#help-19
1 messages · Page 26 of 1
my friend i am just hella confused and running on 2 hours of sleep with no coffee
i am trying my hardest right now
i dont know
go get some proper sleep and only THEN come back to this problem.
tomorrow, if need be.
literally, don't put yourself and others through this torture.
come back to this after school lol
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I dont understand how to differentiate this question. I've put the solution on here too and appearently you need to use the product rule and then chain rule. When I do the product rule, I get: (x^2 + 4x)^3 + (2x^2 + 4x). So far, am I correct?
no, youre not
we have u=x and v=(x^2+4x)^3
youre main issue seems to be the dv/dx
could you try compute that?
Alright let me try:
I've used g(x) here as opposed to v, just for your info:
g(x) = (x^2 + 4x)^3
g'(x) = (2x + 4)^3
not quite, you dont just differentiate the stuff inside
do you know how to apply the chain rule?
Oh yeahh, ok let me have a go
y = u^3, u = x^2 + 4x
y'(u) = 3x^2 and u'(x) = 2x + 4
chain rule: y'(x) = y'(u) x u'(x)
so -> y'(x) = 3x^2 x 2x + 4
y'(x) = 6x^3 + 4
not quite, in the second line y'(u)=3u^2
y'(x)=y'(u)*u'(x)
=[3(x^2+4x)^2]*[(2x+4)]
yes! just tried it again. got the same answer as you
right so, we've got =[3(x^2+4x)^2]*[(2x+4)]. And we've got 1 (differenetiated x). How do we go from here
just to clarify, what we're doing here is using product rule on 1 + (x^2+4x)^3 where f(x) = 1 and g(x) = (x^2+4x)^3 right?
product rule isnt used on addition anyway
how do we use the product rule here though, so f'(x) = 1, right, but with g(x)=(x^2+4x)^3 do we just use our chain rule result: [3(x^2+4x)^2]*[(2x+4)]?
no no, i think i got you
so we have f'(x) = 1 and g'(x) = [3(x^2+4x)^2]*[(2x+4)]
and then we multiply both right
no
wait ye thats dumb
thats not what the product rule states
given f(x)g(x)
the derivative is
f'(x)g(x)+f(x)g'(x)
not sure how i forgot that lol, right so what we do is:
f(x) = x, f'(x) = 1, g(x) = [3(x^2+4x)^2]*[(2x+4)]. g'(x) = something
and then just apply the product rule right? i say something because im not sure if we're differenetiating [3(x^2+4x)^2]*[(2x+4)] for g'(x), seems a bit complicated but i could give it a go if thats what we're meant to do
@blissful hornet Has your question been resolved?
no worries lol, respond whenever convienent
f(x)=x f'(x)=1
g(x)=(x^2+4x)^3 g'(x)=[3(x^2+4x)^2]*[(2x+4)]
remember we started with f(x)g(x)=x(x^2+4x)^3
applying the product rule to that (as per my understanding) would then be:
y'(x) = f'(x) * g(x) + f(x) * g'(x)
which translates to:
y'(x) = 1 * (x^2 + 4x)^3 + x * [3(x^2+4x)^2]*[(2x+4)]
perfect
wohooo, let me give that a go then
youve now reached the second line/first line,
derivative is done, the rest is just supplementary
Ok, I think i've created a monster
i really dont recommend writing x for multiplication, it just gets confusing
sorry about that
,w expand (3x)(2x+4)(x^2+4x)^2)
you expanded (x^2+4)^2 wrong
though i dont see the need to do any of this in the first place unless its a 'show that'
,w expand (1)(x^2+4x)^3 + x(3(x^2+4x)^2)(2x+4)
ye youre right tbh
could i ask where you got that from
because my product rule thingy isnt the same
thats just an expansion of f(x)g'(x), from your product rule
is there a shorthand to getting the answer without expanding
you had the answer already
this is the derivative
nw
.close
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Why does the condition 0>y make the function 1/(x+4)(x-5) negative?
if y is <0, then the function is always negative, f(x)<0
what's y equal to?
Ok that makes sense actually
In this graph, how do you explain the parabola when it's greater than 0?
It seems like it breaks the rule?
you havent restricted the actual function
youve just highlighted the region y<0
may i ask what youre doing this for btw? are you finding x such that is it <0?
So the book wantsme to write a reciprocal of a quadratic with the followng properties
HA: y=0
VA x=-4, x=5
Interval of y<0
you mean a range of y<0?
could put absolute value signs around the denominator (if thats allowed)
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I've done part (a), not sure how to do part (b)
do you know any formulae for triangle area?
1/2 a b sin(theta)
how does that work out for you
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i need help understanding why
even though this function is modeled with tons of numbers
why is the max on this wave still just half 365 which is 182.5?
the question is this
so 182.5 days into the year the population reaches a maximum of roughly 4500 deer
$\sin(x)$ is max when $x = ?$
riemann
1 or -1 i suppose
1/2 turn
what
idk what is that just pi
,calc sin(pi)
Result:
1.2246467991474e-16
so 2pi
which is what number?
1/2
no
1/2 pi
Result:
1
find when your argument equals pi/2
ah okay the paramater of sin
okay..
i did this
i got 975.6
roughly
set pi/2 = argument
and solved for t
what does that represent ?
what is this supposed to equal
always show all your work
ill take a pic
,rotate
,calc pi / 2 * 365 / (2pi) + 75
Result:
166.25
my last question would be
?
why did we set it equal to pi/2 and not 1/2 pi
wait
no shit
pi/2
okay
i see it now
god this makes so much more sense
how did i not see this before
its so simple
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completely lost not gonna lie, i tried divergence test to no avail
not really sure what other test would fit to test convergence/ divergence
how about just the plain ol limit test
,w graph (2pi*x -1)/(3x+1) from x=0 to x=10000
👀
what limit were you working with?
do you agree if you want $\sin(f(n))$ to go to 0 along $n \to \infty$ its sufficient to require $f(n) \to m\pi$ as $n \to \infty$ for $m \in \mathbb{Z}$?
jan Niku
@wraith dune
yes id agree i think
okay
so whats a simpler limit we can work with
instead of $$\lim _{n \to \infty} \sin \qty( \frac{2n \pi -1 }{ 3n+1 })$$
jan Niku
not really what im getting at
do you see we have a limit of the form $$\lim _{n \to \infty} \sin (f(n))$$
jan Niku
yes
so does this apply?
$$\lim _{n \to \infty} \sin(f(n)) = 0 \leftrightarrow \lim _{n \to \infty} f(n) = m \pi$$
jan Niku
jan Niku
sin(m*pi) = 0 for any m
it corresponds to starting at (1,0) and moving forward or backwards 180 degrees some number of times
i think youre missing the thread 
heres how it goes
this is a relatively new unit
we feed a number into sin(x)
and it spits out a number
if we feed it pi
or 2pi
or 0*pi
or 100*pi
or any multiple of pi
sin(x) = 0
so if x = m * pi, then sin(x) = 0
so pi
jan Niku
0
yea
because 1000pi = m*pi
lets say we feed a short sequence of numbers into sin(x) instead
lets feed in the sequence $x = 0,1,2,\pi$
jan Niku
what is sin(x) at the end of this sequence?
its still gonna be 0??
yea
okay lets add some more terms
lets add a ton of terms
were gonna have a lot of terms that do whatever, and we dont care about them
always gonna be 0
lets say $x = 0,1,8,7,56,2,\dots, m \pi + 2 \epsilon, m \pi + \epsilon, \dots$
jan Niku
epsilon is just some really really small number
gotcha
lets say after a certain point, all the terms look like that
eventually, all the x's look like $m \pi + \epsilon$, where we can make epsilon as small as we want
jan Niku
what happens to sin(x) towards the end of the sequence?
as the numbers get smaller
well, theyre not getting smaller
i mean sin is gonna be 0 either way right
theyre getting really really close to m*pi
so theyre aproaching 0 then
yea
since m*pi =0
okok
now, you can apply this logic to your sequence
your sequence of numbers is $$\frac{ 2n \pi - 1 }{ 3n +1 }$$
jan Niku
if this sequence starts to look like m*pi
for really really big n
and it gets closer and closer to m*pi
then sine of this sequence will go to 0
otherwise, it wont
i see
so whats the sequence go to?
that makes more sense
jan Niku
this will tell us if the sequence gets close to m*pi or not
so whats the limit equal to
thats your job
but you know
if its m*pi
then sine of this sequence will go to 0
if the limit is anything else, sine of the sequence wont go to 0, and the series will diverge
we already know kind of what will happen
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probably a dumb question but I'm kinda confused about contour integrals,
you can get the classic 2πi result but I thought if you parameterize it differently you will end up with the normal dt/t integral from 0 to 2π which is undefined, but contour integrals are also independent of your parameterization so these should be equal and you end up with ln(0) = ln(2π) - 2πi
my question is, is this wrong or right and why, can you not represent normal integrals with a contour like this so the normal dt/t integral and the contour integral aren't equal? or is this right in a different branch of the natural log
that's because it's wrong
log(0) is undefined
use exponent rules to simplify this. also you're missing d phi
@jovial owl Has your question been resolved?
oh yeah I wrote this in a hurry
so does that make this a nonsensical statement to begin with
correct, that step and everything afterwards is wrong
yes, but z = t is a pointless substitution.
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What is the probability of R compliment intersection F compliment when R= 40 and f=17
I got zero but im bog sure
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In triangle ABC, AB=AC. D is a point on side AB such that AD=DC=BC. if BC=1, find AB.
this is what i think the figure looks like
i know bcd and adc are isosceles, so 2(sqrt(1-height of adc^2)) = ac
but i dont know how to proceed from that
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,rotate 270
What's the equation?
f(x)= a(x+1)(x-4)
this one
So choose two values for a and write the corresponding functions
choose 2 random values for 'a'
yep
Not zero
no restrictions
no 0
why not 0
because then the function would be y = 0
so anything other than 0 works
Because then it wouldn't be a quadratic
okkk
Maybe expand it too
its expanded
a(x+1)(x-4) is factored
wdym by expand
What do you mean?
like
yk how u multiply
the x
wirh other bracket
do i start
with multiplying the a
or no
The a multiplies everything
It is if you expand it
That's not a quadratic
how
Expand it, you'll see you get a x^4 term
oh
It's called a quartic (or degree 4 polynomial)
a(x+1)(x-4)?
yea
It's not necessarily positive
how
a can be any non-zero real
You first want to determine the value of a such that the function goes through (5,9)
Hm you're wrong
they said sub in (5,9)
My bad
y is 9
I misread
Ok y intercept is -6 yes
That 1 is a -1
Yea
No
It can, just not here
Because a quadratic is symmetric about its min or max
You can just plug it in
in x?
3/2 (1.5+1)(1.5-4) = -9.375
-9.375
You don't need to be that precise to graph the function btw
I mean the question doesn't ask for it
?

.close
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Idk how to reliably find the foci of ellipses, i can convert the equations into the proper format and get the center and everything but when it comes to foci im lost, heres the current problem im on
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anyone know how to do this?
kinda stuck here
Think about the definition of the factorial 
im only in alg 2 but just looking at this makes me want to c r y
ive tried but i cant seem to get the hang of it
i dont really know where to begin lmfao
Well what do you have as the factorial definition?
Of course, take note that $\prod_{i=1}^{n} f(i)$ is the product of all the $f(i)$'s with $i$ from 1 to $n$
@brittle beacon
How would you find something like 4!, for example?
And say 5!, how about that?
Yep, and equivalently, 5 * 4 * 3 * 2 * 1
Do you notice anything similar to those and how they defined the product notation?
each factorial is just the previous factorial multiplied by the next integer
so 6! is 720
since 5! x 6
That is true of course, but also, notice how this 5! is the product of all integers from 1 to 5
and similarly 4! is the product of all integers from 1 to 4
And we're dealing with products 
With that, what do you think $\prod_{k=1}^{2025} k$ is?
@brittle beacon
i feel like im watching an advanced math lecture and im all here for it
2025!
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✅
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probably a
It was wrong😔
It was D
😔
WTF is magnitue
Nagnutuie
Magnitude
Wat is magnitue
No
wait nvm its e
It says almost there pick all that apply
It says pick all the options
e
If I pick just e
as in 2.718
Wat
<@&286206848099549185>
but its E
No
<@&286206848099549185>
@light zodiac Has your question been resolved?
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
What did you start with?
Umm I thought it was like A
Cuz like 360/8
Buttt idk what else
Or if that's even right
So 360/80 is 45 so it can be rotated 45 degrees and nothing will change
Does that part make sense?
Not all of them
😔
Just the multiples of 45
Since you can rotate it 45 degrees, you can rotate any multiple of 45 degrees
And 45 degree rotations can make up everything else
I think so
Also wat is magnitude
I’m not good at geometry
Of a vector?
OMG I got it right
Of a coordinate?
Wat
It’s like the size of the rotation
Wat does the line and arrow on top of the letters mean
Probably a line segment here. I’m used to seeing that above vectors
Probably a rat
Reflection
For this it probably doesn’t matter
Probably not
Look at what happens to lengths during reflections
To the lengths
I mean the length from a point a to a’
Let’s say you are reflecting across the y axis
They call me the y axis
Why?
Lol
Why do you think that?
Not saying if it’s right or wrong because there are two options left
WAIT
Is it translation
Cuz like everything is like the same fr
But in diff spot idk
OMG it was correct
Nice
Looks correct but my eyes might be failing
Got it right fr
Gimme a min. Random pains
Ok they are over
Idk if I picked the right points
Idek what a point mapping to another point means
Tbh
There are a few errors I think
So if a point is reflected across a line twice what happens
So since E reflected is G, E reflected should be what?
Wat Abt 3
So h maps to h
So EH->GH because E->G and H->
Nice
This is probably the final quesion i can help with because I have. Spanish test tomorrow
So what did you get for the final problem
The one about the length of GH
You can find a number answer
Since EH and GH are reflections their lengths are the same
Duh
So it’s just EH or 4
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z = a - bi and w = c - di right
You can use that yeah
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I already did the work for #6 but since the normal line is the line perpendicular to the tangent line, would I just follow the same procedure but have the negative reciprocal slope?
Would it be this then?
.close
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why
Are you aware of the inclusion exclusion principle?
not really
It states that for two finite sets A and B
|AUB| = |A| + |B| - |A intersection B|
Where |X| denotes the cardinality (# of unique elements) of X
You can check this via Venns diagram
Take for example 10
You count it once since its divisible by 2 and you count once more since its divisible by 5, so you are double counting
There is only a single 10, and thus you cant count 2 times
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Is this equal to A^Ty?
I think the 2 outer matrices are symmetric, so I tried to prove using spectral decomposition but didn’t make progress
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i know that:
x | 0 | 1 | 2 |
Pr(X=x) | | | |
however, i dont know how to find the possibilities of X
ive tried using a tree diagram, but it didnt work
@stiff wagon Has your question been resolved?
@stiff wagon Has your question been resolved?
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why so blurry
Uhh
Not really
I’m in grade 9
but going into gcse early entry
and i need help with this
the maximum/minimum distance from equilibrium
Uh 2?
a?
not 3
^
Sorry my mind is blanking
Sorry i dont jnow how😔
plug in (x,y)=(0,3) into y=2cos(bx)+c
Oh
so it becomes 3=2cos(b*0)+c
properties of trig + functoin transformation
Thank you
^
solve for c
so we get 3=2cos(0)+c
yes
Okay
3=cos0?
nope
90?
no
yes 2pi radians = 360 degrees for a normal cosine wave
count how many times the graph repeated from 0 to 360 degrees
umm no
My mind is blanking again
so a=2 b=3 and c=1
correct
no problem
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Alright
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hiii
shouldnt it be like this?
hmm why
nvm im dumb
dont worry, me too
yeah that seems correct
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so could anyone please tell me where i went wrong
here's my process
and im supposed to get two free variables
but i got only one?
here's what i diddd
and i put all four equations to solve the equations
@ionic pine Has your question been resolved?
<@&286206848099549185>
Your last equation,
Where did the c and d terms come from? Because you have -24b + 27d in the left matrix and -72c + 27d in the right one since you were creating an equation based on element 2, 2 in the matrices
oh my lordddddd
that makes so much more senseee
thank you so muchh ;-;!
now i have two variables that are freeeee
yyaaaaaayyyyy
No problem, btw if you're done with the channel, you can close it using .close
.close
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hey bdw what is that program that you are using ?
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how do you go about this 
this is a hidden polynomial equation of degree 3
you just have to let y = f(x) where f is a mystery function for you to find
where did the y come from?
it's just a "change of variables"
like for example, if we were to solve $\sin^2(x) - 6\sin(x) + 5 = 0$, I solve $y^2-6y+5 = 0$ where $y=\sin(x)$
rafilou2003
ah i see
here it requires a bit of manipulation, but as a hint : make sure $\cos(x) \neq 0$
rafilou2003
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Two diagonals of a regular polygon intersect at an angle of measure 147 degrees. What is the minimum number of sides of the polygon?
Since the max angle of intersection i think is gonna be the interior angle of the polygon i think the number of sides has to be greater than 120/11
Im not sure how to proceed
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<@&286206848099549185>
@keen vapor Has your question been resolved?
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Any help for this
This is what ive been doing but wolfram gives the other solution
Any pros here to let me know where I made that mistake
never mind figured it out
@round citrus Has your question been resolved?
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can anyone tell me which one of the answers is correct or is it even correct.
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how eval
geometric series
infinite geometric series
yes
yeh
we gave you a hint
i dont want a hint
use the formula from infinite geometric series
a/(1-r)
mhm
a = 1/3
yes
r = 5/6
yes
(1/3)/(1-5/6)
so
so a=5/18

