#help-23
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$\frac{5}{x-1}-\frac{5}{x+1}$
okokok
now what
@lean otter Has your question been resolved?
it needs to be an equation
theres no way to evaluate x without the value of that formula
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that's a lot of terms
yes
not rly sure
what to do
since i was absent for like a week
from that class
In this section we define the derivative, give various notations for the derivative and work a few problems illustrating how to use the definition of the derivative to actually compute the derivative of a function.
read the first few paragraphs and do example 1
are you reading it?
Yea
i got it
thats cool doe
where
did you get
this website from?
its solved
WAIT
WAIT
naw nvm
im good
thanks man
I lied
just went on to the next quesiton
š
nope
Okay. Do you understand whats a derivative?
this link teaches you how to find m
the rest is point slope form
,tex .point slope
riemann
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find sa
don't forget you need to worry about the circle that gets smashed in between them
SA= (2x pi x 20^2)+ (2 x pi x 20 x 25) + (pi x 20 x 25)
orignally substituted into: 2pir^2 + 2pirh + pirl
calculated ans: 7225.66 (2.d.p)
is this it?
@misty bay
why is it 2 pi r^2
cuz there r two circles
where
the circle that get squahed and the one at the opposite end
is the circle that gets squashed part of the surface area?
oh no
then y did u say "don't forget you need to worry about the circle that gets smashed in between them
anyway thx
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Hello, I need some help on this math question. It on regression. So I haves solved for the y=mx+b and the answer was correct but on the second part of the question it has ask to estimate the sale in 2016. The question stated that x= 0 is 2011. As the table show year 4 is going to be year 2015. As x goes in order, I thought year 2016 is x= 5. So I plug it into the y=Mx+b formula to solve for the sale but my answer seem to be wrong. The answer I got is 16.865. I have round up to 2decimal places and have tried to leave it as 16.86 but somehow it still wrong. Did I do something wrong?
THEY MADE U DO THE REGRESSION BY HAND?!
ahem sorry, anyways
hmm.....
16.865 rounded to 2 decimal places is 16.87
Haha yes, but I used the calculator, it would be too much for me to multiply decimals T^T
Yes that what I did but the answer doesnāt seem to work
oh interesting
Result:
16.865
,calc 12.94+ (7.85*6)/10
Result:
17.65
yeah so basically, that's dumb
uh
hm..
it says ur part a is right and 2016-2011 is 5 for sure
so
,calc 12.94+ (7.85*(2016-2011))/10
Result:
16.865
Yeah, maybe I can try not rounding it
Yeah, it was just not rounding the answer. ( smack my head) but thank you for your help!
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this is just not clicking at all,
if we pick for example
S_3, then we would have 2 different choices of a cycle of length three, also for clarification what would the 1^0 represent in this case?
nothing
no and it should never happen
right
you cannot have a 3 cycle in S2 anyway
of course
so my main trouble I guess is where the actual relationship is coming from? the wording is kind of throwing me off, āwe can pick the elements in {i,j,k} 3 choose 3 ways, or 1 way. Which makes sense I guess, but how does that then relate to the TOTAL amount of ways we can make that three cycle
I have no idea if what im saying is garbage and im just confused.
would it be 3C3, * 2! ?
Convince yourself that (i j k) and (i k j) are the only two distinct 3 cycles of the elements i,j,k
I am absolutely convinced, I have stared at it for the past 30 minutes
Right then what exsctly is troubling you?
the more general approach for n and not n=3
Everytime we pick 3 elements, we have two options for a 3 cycle
So we have nchoose3 * 2
alright thatās fine
would you be able to mention how it would work for n=4? I guess you would have nC3? * amount of options for 3 cycles
yes
ohhh thank god

so how do you work out the amount of options for 3 cycles of a s_n group
8 right
so it would be
ok I have no fucking clue

okokok
4C3 * (3-1)!

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Can someone explain to me how to do this question?
do you have any ideas
i move everything to the left and leave p on the right?
yh
yh
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Is this correct?
Yeah, parenthesis around -1/sqrt2 tho
The solutions have a different answer tho
Iām lazy
Where did you get -pi/4 from?
In my working out?
I added 2pi so the angle is in the principal argument range
Okay I see that the problem isn't in that
Is there a problem in the solutions?
In part i) does it say arg(z) = tan^-1((1/2) / (1/2))?
Yes
There is no negative
arctan(-a) = pi - arctan(a) as far as I am aware
But here it's arctan(1), not arctan(-1)
So the argument should be pi/4
Do I always have to use this rule
Itās tan inverse negative 1
Half over negative half
Not necessarily
In the solutions I think they added the negative after
So I donāt need to know it?
(1/2)/(1/2) is not equal to -1
Wait are you talking about the solutions?
Yes
If you already know the value of arctan(-a), then no
If you don't, then you can use it
Well, whatever is saying that the argument is 3pi/4
Cause it's wrong, it should be pi/4
You mean -pi/4?
That's wrong too
So where did I go wrong in my working out then?
.
Yeah
Why would they divide 1/2 by 1/2?
For the angle?
But the argument should be 3pi/4 because it indicates the correct quadrant
I did tan inverse -1
The angle -pi/4 indicates the 4th quadrant, where x > 0 and y < 0
But here we have -1/2 + i/2
Which is in the 2nd quadrant
So instead we pick pi - pi/4
So that we flip the signs of x and y
While keeping the value of tan the same
Cuz the period of tan is pi
Isnāt it second quadrant?
Ye, mb,
The point is still there though
So we only add pi since it is a quadrant rule?
Yeah you have to check if the argument agrees with the quadrant
Ahhhhh
So if it does agree it does not need to be changed
Right
Thank you for the helpš
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how do i do this
@light lark Do you know the binomial formulas?
There is one about the difference of squares... wich helps tremendously in solving this problem.
Knowing about prime factors also helps.
The binomial formula I meant was: $a^2-b^2 = (a+b)\cdot(a-b)$
Landau08
which you can check by multiplying out the brackets.
@light lark Let me know if you are still stuck in spite of the hints.
so a^2-b^2=65
(a+b)(a-b)=65
can you also write 65 as a product?
right
if a and b are the (positive) side lengths of the squares, does 5 correspond to a+b or to a-b?
a-b
Correct, so you need to solve the linear system of equations a+b=13, a-b=5
By the way: you also could have factored 65=65*1 but this will not lead to the smallest value of b (here, a+b=65 and a-b=1 leads to a=33, b=32).
oh yeah
What's your final result for the smaller square's side length?
a=14
really?
b=9
but a+b= 23 then
but a+b should be 13
Did you add the two equations a+b = 13 and a-b=5 to (incorrectly) get 2a=28 and a=14 from that, by any chance?
yeah
i think iāll just use substitution method but i dont really know whats wrong with this
only a calculation error, your method was fine:
adding 13=a+b and 5=a-b leads to
13+5=18 (not 28) =2a so "a" should rather be 9, shouldn't it?
@light lark Has your question been resolved?
yeah mb
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I have this graph
is there only one strongly connected component {1,2,3,4}
or would it be 2 ? {1,2,3,4} and {5} ?
@west elm Has your question been resolved?
@west elm Has your question been resolved?
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@west elm Has your question been resolved?
@west elm Has your question been resolved?
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I am stuck on that
what's the question
what are you solving for
for him to get the answer.
answer to what question
this isn't a question
neither is this
no idea what you're given
what are your instructions for this
i have none
all i know is he worked on it for 4 days.
anywho let's close this i'll try to figure it out
then go back and ask
yes
great do .close
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I divided and got them wrong I donāt know what to do
Send your working
I used a calculator
Send what you typed in the calculator then
I did 2 divided by 12,000 and got ā0.00016667ā
Well I figured since it was red I only had to use the one in red
yeah idk what the red is for, but I don't think that means you omit the rest
idk maybe you could hover your mouse over the red (if you're on a computer) and see if a message shows up?
Well just go with $P(t)=\frac{12000}{(1.01)^{12t}}$
Civil Service Pigeon
Do I divide
Yeah, just set $t=2$ for (a), so you get $P(2)=\frac{12000}{(1.01)^{(12)(2)}}$.
Civil Service Pigeon
Do I do anything else
,w \frac{12000}{1.01^{24}}
,w 1.01^24
oh that's the denominator
As a general practice, I would advise just putting everything into the calculator at once
Because especially with larger quantities, intermediate rounding can affect the accuracy of your answer to a non-negligible degree.
I'd just advise putting this entire thing in at once
send a picture of your calculator input
Man
yeah just put the expression you need calculated into the calculator
don't bother will all of the other stuff
I donāt understand
just put this.
I got 9450.79352
š
But it says to round it by 3 decimal places
then round it to 3 dp?
0.794?
how did you get that?
I donāt know
You know we're rounding 9450.79352, right?
Since we want to round this to 3 dp, we consider the fourth dp.
In general, the rules are
0 to 4: round down
5 to 9: round up
Since the fourth decimal place is a 5, we round up to 9450.794
Sometimes you may get stuff like 0.2699999....
If the digit you're rounding exceeds 10, then just round the digit before it as many times as necessary
Uhm
perhaps a video instead of my word jargon would help lol
This math video tutorial provides a basic introduction into rounding. It explains the process of rounding numbers and rounding decimals.
Here is a list of topics:
- Rounding numbers to the nearest ten
- Rounding numbers to the nearest hundred
- Rounding decimals to the nearest whole number
- Rounding decimals to the nearest tenth
- R...
organic chemistry tutor is pretty good
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Why tho? I was taught to simply add them ?
Please tell me you don't mean $\sqrt{a}+\sqrt{b}=\sqrt{a+b}$.
Civil Service Pigeon
Yes
I mean this
I thought to simply add the number
But this is transferring to other equation
yeah um ... that's wrong
very wrong.
who taught you that
@scenic valley Has your question been resolved?
wravenwell
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I chose C because when I put it in the graph went to the left
Think about what's actually happening with the -1
ok so notice that the equation you entered is not the same as the one in the problem
Oh
yes it matters
sqrt(-x - 1) means move the graph one to the left
sqrt(-x) - 1 means move the graph one down
it's easier to help if you ask a question
Is this the right one
I'm confused what you're asking
Like
Is this graph the right graph of the function? You entered it, yeah?
Yea
Mmmm
example: these two graphs are reflected across the x-axis but not the y-axis
D?
not sure, maybe you can tell me
Yes
np
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is this a valid decomposed function for this question?
Teacher has a different answer but he said they can vary and and all still be true but he wont get back to me
this is the answer he gave
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if f(x)=ln(1/x)
what is f'(5)?
What have you tried?
I just know if I have to use the limit definition of a derivative
there's no full question
this is the full question
I would need to find f' and then evaluate it at 5
yes
Do you need to use the limit definition because it is required or because you can't take the derivative the usual way
what I know is
f'(x) = lim{x->x0} (f(x)-f(x0))/(x-x0)
it's required
yeah
well you have the definition there, so plug in and get going on that
if you get stuck send your work here
and I'll try to help you out
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what's the DFT version of this?
@misty bay Has your question been resolved?
Saccharine has been waiting for an answer for 7 years and 2 months and counting
and still didn't find the answer

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How do I solve a 45-45-90 triangle if the hypotenuseās value is 4?
need to find the derivative of the above, im using quotient and chain rule but the answer continues to be wrong
Uh
Please read #āhow-to-get-help
Already took the channel š
How do I solve a 45-45-90 triangle if the hypotenuseās value is 4?
what are you trying to solve ?
I think the other values?
Pythagoras
You have that, you can use that into to find x
So uh replace x with 4?
no
nope
Where do I put 4 then
replace hyp with 4
Solve
How?
.
,tex \factoid sohcahtoa
Set $x \sqrt{2}$ equal to the value of the hypotenuse, and solve for x
you have theta and hypotenuse
you need only opposite and adjacent
which could be calculated by those formulas
for that the mistake is in what you did in the quotient rule
ā120 degrees long to short diagonal (itās a rhombus)ā
Thatās what I wrote down if that makes any sense at all
That user opened their own channel #help-10
Can someone see if they can help me with this
I think you mean that the angle between the long diagonal and the short diagonal is 120:
?
Yea thatās probably it
Is there a diagram with this?
Donāt got it xd
It was just a word problem
use this as reference
what do you want to find exactly?
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Hello
I know y = 2 because
x = y^2 so 4 = y^2 so y = 2
and x is already given
<@&286206848099549185>
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I dont know where to start on 88
Please help
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Hello
What part are you on
Doesnāt it say length 1
No its the uhmm symbol of length 'l'
What happens next?
Yeah
Are you asking for part b?
Sorry what do you need help finding
Itās not zero when r is greater than a tho
It has solution? I have no idea where to start
Ohh, but inside its zero? Or nah?
Yeah
Gauses law right
Electric field depends in enclosed charge
There is no charge when r is less than a
How about outside?
Yeah so the electric field is linear between a and b
But I think the first step is to find electric field when r is greater than b
Yep for part b
How about the part c?
You need to do 0<b and b<r
Sure
Yeah I think you made it a sphere
Which part is wrong?
You need to make charge enclosed a fraction of the total charge
How do i it?
This is the total charge of the cylinder
Ohh okay
But uh this is pretty hard if you havenāt done much of gausses law
I think this should be the charge enclosed
Yeah this is pretty bad
Itās easier to find the electric field outside the cylinder first
And also part c is easier than part b
No not really
You should probably go from part c to part b
And then do electric field inside the cylinder last
my teacher gave me a clue, he said i should use the formula of the electric flux to find the value of electric field and then use algebra
Will that do?
Okay okay
Yeah thatās what you do
But I mean thatās also what you wrote
Flux/SA is equal to the e field
I think do part c and find the total charge in the cylinder when a=0
It will make more sense
Alright
Hello i chose to give up on this problemš im sorry you were great but my brain just cant understandš thank you for helping me
Np I can do a part of it if you want me to
thatll be too much
No it will take a minute
Can you really do that?š
I want to clarify something, was there a flaw in the problem?
Wait
No my bad
2 sec
I forgot how to divide
It makes sense this way cuz the electric field goes down as r increases
It goes down by r^2 for a sphere
Like a point charge
Where it is kq/r^2
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the answer says the range is y > 0 but
doesnāt it touch 0 here?
sowhy isnāt it y >= 0?
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It is neither y>0 nor y>=0
Hence why I am asking for the pic of the original question
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need help
!status
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1
First try to define f'(x) using produt rule
remember to use product rule
how
so the product rule is d/dx f(x) * g(x) = f' (x)* g(x) + f(x) * g' (x)
Do you know this formula?
š
Notice that f(x) is actually product of x^8 and h(x)
then also power rule, which is d/dx x^n = nx^n-1, which will be needed later with the product rule
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what does equivalent representation mean?
you can draw the vector starting at any point you like
they're asking you to move it so it starts at the origin
you have it pointing in the -z direction
that would imply that the x and y components are zero
but that's not the case, right?
oh so i should draw it slightly off first
then do this?
@light shoal
try plotting the point (1, 0, -9) and then drawing an arrow from the origin to that point
that's what they're asking for
R u our physics gandl
no
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ik i have to draw a tangent
that hits the point 2
but
like
i duno what to do after
how far do i create my triangle
The gradient of the tangent is the velocity
Ig as far as possible
No the size of ur triangle doesn't change the slope
but
It doesn't matter
okk
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Please explain what the multiplicative Inverse of 550 mod 1769 is.
do you mean "Please explain what modular inverses are in general" or "Please explain how to find modular inverses in general" or "Please tell me what this particular modular inverse works out to be"?
I want to understand how to calculate the multiplicative Inverse of 550 mod 1769.
@quasi bison
In general please.
are you familiar with euclid's algorithm?
Heard about it, but no.
then you might want to read up on it
it is an algorithm that lets you find the GCD of two numbers, but also, importantly, it lets you express said GCD as an integer linear combination of said numbers. and that is applicable directly to finding modular inverses.
Can't I just calculate step by step until I have the answer of that particular problem?
"multiplicative Inverse of 550 mod 1769"
find gcd(1769, 550) and make sure it equals 1. if it doesn't equal 1 then the inverse doesn't exist.
otherwise, by any means you wish, find integers x and y such that 1769x + 550y = 1.
y is the inverse you're looking for.
Thanks.
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Help is it alr if someone helps me visualise this I donāt need help solving I just needs see how it looks like Iām bad at graph terms lol
Desmos 
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The 21x21 matrice is orthogonal and symmetrical. Find the inverse B^(-1) to B=73A^(155)+27A.
What step are you on?
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6. None of the above
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$\sum_{k = 0}^\infty (-1)^k = 1 - 1 + 1 - 1 + ...$ diverges after the divergence theorem, since $\lim_{k \to \infty} a_n = \lim_{k \to \infty} (-1)^k \neq 0$. \\
For $\frac{1}{x}$, after the Taylor Series, we have $\frac{1}{x} = \sum_{n = 0}^\infty \frac{f^{(n)}(a)}{n!}(x-a)^n$, for some $a \in D_f$, where $D_f$ is all $x \in \mathbb{R}$, $x \neq 0$. \\ $\left(\frac{1}{x}\right)' = -\frac{1}{x^2}$, $\left(\frac{1}{x}\right)'' = \frac{2}{x^3}$, $\left(\frac{1}{x}\right)''' = -\frac{6}{x^3}$.\\
For $\lim_{x \to 1} \frac{1}{x}$ and using $a = 1$, we have $\lim_{x \to 1} \frac{1}{x} = \lim_{x \to 1} f(1) + f'(1)(x-1) + \frac{f''(1)(x-1)}{2} + \frac{f'''(1)(x-1)}{6} + ... = \lim_{x \to 1} 1 - (x - 1) + (x - 1) - (x - 1) + ... = \lim_{x \to 1} 1 - x + 1 + x - 1 - x + 1 + ... = 1 - 1 + 1 + 1 - 1 - ... = 1 + (-1 + 1) + (1 - 1) + (-1 + 1) + ... = 1 + (1 - 1 + 1 - 1 + ...) = 1 + \sum_{k = 0}^\infty (-1)^k$.
Since $\lim_{x \to 1} \frac{1}{x} = 1$, this would mean that the series converges to $0$. Where is the mistake?
I assume it should be in taking away the 1, the sum has one term too less, right?
you are switching the limit and the series
$\lim_{x\to c} \sum_{n=0}^\infty f_n(x) \neq \sum_{n=0}^\infty \lim_{x\to c} f_n(x)$ in general
Denascite
@lone arch Has your question been resolved?
Where?
when you just plug x=1 into the series
and I mean then you have the whole rearranging the brackets thing
Yeah
The rearranging shouldn't be wrong though, right?
well assuming it would converge, no
but it doesnt
from the start you can write 1-1+1-1+1-1=1+(-1+1)+(-1+1)+...=1
and at the same time 1-1+1-1+1-1+...=(1-1)+(1-1)+...=0
So rearranging the brackets like this is wrong here, since the series diverges.
Yeah, we don't know if there are an odd or even amount of terms
Thank you
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what is the best way of differentiating this?
i did the logarithmic differentiation but it isnt good because when i input 3pi/2, i get ln(x) which is undefined
show your work
Well if the input is undefined there then there's no real solution to that problem yes you could take limit of the f'(x) and if still the limit is undefined then the f'(x) is not really defined at that value and if you have any problems to determining the solution them you could ask
And you don't really get ln(x) you get ln(and a large expression)
yeah but that large expression = 0
How?
by inputting 3pi/2
$(sin(x)+1)^x(\ln(sinx+1)+\frac{xcos(x)}{sinx+1})$
I already have explained it that I'd it is 0 at that input then it is undefined at that value only but it is not undefined for all the values
yeah ik

when i input 3pi/2, i get ln(x) which is undefined
i clearly said that
i never said all values
i cant be asked to do \sin and stuff
3pi/2
He said f'(3Ļ/2) is undefined
Yeah sori, f'(3pi/2) = 0 oop
input it in the ln function
i cant understand ur handwriting
You get rid of ln function after differentiating both sides
this looks like a bird lol
Youre supposed to differentiate on both sides
can u show in latex
Well im new here idk how to format...
rip
did u get this?
f'(x) = (sinx +1)^x times (xcosx + sinx +1)
Hm lemme try
how did u get that
$f'(x)$
hanzo
Hm ok that works
$(ln(f(x)) = x(sinx + 1))$
hanzo
You get this after taking log on both sides rite?
Thats raised to power x
i just follow the generalized power rule
Ok so you get this when you take one log on both sides you understand that rite?
In this condition you can't directly apply that rule u(x) can be zero here
ok
Do you know implicit differentiation? I can teach you my method
so what is the alternative
yeah i do kind of
like if ur finding y'
Ok
u just multiply by y' whenever u differentiate y
In my method you take log on both sides and then differentiate both sides w.r.t x
If I countinue from there I get
$f'(x)/f(x) = sinx + 1 + cosx$
$f'(x)/f(x) = sinx + 1 + xcosx$
hanzo
Then you get this
can u explain this step again
In this you take log on both sides,
The power on the expression on R.H.S comes down using property of log
natural log, right
Yes
didnt know that lol
what rule is that
$log(a^b) = blog(a)$
hanzo
Its ok
Oh, oh right then I was wrong my bad im very sorry, you are right then log will still be left and it will come out to be undefined
At 3pi/2
Im sorry for wasting your time
I wish you luck
can any1 help me find f'(3pi/2)?
i differentiated and got this:
ln(0) is undefined and when i input 3pi/2, i get ln(0)
@lean otter Has your question been resolved?
<@&286206848099549185>
how is it so?
-1+1=0
sin of 3pi/2 = 1
it equals -1...
hmm and the cos term is 0
yeah you're right odd interval therefore -1
the derivative is correct though
did you solve it?
ln(0)=undefined. how am i supposed to solve it? š
there is another way, which is why I'm asking for help
okay i am going to try then
i tried using the property log(a+b) = loga + log(1+b/a)
still can't get rid of log(0)
i think there is no answer
the derivative of (sinx+1)^x at x = 3pi/2 is simply undefined
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this is a past ib paper and i cant find out how to do this
i tried implicit differntiation, and isolation of variables
but i cant do anythign
with implicit differentiation, i got $\frac{dy}{dx} = 2y\frac{dy}{dx}$
what did u do for implicit differentiation
ronniefan
um
what do i do
the derivative = 0
for the derivative being orizontal
so, soooo
i dont know what to do
how did you derive your xy?
^
product rule said byebye?
wait
did i just
do a blunder
bruhhh
i became stupid
sorry guys, rookie miastake
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i differentiated with product rule
and i got y + xdy/dx = 2y dy/dx
and then i got y/(2y-x) = dy/dx
did i do something wrong
wait, i think i know
if the denominator isnt 0, but the numerator is
someone help
how do i go from here
,w differentiate implcitly xy = y^2 + 4
solve for the coordinates
-y/(x-2y) = 0
well you wont solve for coordinates, but youll get an xy equation for it
0 = 4
so no horizontal tangent
oh
i forget basic math when doing calculus, idk why
the second part of the question is to find the coordinates of thep oints where the tangent to the curve is vertical
i think i know
so find the value of the denominator of x, so that its 0
so then
x = 2y
and then 3y^2 = 4
and y = 2/$\sqrt(3)$
ronniefan
anyone here to help verify?



