint here, im unable to solve it
running into some stuff i dont know how to do
The last few steps when its integrated and im solving for t
the last part is wrong btw, but thats how far i got
,rotate
if we assumed the last part was right
you would take n(0)=250 000
so calibrate for C
and then you have your expression
you can take the limit as t goes to infinity
sorry i couldnt solve it, but thats how it is sometimes in math
Its okay, I appreciate
Have I done this one right?
@coral mantle Has your question been resolved?
@coral mantle Has your question been resolved?
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Hi everyone, I’m having a hard time understanding variations inference. Particularly why we can choose likelihood p(x given z) but p(z given x) is intractable. Why is that?
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@lean otter Has your question been resolved?
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Hello, i'm trying to solve the following problem from Sheldon Ross' book on probability: "suppose that 5 members are to be selected from a group of 20 individuals consisting of 10 subgroups of 2, what is the probability $P(N)$ that all 5 chosen are from differing subgroups?"
I understand the approach taken in the book, but i am trying to approach it from the angle that the probability of $P(N)$ is equivalent to $1 - P(N^c)$. Here's what i did:
$P(N^c)$ is equivalent to $\bigcup_{i=0}^{10} A_i$, where $A$ is defined as the event that the $i$th subgroup is selected. I calculate the amount of outcomes for event $A$ as being equivalent to a multi-stage experiment in which we choose 5 members to form a group by selecting 1 of the 10 subgroups, then 3 members from the remaining 18 individuals to complete the group, as such: $10\times\binom{18}{3}=8160$.
However, the solution given in the book tells me that this is overcounting, because in the book $\lvert{N}\rvert$ is $8064$, and the sample space is $\binom{20}{5}=15504$, so there should be $15504-8064=7440$ outcomes for $N^c$. I'm not sure where the overcounting comes from.
Doctor Blythe
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<@&286206848099549185>
don't ping helpers
well, the message says "after 15 minutes, feel free to ping helpers", i apologize if that's not what i was supposed to do but it was all i had to go by.
You are supposed to ask your question and show/explain what you have tried/where you are stuck
Like it says
sorry, i explained it. It is in the post above. Should i repost?
Seeing how the channel is closed, yes
i see, i apologize for the empty ping.
Hello, i'm trying to solve the following problem from Sheldon Ross' book on probability: "suppose that 5 members are to be selected from a group of 20 individuals consisting of 10 subgroups of 2, what is the probability $P(N)$ that all 5 chosen are from differing subgroups?"
I understand the approach taken in the book, but i am trying to approach it from the angle that the probability of $P(N)$ is equivalent to $1 - P(N^c)$. Here's what i did:
$P(N^c)$ is equivalent to probability of $\bigcup_{i=0}^{10} A_i$, where $A$ is defined as the event that the $i$th subgroup is selected. I calculate the amount of outcomes for that union as being equivalent to a multi-stage experiment in which we choose 5 members to form a group by selecting 1 of the 10 subgroups, then 3 members from the remaining 18 individuals to complete the group, as such: $10\times\binom{18}{3}=8160$.
However, the solution given in the book tells me that this is overcounting, because in the book $\lvert{N}\rvert$ is $8064$, and the sample space is $\binom{20}{5}=15504$, so there should be $15504-8064=7440$ outcomes for $N^c$. I'm not sure where the overcounting comes from.
Doctor Blythe
@tough heath Has your question been resolved?
i'm starting to think it might be that the intersection between each individual union for any A_i and A_j is being counted multiple times. If so, and if i have to use the generalized axiom of probability of a union to calculate this, then i guess it's not worth doing since there's 9 unions. But is that the case?
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Im having trouble trying to solve a
@broken nimbus Has your question been resolved?
try splitting each into x and y components
is there an easier way? this is related to calculus btw
this is the way i know how to do it
its just trig
you may choose them to be like uhh
idk 20 degrees and 160 degrees
so you know the direction of one of the resulting components
(off set equal about 90)
that saves you a bit of work
or maybe not since its not asking direction 
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How do I use algebra to prove that this doesn't exist
Cosine may not be zero I suppose
use definition
with left and right and sides
well, you dont even really need to do that
do one or the other
show it diverges for left or right hand
How do I "show"?
what class?
just calc i?
you could probably get away with just arguing if so
idk what exactly the proof looks like here
well i mean youd just show tanx is unbounded around pi/2
I can't do that without using a graph tho can I?
in calculus its usually assumed you know how trig functions behave
True
vertical asymptotes are just classic places where functions arent bounded
Yeah that's true
if you have to be really formal about it
id do like
$\lim _{x \to \sfrac \pi 2 ^+} \tan (x) = - \infty$, but $\lim _{x \to \sfrac \pi 2 ^-} \tan (x) = \infty$. As the left and right hand limits disagree, the limit does not exist
this is really uhh
jan Niku (join us for @pomo)
i mean each individual limit doesnt exist
if were being pedantic
(limits dont equal infinities)
Yh I thought so too
Arguing using definitions should probs be enough during a questioning
Thx bud
np
if you really really want to like
show it
show its unbounded
its just a more like
its not a calc i argument
usually
im sure you could figure it out, they just dont usually teach it
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I am stuck on this problem even though it seems super simple. I believe there is an issue with my process rather than the calculations themselves.
This is a triple integral problem. First I convert the equations to cylindrical coordinates.
Then I find the intersection between the sphere and cone (a circle).
This becomes my domain of integration and is in polar coordinates.
My triple integral thus becomes
V = (0, 2π)(0, 8)(r, sqrt(128 - r^2))∫∫∫ r dz dr dθ
for this problem.
My answer is wrong though. I know I do the integral correctly so really I mess up before then.
z = sqrt(x^2 + y^2) --> z = sqrt(r^2) --> z = r
x^2 + y^2 + z^2 = 128 --> z = sqrt(128 - r^2)
sqrt(128 - r^2) = r
128 - r^2 = r^2
2r^2 = 128
r = sqrt(128/2) = 8
I will use x=rcos(t) ,y=sin(t) and dxdydz=rdrdtdz . You also did this? If so let’s see whether we get the same answer
Yes I used cylindrical coordinates
I am really sorry
I did make an error with solving the integral. The integral is set up properly.
I found the answer, sorry haha
Thank you for the assistance
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hi V is vector space and M,N are subspaces of V determine if these properties are true for orthogonal complement i Think that A) is not true from the definition of it i found in the scripts but im not sure if the b) is true as well because of the backwards implication
$M=(M \cap N) \oplus (M \cap N^{\perp}) \subset (M \cap N) \oplus (M \cap M^{\perp}) \subset (M \cap N) \oplus 0= M \cap N$
So $M \subset N$
Cogwheels of the mind
So the field, this inner product need to be standard enough, any subspace M, the intersection of M and M^orthogonal should be 0. I am not sure that it holds for any field. Probably we can find a counterexample in a finite field for some quadratic form
@shrewd cairn Has your question been resolved?
wait im kinda confused which of these is this 😅
Cogwheels of the mind
Intersection M both sides it gives you my first line
and b is true then right ?
It’s true if it’s inner product of vector spaces over R or C
If it’s an arbitrary quadratic form over an arbitrary field we might be able to find a counterexample
c is true
okay
By definition
oh okay thanks ill look it up
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how would i find the angle between the two planes?
more specificly, how would i set the right side of the equations to zero?
@cunning hornet Has your question been resolved?
@cunning hornet Has your question been resolved?
3x-4y+z-6=0
Move the 6 to the other side
Is that what youre asking
$\cos\theta =\left|\frac{\vec n_1 \vec n_2}{|\vec n_1| |\vec n_2|}\right|$
Em
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Hello! This is my math homework and I am unsure how to do it, I don't understand what the constraint/function value means.
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Rœmer
.reopen
✅
@hollow patrol Has your question been resolved?
like the quadrants? then yes
Why did you ping helpers?
Not your channel
Also you need to wait at least 15 minutes before pinging helpers
Read #❓how-to-get-help
Then read them
Read it then you'll know where to go
No
I am tagging you to the channel
Read #❓how-to-get-help
Alright then
Bye
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s
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CanI get some help on where to start I'm a bit confused?
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If i have instead of x x_1+x_2 can someone tell me what this would seem like?
I thought you would just replace x by x_1+x_2 but this does not seem to be correct.
i mean if i have artanh(x_1+x_2) is it then just 1/2ln(1+x_1+x_2/1-x_1+x_2)?
like i have x=x_1+x_2 and now i want to use artanh on both sides. so i get this
so instead of x i have beta obviously
but i do not get to this equation by doing so, even tho i should.
You see a way to get to this equation by using artanh on x=x_1+x_2?
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How would I solve this? Would I have to add a "y" variable to the left side to solve the ratio?
no need
notice that the angles are the same
?
i know the angle bisector theorem
but
what ratio would i put
to solve for the x
therefore x+x=12 then
can we just assume 2x = 12??
wait no
sorry
use pythagoras theorem
to find the remaining side
@queen pier
then you can use angle bisector theorem
(9x^2)+(_)^2=c^2
what would i put in the blank?
OH WAIT
IM DUMB
MB
ITS 12
noope
am i wrong?
hyp is 15
I think we should use angle bisector
sure
now you got 15
you can use angle bisector
which the other side is 12-x
make a new help channel
but first @queen pier close this
@brisk ember Make a new help channel
.close
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Length of a major axis of 20 and the length of the minor axis is 12, assume the center point is (0,0) and the major length is horizontal. what is the length from the center of the room to the focal points
@royal iris Has your question been resolved?
<@&286206848099549185>
@royal iris Has your question been resolved?
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An isosceles triangle has two congruent sides of length 9 inches. The remaining side has a length of 8 inches. Find the angle that a side of 9 inches makes with the 8-inch side.
This unit is about trig so should I assume it is a right triangle?
no its not a right triangle
you can make it into two right triangles though
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I dont really know how to approach this question..
its basically asking you the velocity
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Can someone help me understand how the last statement is justified?
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@lean otter Has your question been resolved?
Don’t understand the question
You are basically asking what is this data - how are we supposed to know?
How do I label this thing?
Its fine if that is what the data actually is
Which you were just like “I presume” it is
Chur. I am a bit tired doing something I have no idea about lol
How do I close this thing
Type the command .close
.close
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What are the steps for figuring this out?
how old are you
let me find a YouTube vid
Aftrekken met cijferen.
Neem een abonnement op Het Leerkanaal om op de hoogte te blijven van de nieuwste video's: https://www.youtube.com/channel/UC4-vUWSOWVHIHEOK0EdvoWw?view_as=subscriber?sub_confirmation=1
Oh
How does that work
Okay
Why wouldnt I take from the 2 at the end
To make 3 13
If it was 2013 - 1026 could I take the 1 and put on 3 to make 13 minus 6 to get 7?
But since next number is a 0 I have to go into negative numbers?
Okay ill take a look now
.close
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How this statement conveys that P is true and Q is false?
it is explained in the text
only way P implies Q can be false is if P is true and Q is false.
Yes, I understood this.
But how this statement conveys that P ∧ ∼ Q. P is true and Q is false?
Yes, But why P = True?
ok it's saying that P does not imply Q if P can be true while Q is false
it's like a situation
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i would like help with this question
im not really sure how to apply it to this question
Let k be one of the roots
Then we can let k+1 be the other root
Now you should be able to write the equation in a factored form involving k, can you do that?
Sorry i dont know how to do that either lol
If $a$ and $b$ are roots of $f(x) = x^2 + px + q$, then $f(x) = (x-a)(x-b)$
iCaird
Do you remember seeing that?
yes
i really dont have a clue on what to do but would you make x^2-mz+n= k(k+1) ?
Not quite
Look at this carefully
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Hey I need help with Geogebra, specifically parameter functions
I have this parameter with these different variables, and I am wondering if it is possible to write a command that would find what value of velocity would make the curve a intersect with the point G
Is that possible, or is it possible with scripting (not sure what that means but I would assume it is programming related), or is it not possible at all?
@gusty halo Has your question been resolved?
<@&286206848099549185>
@gusty halo Has your question been resolved?
I don't know about Geogebra, but you can do that with desmos. Just see where (20 - f(170) = 0) where f depends on v instead of x
I can try that, but this is a curve, so I would have to turn it into a function first
I just put f because I didn't want to write the formula, but you could just write t = x / (v cos 20.3) and then graph y(t) with your formula
since the curve is implicit there is a bit of extra work, but it's doable
also technically with a bit of math you can rewrite this as a proper y(x)
okay, thanks a lot!
if you struggle with this feel free to ask here
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Hello, I'd like to ask for a bit of clarification regarding this application of FODEs for the problem given to us here in our reference book.
I'm trying to figure out how to answer the SCENARIO portion. I already got eqn 4 (the one that's u(t)) through SODE methods (wasn't sure if there was a way to get an answer with the same form with FODE methods given to us).
However, I'm stuck here with getting c_1, and c_2, which are the unknown coefficients in equation 4. I figured c_0 can be obtained using by doing having t=0 in eqn 4. This would result in u(0) = u_0 = eqn4 right hand side. This would make it to where the term with sin would be cancelled to 0. We would eventually arrive with c_0 = a_0 - u_0 - c_1.
From there though, I'm stuck. I don't know how to get c_1 and c_2. I assume you'd do something in eqn 3, but I can't see what I'm supposed to do. So, I've just been stuck here trying to derive and figure out how to get c_1 and c_2.
@brisk comet Has your question been resolved?
from what i think
differentiate eqn 4
you will get a d(u)/dt eqn
substitute that in eqn 3
you will have (something)sin + (something)cos = (something)sin + (something)cos
then you can equate those somethings and solve for c1 and d1 (or as u call it c2)
@brisk comet
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<@&286206848099549185> this is what i tried but its not correct
@fierce dust Has your question been resolved?
yeeeeeee i just realized my mistake ,-,
its 108 not 120
how do i solve this
isnt it -tan(48)?
we always use the one on the x-axis?
no
the one on the side not in the middle?
if we want AC then Tan(66) right
yeah
i get it tysm
i see
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Hi
So we have to use l hopital’s rule
But I’m really confused by the + sign next to the 0, I know it means that we’re approaching 0 from the right but how would I plug that in?
Wouldn’t that result in undefined? Cause if we plug in 0 for x we get 1/0
So can we plug in 0.00000001
yes, to get a feel for how the function behaves
@narrow kraken Has your question been resolved?
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Help me
Does integral from 0 to 1 of 1/ cube root x
converge of riverge
and which test do i use
$\int_{0}^{1} \frac{1}{\sqrt[3] x}$
Can I use comparison test
I dont understand if cube root grews faster than x
So I am confused
which will be bigger
when in denominator
Frustrated Cat
x^1/3 correct
I am a bit confused
So is that greater than 1/x
can you help me
I THINK I / X IS GREATER
srry caps
what are you even trying to do
converge or diverge
He is trying to day wether the integral converges or diverges
I am pretty sure it diverges because it's literally discontinious at 0 . But I am not very sure how to say it more systematically
i am trying to use comparison test
Oh
It does not diverge. I don't understand what you are actually trying to accomplish. Finding that antiderivative is not difficult
You rewrite it as x^(-1/3) and then do the thing.
is 1/x greater or less than 1/ cube radical of x
tha's all I want to know
you'tr typing so long
u good
Oh right it does converge
how
Calculate the anti derivative and do the normal business u will get a finite value tho
ok
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Im having trouble figuring out whats going on here
what about it do you not understand?
I'm confused on why d = 4, why we are doing n=4q, n=4q+1, n=4q+2, and n=4q+3
there are 4 consecutive integers
so there will always be every single possible remainders when divided by 4 within those 4
So if it were, for example, 5 consecutive integers, then d would = 5? Then respectively, n=5q, n=5q+1, n=5q+2, n=5q+3, n=5q+4?
depends on what it's asking for you to prove
in this case you're proving that 8 always divides the product
and 4 is like a close relative to 8
because they're 1 power of 2 apart
if you're proving that 3 always divides the product of 4 consecutive integers, then choosing 4 would not be a good idea
So how do you go about choosing what number to use for d?
Using this as an example
unless that kinda question is unlikely to be asked..
it's not tight
because 3 always divides 3 consecutive integers
and if it divides 3 consecutive integers, clearly, it will divide 4
so it's unlikely
but you would look at the remainders when divided by 3
since you care about 3, and not 4 in this case
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i need help lol
dont know where else to continue
all thats given is the angle of elevation from 2 different points and the distance between those 2 points
theres no other variable its all just angles i worked out the formula already if only a was given it would be already solved
but yeah
You have successfully written x in terms of a in two different ways already
Just using that is enough to solve the problem
u mean the x for the scenario a and b? yeah i can combine add those and make the equation into 2x = blabla
ended with ths
Yes but these are just simultaneous equations in a and x; you don’t need to do anything fancy
Just combine the two equations and solve for a first, then solve for x
Or whatever approach you like
x = tan(51) a - 36
x = tan(35) a
Combining gives
tan(51)a-36=tan(31)a
Which is just a linear equation in a
OHH wait ill try that real quick
YEAHH it worked thank you so much, dont know how i didnt think of it
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thanks!!
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complete the figure to make a right-angled triangle and then remove the rectangle of sides 3 X 15
i dont understand
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area of the big triangle is (9+3)×(9+10)/2 = 540ft^2
now remove the area of the rectangle:
540 - 9×3 = 513ft^2
@viral gate
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Is there a quicker way of finding the year than calculating the singular increases every year?
@stiff storm Has your question been resolved?
<@&286206848099549185>
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Can someone help me?
@undone osprey Has your question been resolved?
For p =1, you can integrate it to get ln ln x and that will diverge
@undone osprey Has your question been resolved?
did you try integration by parts
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Im very confused on this question as a whole
basically it's asking me to simplify the top one right?
yep
issue is idk where to even start
To begin, you see how everything is multiplying or dividing, right?
No additions, subtractions...
oh yeah
This means that we can just move things around "safely"
So first start grouping similar things, q's, w's and known numbers
That's not exactly right. First, note that the square only applies to q^6
cause the ()?
no
$(a^b)^c=a^{bc}$
MateoKz
so you can use this
for (q^6)^2
an exponent can't multiply times another one?
what do you mean?
for the (q^6)^2, it wouldn't be 2^6 because the 2 doesn't 2x2x2x2x2x2 right?
(q^6)^2 = (q^6) * (q^6) = q^(6*2) = q^12
yeah, (a^b)^c = a^(b*c)
why would you add it, it's multiplying, right-?
so i do 4*q^12
should I leave it like 4*q^12/w-5 for now?
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@orchid cargo Has your question been resolved?
yes
It is asking for the degree of polynomial. It is 3 and you can add 2x + 9x = 11x
You're welcome. The degree of a polynomial is the highest power of the variable in a polynomial expression. fyi: https://byjus.com/maths/degree-of-a-polynomial/
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real quick: Is t(2) = f'(2)?
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hint please
• Show your work, and if possible, explain where you are stuck.
x'(sigma(fi) - n) where x' is the mean and n is the number of classes ¯_(ツ)_/¯
not really sure where to start
you can start by explaining your variabels
i did... fi is the same as in the ques
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I think that option 5 is true, but i need help with reasoning about the other options.
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why is this true?
if $ax^2 + bx+c = dx^2+fx+g$ then we must have that $a=d$,$b=f$,$c=g$
iCaird
in your case we have $(4a-1)x^2+(4a-4)x = 0x^2 + bx$
iCaird
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can someone help
first find f(6,4)
then you can set f(x,y) equal to that value and rearrange into whatever form you need
f(x,y)=4 ?
np
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How would you find the apothem and perimeter of this?
Try using Pythagoras
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for a question like P(Y=2|X=1) cant i just use bayes theorem?
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ok
@vagrant sand Has your question been resolved?
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Yes
@vagrant sand Has your question been resolved?
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can anyone help me see this application of MVT to this composition of functions, in the context of chain rule for curves. i cannot see how they got x(t+h) - x(t) on one side.
im thinking of seeing it as a composition as g_0 (s) = f(s,y(t+h)) and g(s) = g_0(x(s)), and seeing that g is differentiable on (t,t+h). but when i apply the single variable MVT to g, i dont get the result that i want
just apply it for the x-variable
y(t+h) just goes along for the ride
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@simple oyster Has your question been resolved?
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@old ibex Has your question been resolved?
<@&286206848099549185>
@old ibex Has your question been resolved?
well, 1 and c^2 are not functions of v
the only nontrivial step here really is going from the 3rd to the 4th line
oh i might be stupid
you have to justify why you can bring the limit inside the square root
it is because square root is a _______ function
btw c is definitely not zero, it's the speed of light, a constant
well first, you should explain why it's important that v is approaching c from below and not from above
i have that seperately
ok
but essentially juust cause you cant go faster than light
well that's the physics reason
the math reason is that if v were bigger than c, then what would happen when you take the square root?
idk i think its a limit rule
let me pull it up rlly quick
i might have just been stupid i don't see it anywhere
the general property is $\lim_{x \to a}f(x) = f(a)$
OurBelovedBungo
that's not true in general, but if f is ____________ then it's guaranteed to be true (fill in the blank)
if f(x) is = to a?
umm i'm honestly not sure
continuous
oh okay
you can move the limit inside if the function is continuous
ok so lastly, as i mentioned earlier, both 1 and c are constants
so what does that tell you about the limits involving 1 and c^2 ?
or putting it another way, they don't vary at all with v
so taking the limit as v approaches some value has no effect on them
okay
so the limit of L would be equal to root of (1-((limv^2)/c^2))
would it just be c?
oh wait sorry
i forgot we're letting v approach c, not a
limit of v^2 as v approaches c
keeping in mind that squaring is also a continuous function
ohhh so we can do (lim v)^2
therefore $\lim_{v \to c} v^2 = (\lim_{v \to c} v)^2$
OurBelovedBungo
wait that would just be c right?
yes
Awesoem
oh cause then its 1-(c^2/C^2)
so overall your limit is equal to $\sqrt{1 - \frac{c^2}{c^2}}$
OurBelovedBungo
which simplifies to what?
that makes a lot of sense
so we just say lim L as v approches C is zero?
yes that's what you have shown
awesome thank you so much
so as an object approaches the speed of light its length approaches zero
this makes a lot more sense than it did when my teacher talked about it
thank you so much for the help
the math isn't too bad but physically it seems crazy 😁
it's just a lot of steps for such a small equation
but that's because we're never traveled near the speed of light so it's beyond anything that is familiar
true but after you have some experience you'll see that some of the steps are obvious and skip right past them
but for now it's good to go through all of them
