#help-0
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my teacher told me angle 1 and 3 are equal
but back to his question, he's tryin to prove that 5 == 3
well, it is not neccessarily congruent unless stated if this is the only given
well <5 and <3 are indeed congruent, but the attempt at a proof is nonsense
what's a better way to prove it?
if you're allowed to consider vertical angles, you can simply quote that
if you're not, then derive it yourself
from angle sum on line
ok thank you
are all those long lines supposed to be straight lines?
yes
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How come the velocity vector (derivative) of the positional vector only differentiates the first and last parts? How come 2j remains unchanged?
I dont think that should be the case.... if its a derivative with respecy to t, then the i and j components should be 0 as they are constants
looks like a typo
Right, that's what I was thinking. So it should be just -sin(t)k?
Indeed
Thanks, Khazali, have a good one:)
No problem
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Hey guys
It's occupied love, use another channel
Hey guys. In a series
When we want to know if a series converges sometimes we use limit (an) and if the limit converges to 0 then an converges
But other times we use limit comparison test...
I really don't know when to use what?
$\lim_{n \to \infty} a_n = \alpha$ only means that $a_n$ converges
xdk1235
it doesnt say anything about the series $\sum_{n=1}^\infty a_n$
xdk1235
ahh you mean like the limit being zero
Checking if a_n -> 0 is to see if the series stands a chance to converge, if a_n does not converge to zero, the series just diverges. this is all you can get
you never know for sure if the series converges or not just because the limit of the sequence is zero
now for the limit comparison test, say you have some series that you know it converges/diverges, and it looks like you can take the limit of the ratio
thats when you use it
@formal solar Has your question been resolved?
Ooooooh okk thanks
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This is the formula for a parallelepiped. Where did the cos theta go and how come it's possible to have that dot product?
v • w = |v||w|cosθ, where θ is the angle between v and w
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the vector w is 6i-12j+8k
I'm not sure how this is wrong, perhaps I'm adding wrong?
I-
hold on, why are u subtracting?
the formula of a position vector from two points PQ are <Q1-P1, Q2-P2, Q3-P3>
nice
what I tried to do was uhh
I guess
P + Q = w but Q starts at P but it should start at the origin
or something like that, idk
in any case
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How do I differentiate y=arcsin2x
you shouldn't treat derivatives like fractions in general, but dy/dx = 1/(dx/dy)
so if you take sin of both sides and get sin(y)=2x
Yes I got that
and differentiate wrt to y
Do I divide by 2 first?
why this
no need for that
That’s how I was taught it
just use chain rule
So 2x = t?
i mean if you want to set up a sub and everything sure
I just assumed that the problem was more focused on finding the derivative of arcsin so assumed they couldn't take a standard result for it
I’ve never differentiated something where the subject is something like 2x
So I just assumed I needed it to be x =
you've never used the chain rule?
a disappointing son
Arcsin is simple
this is the standard derivative for arcsin, you can just apply the chain rule from here
Arcsin2x looks confusing
only difference is replacing x with (2x) and applying chain rule
tbh people say this, but the chain rule says you can right?
$$\frac{d^2y}{dx^2}$$
Shuri2060
Shuri2060
this expression is meaningless
I guess it doesn't necessarily hold for partials though.
So 'flipping' is only possible with the chain rule
Is this good?
looks good
I gotta use this answer to differentiate 1/(1-4x^2)^1/2
I don’t know how to even start
The chain rule would probably be the way
wait are you integrating or differentiating it?
Integrating
well dy/dx is almost what you want to integrate
Except for the fact it’s multiplied by 2
what would dy/dx be if y=0.5*arcsin(2x)?
Probably just take out the 1/2?
for constant factors you can take them outside of the differentiation
so if you differentiate 0.5*y you get 0.5*dy/dx
well you know that differentiating y gives you 2 times what you want
so differentiating 0.5*y removes the factor of 2 you don't want
So I differentiate again but with 0.5y as the subject?
Wait
Is it
2(arcsin(2x))
@pliant dune
no, I mean since you've already differentiated arcsin(2x) it should be easy to find what the derivative of 0.5(arcsin(2x)) is
That’s 1/(1-4x^2)^1/2 right
yes
then since you know 0.5(arcsin(2x)) differentiates to 1/(1-4x^2)^1/2, you can conclude that 1/(1-4x^2)^1/2 integrates to 0.5(arcsin(2x))+C
I'm just saying it because lots of people say it tbh. Like you say it doesn't work with partials but I also imagine there's lots of creative ways people could find to treat derivatives like fractions that don't work
👌
I’ve been told to use the derivative of ln(cosx) to find the integral of tanx
The derivative of ln(cosx) is -tanx
alternatively, you can spot that tanx = -(-sinx)/cosx
But the integral of tanx is sec^2(x) right
uhhhh doubts?
Oh that’s dy/dx
This is the same sort of idea as the second part of the last question, you can multiply both by some factor to find what you differentiate to get tan(x)
So it’s -ln|cosx| + c
You said this
yes
So I just multiply -1 by the integral of -tanx
I was lazy and looked at the first result
which seems to be wrong lol
,w integrate tan x
pretty sure that's why
The integral of cos^2(x) isnt sin^2(x) right
Any idea how to do it?
Nope
That’s just an identity right
?
A trig identity
Oh it’s cos^2(2x)
Shuri2060
I don’t see how that helps
double angle formula
Cos2x?
Does it work if theta is 2x?
you can either
substitute u = 2x
Or think about what happens when you substitute 2x for x in integrals (like reverse differentiating)
Like if I gave you sin(2x), what does that differentiate to
1/2cos(2x)
2cos2x
you can do that to, as long as you substitute properly...
Have you learnt substitution for integrals?
Nope
ok, then dont'
What approach should I take?
what do you have right now?
Just the question
$$\int \cos^2x - \frac{1}{2} + \frac{1}{2}\dd{x}$$
Shuri2060
After the double angle formula?
You told me not to use it
Oh I see
Cos^2(2x) - sin^2(2x)
there's only 1 that will help
$$=\int\frac{1}{2}(2\cos^2x - 1) + \frac{1}{2}\dd{x}$$
Shuri2060
Man I don’t even know where that 1/2 in front of the bracket came from
Oh yeah
$$\cos(2x) = 2\cos^2x-1$$
Shuri2060
^ we want this form
The point is, we know how to integrate cos x
But we don't know how to integrate cos^2 x
Oh you want cos(2x) instead?
That's the point of using the double angle formula
We have no idea of how to integrate the original thing
We don't know any functions that differentiate to cos^2 x
What’s the point of having the 0?
where
The two constants cancel out
I write it like that
because that is the form of the double angle formula
$$\int\cos^2x \dd{x}$$
Shuri2060
This is the original thing you have no idea how to integrate
Writing it in this form was my hint
Because you can use this
Integration is 'hard', and basically boils down to trying to reverse differentiating. If we don't know an integral, we try to change it to something we DO know.
I’m sorry but I’m not understanding any of this
This is the first time for me integrating cos^2(x)
$$\int\cos^2x \dd{x}$$
$$=\int \cos^2x - \frac{1}{2} + \frac{1}{2}\dd{x}$$
$$=\int\frac{1}{2}(2\cos^2x - 1) + \frac{1}{2}\dd{x}$$
Shuri2060
$$=\int\frac{1}{2}\cos(2x) + \frac{1}{2}\dd{x}$$
Shuri2060
If this helps?
That is the process
And now we know how to integrate the final thing
That makes sense but I could never see that by myself
No, it takes experience
A lot of ppl find integration hard at first
cus of this
You don't see the 'tricks' that are meant to be used first time
And need a lot of hints
It's completely different from trying to differentiate
So this final thing, we can integrate, because
$$\dv{x}\sin(2x) = 2\cos(2x)$$
Shuri2060
We need a factor of 1/2 outside
$$\dv{x}\left(\frac{1}{4}\sin(2x)\right) = \frac{1}{2}\cos(2x)$$
Shuri2060
and this is the exact form we need
Exactly.
It turns out 'most' of the integrals out there are hard/impossible to do
The ones 'chosen' for school exercises
Are handpicked
to be doable
If you picked a bunch of random functions and combined them, you can still easily differentiate with the chain rule
Not so, for integration - most likely it would result in something impossible to integrate by hand.
$$\int e^{-x^2}\dd{x}$$
Shuri2060
^ In terms of the functions you know
There is none that satisfy this (an example of something you definitely wouldn't be given to integrate)
Guess I’ll just need a lot of practice
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?
Yes
In words
it should be
'The integral from -2 to 5 of f(x) with respect to x'
ok?
Do you know what the integral is, graphically?
What does it represent?
so am I supposed to subtract f(x) at -2 from f(x) at 5
no.
antiderivative
area under the curve
👌
More precisely
signed area
The integral of f(x) is the signed area between curve of f(x) and the x-axis between the given limits
what does signed area mean?
you find all 3 components, then sum them.
For example in this picture
I would add the blue area
and subtract the purple area
If I'm integrating that random function from 1 to 8
and you do that by using the formula that comes with solving those right
you find areas, yes.
Got it
Damn I thought I had to integrate the function or something
You aren't given a function
I mean, you look at the page and see no function
thank you
Hence why you shouldn't be thinking "Oh I need to actually integrate"
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How do I prove that this equation has exactly one root in the given interval?
ladies and gentlemen, i need quick help please!
Graph
Do you know derivatives? and it's uses?
Yes I'm supposed to solve this with derivatives
Kind of yea
So first of all, imagine or try to make a rough sketch of how the graph for e^(-x) would look like
Go for an unoccupied channel please?
5, 19 and 25 are available!?
oh my, i'm sorry..
sorry to bother.
One sec
Is it approaching 0?
uhh .. yeah that's about right
so your clue is that sin 0 = 0 < e^0, sin 1 > 1 / e
you just need to show that the graph don't intersect more than once in that interval
I don't think I'm supposed to do this with graphs
i-
Umm but the visualization comes that way
anyways, sin x is increasing in that interval while e^-x is continuously decreasing
So they can only intersect at most once, or not .. but sin 0 < e ^ 0 and sin 1 > e^-1 so they must've intersected once
hence only one solution
I understand this solution but that's not what the exercise wants. This set of exercises has exercises with derivatives
Uhh, you need the derivatives to show that the graph for sin and e^-x is increasing/decreasing in the interval!?
No I probably need some kind of theorem
Ig if you're curious about using a theorem... you could use the IVT THEOREM
Have you heard of Intermediate value theorem?
I found the solution in my high school book xD
I'm studying in uni
With bolzano's theorem you prove there is at least one root and with rolle's theorem you prove there can't be 2 solutions so there is only one
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smh so round about way to doing easy stuff
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I can’t figure out how to do this problem
,rotate
you fked up the last application of pythag you did
for x?
Ye
yes
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✅
I’m having trouble with this problem too
,rotate
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help =((((
@knotty saddle Has your question been resolved?
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Can I please get help with number 17
,rotate
Like it says, use law of cosines to find the angles
I’m so confused man
Don't ask in an occupied channel
Read #❓how-to-get-help
Do you know what law of cosines is?
Yeah it’s where you have to set stuff equal to cosines like side side side and angle side angle right
But the formula for it, do you know it?
Ngl no
There’s so many different formulas
Isn’t it like two of the sides squared minus the side across squared?
There's literally a formula for law of cosines
You can Google it
C= square root of a squared plus b squared minus two ab times cos angle opposite c
But the problem is there is not angle opposite c
There’s all sides
You're finding the angle
there an angle opposite every side in a triangle
from the cosine rule/law
The Who now?
there are 4 variables in the cosine law that represent,
3 sides (which are all known)
and angle (which you want to find)
Exactly
Use the law of cosines
So now I need to find an angle
To find that angle
But for that forumula
I need an angle
And I don’t have an angle so I can’t use that formula
wdym
It says it needs angle opposite of c
yes
You have everything else but the angle, you're finding the value of the angle
That's just a variable
So what do I put next to cosine
that's a pretty suboptimal representation of the cosine law for this
DOSENT an angle need to go next to the cosine
in this case the gamma would be the opposite side c
which can simply be represented by the capital C
That is the value you're looking for
The angle
Ok so I would put a C after the the cosine
But there’s already a little c in the problem
The little c is what we’re solving for
well yeh...since c=17,
you'd replace c with 17
,rotate
extend that radical bar pls
and as mentioned before
that's a pretty suboptimal representation of the cosine law for this
which requires you to do more work when solving for (capital) C
So what I gotta do
@marble bloom Has your question been resolved?
algebraic manipulation
consider first isolating cos(C)
(there is also a form of the cosine rule that starts with that already isolated)
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i need to complete the rhombus, im not sure how, idk what formulas to use. P is the interception point of the diagonals
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I'm stuck. I'm trying to solve the thermal diffusion equation in spherical polar coordinates, where the diffusion equation is written in terms of r (point in space) and time t only.
What have you tried and mathematically what are you trying to prove? Pics are ok
this is what im trying to get to , and ive got close but im out by a factor of 1/r and I can't figure out why
Because I havent worked with polars much I'm thinking I must've done something wrong during the separation of variables
Do you know the laplacian in spherical coordinates?
Does the rest match the last eqn here
http://www.thphys.nuim.ie/Notes/MP469/Laplace.pdf
Cool
And since you don't need the angle coordinates, that should simplify pretty easily
Yea I don't know where this comes from, but you can multiply it by r or 1/r and it'll still be true
How can I relate it into the rest of my working ?
Did you calculate both sides of the equation already and show that they're equal?
First eqn here
I think you're doing too much
All you have to calculate is 2 things. The laplacian of T and the time derivative of T. Then you multiply the latter by 1/h^2 and set that equal to the Laplacian. This gives you an equation for h in terms of k and alpha
Somewhere you should be able to divide by T and only have constants remain
Im not sure i understand
I've gotten this , where I get the variables separated and make them equal to a const
Yeah I dont thjink so either as I've done it the way i would with cartesians
But I'm not sure where to begin with polars
Stop doing separation of variables
All you're really doing is plugging in the second equation into the first
I'm not sure what I ought to do
How I should start different
I don't understand why the laplacian is = 0 in the beginning
del2 T = 1/h2 dT/dt
suddenly making it = 0 doesnt make sense
This is very different from what you're initially asking
Read your question again and again
my initial question is getting from the diffusion eqn in polars to a general solution
i got very close to the shown equation however I am out by a factor of 1/r
i do not understand where the 1/r comes from , so i figured it may come from some part of the polar coordinates
Did you calculate the right hand side of this?
What's rT?
Looks good. Now d^2(rT)/dr^2
After dividing by r, can you factor out T?
So you have the left hand side now. The right hand side is a little simpler
Now factor out a T again
Actually I think the 1/r is part of T here
Same here
Looks good. Multiply by 1/h^2
Divide by T and solve for h
Me thinks you're done
my guy this is insane

It's easy to get lost if your first path is in the wrong direction. We've all been there
thank you
next i gotta create the general solution , but now i have the equations i needed
i hope this wont take as long 🥵
I think your calculation skills are pretty good. You just need to review this solution again and learn from it. Why did I tell you to calculate those things in that order? Why did separation of variables not help you?
I think in my case I've been taught to begin with separation of variables and work that way, with no indication of what a general solution may be looking like.
So with this question it was generous for them to give T in that form
Yea if you do enough pde and ode problems, you get used to "Show this function satisfies the differential equation" and it becomes plug and chug. That's vastly different than showing "show there exists functions that satisfy this differential equation and that it's unique."
Yeah that's impression I'm getting. I want to get more comfortable with spherical polars
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ok so, im not 100% sure but
I'm pretty sure it's 7
because
25000=a(r)^n-1
a is 100
25000=100(3)^n-1
250=3^n-1
3^5=243, so 3^6>250
6=n-1
n=7
not sure if this is correct though
@fossil grail Has your question been resolved?
Where does 3 come from?
oh it says that it trebles
Your work looks right
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Just need to understand the method for these two
It’s the centroid
sorry should've said it more clearly, need to get to the values of x in both of those problems
@alpine sable
Ik
It’s directly related to property of centroid
Do u know how a centroid divides a median
In what ratio
1:2?
2:1
Yes
Thanks a lot for your help mate, it was right in front of me
Ok
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<@&286206848099549185> I need help in math can somebody help please
What u need help with
Factoring polynomials
Also don’t ping helpers immediately
Oh okay
It clearly says after 15 minutes
make sure to ping helpers with a minimum of 15 minute intervals
Okay
Um how do I factor these
I learnt the foil method the other day very grateful to learn to in first outer inner last
Hello epilson
Okay
Bruh
I am not familiar I tried learning that
Where are u getting these questions from
Did your teacher not teach you about quadratic equations before giving all this homework
She does not teach well at all
Bruh
It’s fine I’m here all day
But I’m not
Oh
I need to study myself
Yes true
I can recommend u a text which u can read
Ok
I can’t teach you
Okay
Can you factor the first one as a example and show working out
I got photographic memory in photos
Don’t memorise
@gloomy portal Has your question been resolved?
No it’s hasn’t
Yes lol
Epsilon did write ( q - 3 )( q - 15 ) no?
Like there's, q² - 18q + 45
so, the gist "middle term splitting" goes like: you split the middle term, that is 18 here, into two numbers a, b such that a + b = 18 and a x b = 45
Unfortunately though, you'll have to practice a bit before you start immediately recognizing the numbers, like a = 15, b = 3 here..
And then you write q² - 18q + 45 = q² - 15q - 3q + 45 = q( q - 15 ) - 3( q - 15 ) = ( q - 3 )( q - 15 )
that's it
I'll give you b. too.. but the rest, you've gotta learn from your intuition :o
b. p² - 15p - 54 = p² - ( 18 - 3 )p + ( 18 x -3 ) = p( p - 18 ) + 3( p - 18 ) = ( p + 3 )( p - 18 )
Is this correct guys
ayo wy u spamming everywhere
choose one channel
.close
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anyone kind enough to help me with this?
inequalities
i have no idea how its supposed to be done
,rccw
Thank you
god, the wording on this
Apologies though..
you have nothing to apologize for
it's not your fault
it's the fault of whoever made this exercise sheet
anyway, the inequalities they give you take care of the left and right edges of your region.
Hahaa alrighty
How so
do you know what the graph of just the inequality y ≥ x-8 looks like?
maybe you should review that before trying to assemble a region out of four inequalities
do you at least know what the graph of the equation y = x-8 looks like
I had, a year ago. But it confuses me often. Is it okay if you explain it to me step by step ?
idk how to explain it to you "step by step"
i'd need to basically teach you from scratch how to graph straight lines
If you have time for it.. sure
no, i don't have time for it.
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@alpine sable Has your question been resolved?
<@&286206848099549185>
the positive 3 means moving your object to the right side 3 units whereas the positive 1 you'll have to move your object upwards 1 unit
whereas negative integers does the opposite
@alpine sable
Thank U
@alpine sable Has your question been resolved?
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for cross product, axb and bxa, how do you know which cross product will give/result in a positive vector?
for example, if I want the positive perpendicular vector, which order do I use? axb and bxa
kind of
here's a picture
Assuming positive means up for you, axb is what you are looking for.
Because
Actually, tough to explain with text.
But try to totally grasp the thumb rule.
Or wait for someone else to reply.
OK, do you have a video link for thumb rule
OK i see
@vapid crypt Has your question been resolved?
also, the other way if I have the angle, which unit vector is n? (in the picture)
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Help
i need help with inventory management.
so i have uncertain/unknown distribution for the demand: [100-20,100+20]
over period of 12 months i need to find:
best Q, r that will bring TC to minimum in the worst case of demand
if anyone has knowledge about this/guide/video/or even the correct name for this model that would be helpful , ping me please
this channel is taken
which question are you struggling with and what have you done so far?
do you know what stationary points are
I genuinely dont know
so you just wrote down that equation without knowing where it came from?
@willow gull Has your question been resolved?
I’m confused
you have to take the derivative of $\frac{e^{3x-5}}{x^2}$
Dev Shah
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How would I solve for a when a is a positive integer and:
2/3 = 1/a + 1/3a + 1/(a-1) ? Cross multiplication? Should I combine anything beforehand?
you could consider multiplying both sides by the lcm of the denominators of all the fractions directly (or any common multiple, but lcm would be ideal)
combining your fractions into a single fraction first is fine too
there are multiple routes that can be taken, just make sure that the steps are mathematically valuid
So combining the right side?
you can do that first if you want
(Here's how i solve it)
@uneven wedge Has your question been resolved?
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do you know the 1st derivative test?
ok
do you know critical numbers?
what about derivatives..?
bruh
i need to know how much you know
before explaining
if you give up no one can help you
what’s that formula?
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you didn't set up your equation properly
x/40 is the ratio of the bases,
however 15/33 is NOT the ratio of the left sides of the triangles (as 33 is not the length of the leg of the big triangle)
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I tried transfering it to the polar form but then I don't know what to do after I find the polar form
What do I do with the exponent?
post that form too
Please help me
aight, now turn the trig form into e^i(theta)
Oh, I have no idea how to that
Wait
e^(i*7π/18)?
(4sqrt(2))^120*(e^120 * 7pi/18)?
yup
That was way easier than I thought
now simplify if you wanna
Yep 1 sec
it is pretty easy yeah!
(4sqrt(2))^120*(e^(140π/3))
you can subtract 2npi from the exp without changing it's value
I thought pi as different letters and I thought it was imaginary unit
Lmao
Yeah I got it
Thank you very much
Yeah I'm on phone which also makes me lazy to use it
.close
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can someone help me with a simple math
the instructions/goal is unclear
what do u want m8 its unclear
like they give 3logy=mx+n
hold up
change the 3logy=mx+n
into logy=...
any ideas?
find m and n is the question
but thats a logarithmic equation?
oh yea my y needs to be log y
the variables x and y are related by the equation 3logy = mx+n. The diagram below shows a straight line formed by plotting logy against x+1. Calculate the value of m and n
let me translate
there
(x, y) = (a - 1, 10^b)??
ok how do i explain this
3 log y = m (x + 1) + n - m right
so subbing those points,
3 (4) = m (4) + n - m, and
3 (10) = m (7) + n - m
there you have a system of equations
oh i can just plug x+1 to the equation from the first place?
@jaunty crane Has your question been resolved?
@jaunty crane Has your question been resolved?
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I feel completely lost
(mainly) unrelated, but R.I.P Trifon Madas. he was truly a legend
I've looked at the answer key
completely lost
I've been lost for the previous 12 questions
but I understood the answer and managed to solved it
but qn 13 is 😐😭
Ok, notice anything about the Left hand side thing
to infinity?
Perhaps try writing out what the first few terms are...
But I think you are expected to recognise this is geometric series. (and use the formula for it)
oh my god
I tried writing out the terms for the right side but not the left side
thank you
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