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where
I'm not the best person to ask that Q
I found sufficient matter for practice/discussion provided to me during my calc. course
maybe look out for books?
standard level ๐
can't find advanced ones
The further math calculus isnt very hard, no, unlike what ansh is feeding you
without getting redirected to shady or quetionable websites
yh sure rip
i havent saved any resources myself so cant do much
Maybe you could look at past STEP questions?
They are of decent difficulty and are available free online from legit source
the calculus Qs on step II and III should be of decent difficulty
slightly easier than 1st yr uni
but harder than high school
maybe i can try MAT too
going to uk 3 weeks later uwu
oiiii =_=
ur feeding good Qs
nothing.
Its just u wont find this sht at hs lvl lol
Download free past papers, mark schemes and other resources to help you prepare for STEP (Sixth Term Examination Paper) Mathematics.
their official website has all the pasts on it
this was my module for hs calc tho, meant for prepping for an entrance exam
and right. this isn't what you need either! All you need are questions that shape your insights in calc
Well maybe chrom needs like a proof writing kinda course
idk
for analysis at least
oh so i should start analysis?
(should i start la -> anal -> mutivar)
yh and just make sure u can do highschool/early uni level calculus stuff

lag and analysis can be taken together
save multivar for 6 months later
yea i'll be patient
after you're done with analysis(single variable limit, continuity, differentiability, inf/sup stuff) and Linear Algebra
me happy cuz analysis beginning is just calc revisited but more formal ๐
For now tho, try do the calculus Qs in step II and III
if you can do most of them, ur definitely ready to move on from this stuff
Yeah if I'm paid I'm willing to share some stuff ๐ (lol)
step III has hyperbolic trig functions, either learn them (takes little time, u just need defns) or skip those
I is easy
For example: the right sub to do here would've been $$x = \alpha \cos^2 \theta + \beta \sin^2 \theta$$
II and III are hard
!?
where alpha = 3, beta = 2
man i wouldnt have known this ansh lmao
probably wouldve taken me a while to try that one
thats a nice Q
or more generally for situations like: $$\int \sqrt{\frac{x - \alpha}{\beta - x}} \dd{x}$$ or $$\int \sqrt{(x - \alpha)(\beta - x)} \dd{x}$$
you just sub this and get away with it ๐ถ
๐
welp, I can share some of these everyday but it feels like too heavy a responsibility guiding someone step by step ๐โโ๏ธ
so at most, I can only suggest some pointers. As to how to enhance your abilities, it's on you
well conclusion of the discussion:
-> feel free to start with Analysis n Linear Alg. (if you're not going for a hs exam anytime soon or idk how self-tutoring works)
-> meanwhile, deal with couple calc questions everyday. A book specifically meant for calculus practice would be nice
I have a "Textbook for calculus" by K.C. Sinha and it's a hugeee book but hugeee => manyyyy practice problems so it's fun
can i have the pdf
This book is strictly for practice purposes though lol
btw also, it'd be nice not to skip parts which you feel are a bit physics intended cuz it might as well just be a couple mathematical function definition preset upon well defined variables
@jaunty mural >_< the game we played lol
hi hi
If I'm not mistaken
well hmmm
idk, I feel like you can guess the correct delta using the 1st order taylor expansion...
Maybe not quite......... only when epsilon is small enough
hmmmmmmmm
<random thoughts>
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I cant see to figure out how to determine a_n and b_n from the given Fourier series. I found that a_0 = 89.6
I mean n=4 to n=100 is trivial
huh?
finding a_n and/or b_n is just a case of looking at the n values and comparing the coefficients
for example if you have 52.5cos(x), that's a term when n=1, so a_1=52.5
I see
but what if I wanted to find erm smtg else
like a_7 or a_50
do I start with a_n? or straight from a_1
I dont get what you mean by n=stuff
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i thought it would be B because on the unit circle, 1 is the maximum value. but yeah tan acts differently compared to sin/cos in that retrospect... i was just wondering if there was a good way to figure this out?
tan(theta) b/w -inf and -1
Is inverted sorry
But can someone reply with the answer like it needs to be 20% ik but idk how to get 20%
@main jay Has your question been resolved?
consider the graph for tan x
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oh :o gg
mosh's explanation makes sense ๐
!!
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I need help with how to go about solving a certain type of differential equation. I know how to solve a directly integrable, separable, and linear first order ODE but I've been presented with an equation of a similar form to dy/dx=2y^{1/2} as far as I can see, this isn't any of the forms I previously mentioned. If it is, please tell me which type so I know roughly how to proceed
$\dv{y}{x} = 2y^{\frac{1}{2}}$
Does this not look like a separable ODE?
I mean I guess so. It's thrown me because there's no function of x
(explicitly involving x)
so separate by dividing by root(y)
and notice [โy]' = 1/2โy
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Consider functions f:{1,2,3,4,5}โ{1,2,3,4,5,6,7,8,9,10}.
How many functions are there total?
100000
How many functions are injective?
30240
How many of the injective functions are increasing? To be increasing means that if a<b then f(a)<f(b), or in other words, the outputs get larger as the inputs get larger.
``` I was able to find the first to questions relatively easy but i dont know how to get specifically the number of increasing injective functions
,calc 0
Result:
0
hmm
You can pick any pair of 5 digits and there's only one way in which they can be increasing right?
it doesnt specify how many digits you must choose
You do though-
I mean, the domain consists of 5 values so
the range should be 5 for injective as well right?
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Create a fractions question that includes the following elements:
- involves exactly four proper fractions in the question
- involves exactly two integers in the question
- involves at least one step that requires cancelling
- involves at least one step that requires a common denominator
- involves an answer that is a negative mixed fraction
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I asked before and I didn't get an answer, so I'll ask again: I need to determine the "trigonometric functions of an angle." (NOTE: This is a right triangle.) One of those angles is 90 degrees. Can I just pull those from a table? Ie, the sin of a 90 degree angle is ALWAYS 1?
sin(90ยฐ) = 1. Yes
Okay, so cos and tan and the others are also always the same. Thank you! I'll just memorize them.
The sin of any angle never changes. sin(30) is always the same. cos(163) is always the same.
Correct
But for an angle of 22.33 degrees, I do need to calculate it the "traditional" way. Makes sense.
You have to calculate every angle. It's just that some angles have nice answers
Right.
Well, that's all! Thank you for replying.
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The current time for Napoleon is 01:37 AM (+06) on Tue, 22/02/2022.
I have an exam tmrw at 8 pm but I need to understand it and also I have school in the morning, so pls help me
as fast as one can
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To find column X, do i just do A^-1 * b ?
You could but that's way more work than just doing gaussian elimination.
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How can I get started for this? Thank you!
this is a binomial distribution with p = 0.98 and n = 125
look up "Poisson approximation to binomial" and "normal approximation to binomial"
Thank you!
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I tried doing sin(50)/a = sin(28/27) and after I did the math for that I got 44 but it was wrong. What did I do wrong?
i think you didn't round to the nearest tenth...
Oh right it's supposed to be 44.1
yes
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$$a^x * a^y = a^{x+y}$$
Tronsi
So you're finding 1/2 + 1/5
ye
Do you know how to add fractions?
uhhh yea
So then what is 1/2 + 1/5?
7/10?
List out your steps
Well do you know how to add fractions by hand? Set a common denominator and add the numerators?
$$\frac{1}{2}+\frac{1}{3}=\frac{13}{23}+\frac{12}{32}$$
Tronsi
@toxic garden Has your question been resolved?
I might have forgotten
๐ Learn how to add and subtract fractions whose denominators are not the same. Recall that when we want to add or subtract fractions having the same denominator, we add the numerators and retain the (common) denominator. This is different when the fractions have different denominators. When adding fractions with different denominators, we conver...
wait ill check it out later
caus im in class rn
ahh I see
5/10 + 2/10?
@hoary notch
Yes
whats next
Well do you have another question?
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how is this true ?
limitssss
its gonna become 1/2 - inf + inf - inf + inf
yhea
the -inf + inf -inf .... is gonna = 0
how do you know
- inf + inf = 0
no
keep doing that infinite times
thats not true
how?
well its kinda true but thats unsure'
that like saying -100000 +100000 = 0
thats not my case
mine is inf/number
essentially that equation is saying the limit as x -> inf is = 1/2
because its 1/2 -inf + inf ....
everything to the right of the 1/2 is gonna equal 0
to in reality its just 1/2 - 0
usually when you have inf - inf you have to modify the equation to not get inf- inf
its the same as -inf + inf
inf - inf = -inf + inf
you are just moving the -inf to be first instead of 2nd
inf - inf is same as -inf + inf
ok ?
its like 1-1 = -1 + 1
which is why that whole right section is gonna become 0
doing it your way you can rearrange it so its lim x-> inf (1/2 - 1/4x^2 - 1/3x - 1/6x^4-1/5x^3...)
what youre saying is that this should equal 0
but its not
and lim x-->inf of x/2 = inf not 0
<@&286206848099549185>
that for the steps they show some weird thing i never learned
never learned to factor out the x
in what grade are you in ?
12
alr
taking ap calc ab
so you just started learning limits ?
learned it a few months ago
TF?
( T_T)๏ผผ(^-^ )
ahahhaha
$\lim_{x \to \infty} \qty(\frac{1}{2} - \frac{1}{3}x + \frac{1}{4}x^2 - \frac{1}{5}x^3 + \ldots)$
interesting
Is that the limit?
^
well, this works now ( T_T)๏ผผ(^-^ )
what is that emoji suppose to mean
$= \lim_{x \to \infty} \frac{1}{x^2} \qty(\frac{1}{2}x^2 - \frac{1}{3}x^3 + \frac{1}{4}x^4 - \frac{1}{5}x^5 + \ldots)$
o.O
$= \lim_{x \to \infty} \frac{1}{x^2} \qty(e^{-x} - 1 + x)$
what
how you get e^-x?
how did you find the series
btw ๐ I'm not sure your limit really works or evaluates to 1/2
timestamp?
o:
please spare her (ใ๏ฝฅ_๏ฝฅ)ใโณโโณ
are you sure ?
omg
omg
all of this
for a stupid mistake
in all the videos ive wachted of her SHE ALWAYS makes a mistake
,w lim (e^(-x) - 1 + x)/x^2 as x approaches infty
thanks Ansh youre the best
ye ?
Did you notice the small tab she opened in the top right corner?
yhea
it had something written like "Taylor Series"
yhea..
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help
,rotate
for 7th you'll need to use Leibniz integral rule
for sixth, what is y'?
wtf is lebniz
y' means the derivatie
yes
well, instead you can do this
use integration by parts and proceed
it would be longer but it shld work
lol what
could you elaborate?
It might actually be better to use the second part since the top bound isn't just x
We want the derivative of that integral
ik
That's correct
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why is $\frac{dy}{dx} = \frac{\frac{dy}{dt}}{\frac{dx}{dt}}$?
Chromium
the $dt$'s don't cancel i suppose
Chromium
cancel all the D's and the T's and you have y/x = y/x is why :o

Consider $y = x^2 + 2$, then $$\dv{y}{x} = \frac{\dv{y}{t}}{\dv{x}{t}} = \frac{\dv{(x^2 + 2)}{t}}{\dv{x}{t}} = \frac{0}{0}$$
da heck
how to parameterise this. 
it's a parabola >_<
x = t, y = tยฒ + 2 ig
mhmm
then dy/dx = 2t? 
lmfao @ helpers ghost ping by chromium
@gentle lintel
you gotta help me dude
@gentle lintel @gentle lintel @gentle lintel
screams
here we have ellipse 
both are functions of "t"
but y = f(x) implies y is a function of x 
or do we only consider the neighbourhood around (x(t), y(t))?
implicit function theorem fuckery
evil laughter
in this case however, you'll be umm.. in a pinch
how do you even parametrize $x^3y + xy^3 = 1$
@gentle lintel Has your question been resolved?
<@&286206848099549185>
this is my best guess
Youre a bit late to ask about the chain rule now aren't you?
(dy/dt)(dt/dx)
You should be perfectly happy with dy/dt, so it just remains to ask whether dt/dx makes sense ig
.
Well like you said it does of course
similar to the implicit differentiation talk ig
because why should you care about anything outside the neighborhood when differentiating
okays
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I understood absolutely nothing ._.
Yup
bot doesn't believe you understood that
I'll just delete the message
lol
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Lol it's not that.. they deleted the original msg so bot already closed this one
LOL HOW
Lol
I deleted original message
Guess I'll wait for timeout so I'll stop sending messages here from now on
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Is there a formula to find r?
Yes but is there a formula for that
r is what's known as an eigenvalue
Or you just need to trial and error it
Whether eigenvalues exist and how to find them is rather involved, and it takes up a few chapters in classes usually
perhaps you'll see it in the future
But in the meantime, don't worry too much about it, do the calculation and find the constant multiple
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so far I know that
I need to find the derivative of both sides
so i have 1/2x^1/2 and 1/2y^1/2
for the lfs
and the rhs I have 0
1/ 2sqrt(y) * dy/dx
$1/ 2sqrt(y) * dy/dx$
c0nc3ptsz
wait isnt the derivative of y^1/2
$\frac{1}{2 \sqrt(y)} \cdot \frac{\text{dy}}{\text{dx}}$
Serena!
right or u correct?
what do you mean?
y could be subbed out as u right?
cuz i always do chain rule as the outter variable is u
and the inner is whatever the variable is
so like (x+4)^2
the inner equation is x+4
the outter is u^2
right?
or did i lose my marbles?
i mean the derivative of (x+4)^2 would follow the chain rule yeah so you'd get f' g(x) * g'(x) so 2(x+4) * d/dx ( x+4)
which is just 2(x+4)
for this question you can sub in u, but i mean it's just a detour(?)
derivative of y = 1/(2 sqrt(y)) like you mentioned but since we're derivative it with respect to x we apply chain rule
so derivative of y wrt x would be dy/dx so to synthesize the root(y) portion's derivative would be 1/(2 sqrt(y)) * dy/dx
wrt?
with respect to
what is y'x
dy/dx=y'
no i mean like why is it inside the bracket?
Not y'x
uhhh im not sure actually
ok wait
so then
we have
1/2sqrt(y')
is that correct so far?
no
[f(g(x))] ' = f'g(x) * g'(x)
yes
yes.
correct?
im supoer close
i think its an algerbaic error
can u check if i have this part right
$1/(y') = -2rad(y)/2rad(x)$
c0nc3ptsz
i mean the answer suggests it isn't? lol how did it become 1/y'
$\frac{1}{2\sqrt{x}} + \frac{1}{2\sqrt{y}} \cdot y' = 0\
y' = -\frac{1 \cdot 2\sqrt{y}}{2\sqrt{x}}$
you can cancel out all the ones and two's ofc i just put it there for clarity since you were struggling with the algebra
Serena!
Sure, gl!
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Hello. I have to solve monotony of 6^n(im on highschool). How do i do it?
i know the formulas: a_n < a_n+1 for increasing and a_n > a_n+1 for decreasing
I mean, trivially $6^k<6\cdot 6^k=6^{k+1}$
Mosh
so?
So you're basically done
You finished the proof...?
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<@&286206848099549185>
may i ask what did i do wrong..?
or
oh
its bc
they deleted my channel before
so
thats why
Ask a single question at a time
oh.
Show/say what you have tried
im sorrt
Donโt ping helpers
A trapezoid is shown. The lower base measures 17.5 centimeters and the upper base measures 12.5 centimeters. A dashed line segment that measures 6 centimeters connects the 2 bases at or near their midpoints.
A. 90 cm2
B. 118.75 cm2
C. 130 cm2
oh
ok
A trapezoid is shown. The lower base measures 17.5 centimeters and the upper base measures 12.5 centimeters. A dashed line segment that measures 6 centimeters connects the 2 bases at or near their midpoints.
A. 90 cm2
B. 118.75 cm2
C. 130 cm2
That isnโt even a question
And
...?
I donโt see a question in what you posted, do you?
And
oh
ik
And again
you doing his hw?
You havenโt even asked a question lol
where...
here ofc
k sure
yea
any questions?
umm, dude i think you are here to ask questions
oh,
Find the area of the triangle.
A triangle is shown. The base of the triangle is labeled 28 yards. At approximately the center of this base, a vertical dashed line segment is drawn to the opposite vertex. A small square is located at the intersection of the dashed line with the side of the triangle. The dashed line segment is labeled 7.1 yards.
A. 198 yd2
B. 106 yd2
C. 99.4 yd2
D. 32.2 yd
so
where's the diagram?
uhm
Start by drawing a diagram
Ah - my bad
โTestโ
What? A test can easily have multiple parts
I'm not sure that's how that works
back
no, it got named wrong
even the teacher told him..
ive also been stuck on this for 2 hours
:/
ofc
they ghost me
again.
Still not convinced that it isnโt a test
:/
And
Very suspicious that all signs points to a test and the only proof given was a message saying it's not
ok,
@tawdry quarry Has your question been resolved?
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.close
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X investigated access to television. Making a comparison of households by available television model, it was found that 81.6% had access to thin-screen television and 26% to tube television. how many households had access in 2019 only to thin-screen television?
@rancid arch Has your question been resolved?
@rancid arch Has your question been resolved?
@rancid arch Has your question been resolved?
is this question complete?
Yes, the original text of this topic is a foreign language, the translation may be wrong, the meaning of this topic is that there are some people use two kinds of TV, for example, the teacher asked who likes math, you raise your hand, the teacher then asked who likes geography, you also raise your hand, that is, you like 2 subjects, back to the original question, this topic you have to find out how many people only use thin screen TV, equivalent to how many people only like math, this question I I can not think of, the It's too hard.
I think it's better to close the channel if no one has helped yet
well i got this stuff, i meant there is no data given like how many ppl were investigated or something like that?
NO
๐ถโ๐ซ๏ธ
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@crimson crane Has your question been resolved?
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โข After 15 minutes, feel free to ping <@&286206848099549185>.
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uh I am really stuck on this I worked on it yesterday for half an hour but couldn't figure it out
$$ a, a + r, a + 2r$$ so b = a + r and. c = a + 2r$$
็่ฆ
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
but for the GP idk what to do
You posted this just 10 minutes ago, don't post it multiple times #โhow-to-get-help
no I didnt
so you have $$a \quad b = a+r \quad c = a+2r$$ and $$a \quad c = xa \quad b = xc = x^2 a$$
rustyy
@crimson sedge ok
I understand that where x is the ratio in the Gp and r is the ratio in the Ap
@crimson sedge you
wow, that second person pronoun sounds so violent at times lmao
Anyways
When given three terms in A.P.
yes
there's a common trick you could do to save yourself from a headache
and that is?
Let the terms be $(x - a), x, (x + a)$
now, by their construction, they're already in A.P.
now, a, c, b being in geometric progression just means that: $$ab = c^2$$
plug these values in there
and get an expression for a, b, c in terms of one variable
rawr
xd
Lol
now?
for any three terms in G.P., their common ratio is same
uh
rr is just me writing r^2 fast
so the first and last term of an arithmetric sequence is the middle squared???
is that a rule
so, umm $$\frac{b}{c} = \frac{c}{a} \implies ab = c^2$$
no lmao
think about AP. The middle term is the mean
GP, the middle term is the geometric mean...
twice the middle term of an A.P. equals the sum of first and last terms
while
square the middle term of a G.P. equals the product of first and third terms
first and last also
not cool if you're just accepting it as a matter of fact
but here we have 3 terms
can you reason why it's like that?
yes prove it ๐
ummm
Call the middle one x
Let a, b, c be three consecutive terms of a G.P.
wait yeah I get it
so A, A(R), A(R)(R)
so theres 2 A and 2 R in the product of first and last which is the middle squared

so now,
so back to problem
si
$$ ab = c^2 $$


perfect
็่ฆ
what is a, b, c as we constructed when we said it was an A.P.?
surely you forgot(!?)
so a, b, c or
a, a+r, a + 2r
bruh bruh bruh
than it already is


ab = c^2
?

Do you understand that!?
tf
ye
bruhhhh
WHAT
$$a = a, c = ar, b = ar^2$$
let the terms be $a, ar, ar^2$
how to prove rectangle is a square
We ARE TALKING about a, b, c being in AP
ok
SO WHY NOT use that frickin condition to avoid using another variable
which automatically assigns $$a = a, b = ar^2, c = ar$$
oh was that what u were trying to get me to say
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)

more like everytime you said "I do", I was being forced to imagine a wedding going on (ใ๏ฝฅ_๏ฝฅ)ใโณโโณ
๐
ofc
$$a + ar = 2ar^2$$
now what

$$1 + r = 2r^2$$
็่ฆ
,w 1 + x = 2x^2

OK OK POSITIvE posisiITIVEIE POksiITVEIIIEIE
NO
WHAT
It's the -1/2

wdym-
cause look
what do I look at-
r = 1 just gives you a = b = c
but your question clearly suggests a < b < c
why'd I avoid that trivial condition

-1/2a

?

its ar and r = -1/2
Omg
:SCREAMS:
YES

perfect
Now, your terms are $$a, \frac{a}{4}, -\frac{a}{2}$$











