#help-0
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Yup
this is right
Finally!!!
I think I have to go over 6iii again
And ii cuz
Both ii and iv are the same
Ohhhhh nvm
We haven’t done iv yet
@keen plinth how would u propose i do 6iv
NO wrong SNOW
ohh
you just pinged some random person
edited it my bad
hopefully it werent a mod
not really
i know its kinda like a multiplication tble
AXB = a and b
but outermost row and column idk
uh oh
| A | A' |
--+-----------+------------+-------
B | Pr(A, B) | Pr(A', B) | Pr(B)
--+-----------+------------+-------
B'| Pr(A, B') | Pr(A', B') | Pr(B')
--+-----------+------------+-------
| Pr(A) | Pr(A') | 1
LOL
my bad snow didnt mean to ping
i would love to help you but it seems another fellow snow has it covered xD
sNOw is here
pings cant be edited out
it’s alright dont worry about it!
this is the full table where ive used commas to denote intersection
basically
the middle 4 are all intersections of the corresponding headers
and the outer cells
are the sum of the inner cells
so Pr(A) = Pr(A, B) + Pr(A, B')
since A happening can be split into A happening with B and A happening without B
across the rows too
Pr(A, B') + Pr(A', B') = Pr(B')
| A | A' |
--+-----+-----+----
B | 0.4 | ? | 0.5
--+-----+-----+----
B'| ? | ? | ?
--+-----+-----+----
| 0.6 | ? | ?
so given something like this
with unknown entries
your job is to just fill in the entries using the fact that rows/columns sum
@keen plinth thanks bro imma do this now
so
if the total of column 1 where AB is 0.4 and total is0.6
will the B' = 0.2?
@keen plinth
oh yes
yes
yep
thank you
nah wait
ty madam
i remembered looool
how do i calculate this sort of probability
7% of 6 apples?
ive stated A = bad apple (0.7) B = good apple(0.93)
@keen plinth what methd should i use
i feel like the probability of picking 1 apple every time resets
so maybe i have to stack probability
do you know about that
oh
no but i think i can figure it out
wait
thats the thing where
you have power C o
POWER outside bracket) then C then power of x
for whatever range they specify like fourth expansion
oh no thats expansion not distrivution
what does the x curly bracket mean?
reading on it now
i think i can answer the first part on my own the questions seem similar in my book
which curly bracket?
my book is saying normal dist to binomial dist i dont think i can use it to solve this
here X means the number of bad apples you get
ahhh
yeah the q doesnt ask tht
but ok k is equal to the 6 apples she gets
or for every instance of getting an apple
now whats n
n = how many apples you buy in total
ok
how do i find k?
OHHH
no its bounded
X cant be larger than 6
ahhh
we arent gonna get more than 6 bad apples if you only buy 6
otherwise youve achieved magic
so 1 + 2 +3...+6
lol
ok so i do this calculation 6 times with x = 1 then 2 then 3
then add those probabilites
oh damn
bruh so how do i calcuate this?
yeah
no but does x represent a gain here?
good apple probability is 93% , bad = .7
@keen plinth what vid should i watch to answer this q
not really sure on vid recommendations
this is just the binomial distribution
id recommend you review that
X represents the number of bad apples you get
in this case
X could be 0, 1, 2, 3, 4, 5, 6
you could get any number of those bad apples
the probability of getting k many bad apples is given by this
where n = 6, p = 7% = 0.07
what do you mean by x count
x is a random variable right
ok this page here says
The four properties of the Binomial Distribution: number of trials,two successful outcomes,independence & constant probability.Illustrated, with lots of worked examples.
the possible number of 5s taken in 3 trials is 0,1,2,3
ill do this tmrw thanks for ur help so far
@keen plinth gtg
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np
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when factoring 4x-2xy
which is correct -2x(-2+y) or 2(2-y)
not sure if you're supposed to also pull the negative from the -2
well for one 2(2-y) is missing an x
oh yea sorry I meant to put an x
2x(2-y)
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Yo what is the derivative of 2/x
Is it a negative sumn or just 2
take derivative of $2x^{-1}$
rbit ✨
is a negative sumn
-2/x^2

Right?
indeed
you're right my dude
it is this
Eh I got one more question
but only one more
If the given x=2 then slope of the tangent line of y = x/x^2+1
Then it will be 2/5 Isnit?
Just plug the x in
take derivative and plug in 2, but idk where you getting the 2/5 from
probably 2/(2^2 + 1)
So the numerator will be zero right?
but doesnt he have to take derivative first
If I take the derivative
But fam
use the quotient rule
Can u show me
whos igor
Lmao this keyboard
you know what (f(x) / g(x))' is?
Yo the derivative of - root of x is -1/2x isn’t it
Yea I know but ion know how to apply it
It’s for next week’s class but I have to understand it first
$\frac{f'(x) \cdot g(x) - f(x) \cdot g'(x)}{g(x)²}$
rbit ✨
Or -1/2 root of x
Nvm it’s the right answer
$(-\sqrt{x})' = \frac{-1}{2 \sqrt{x}}$
rbit ✨
Yup
Oh yea I’m a bit confused about this wait
Graphically, the derivative of f(x) at r = c calculate
the slope of tangent line of graph y = f(x) at x = c
Is that true?
yes f'(c) gives you the slope of tangent of f(x) at x=c
idk whats there to simplify
Yo dude if the numerator is 0 after taking the derivative it ok be zero right don’t care what the denominators are
So what should i do
what is your derivative
thats not how to take derivatives of such fractions
Ok tell me
$(\frac{f(x)}{g(x)})'=\frac{f'(x) \cdot g(x) - f(x) \cdot g'(x)}{g(x)²}$
rbit ✨
what is f and what is g in this case
Ok wait lemme write it down and show it to you
differentiate using quotient rule
yes
,w derivative x/(x²+1)
Wait what
ok lets see again
This is wrong ?
what is f'(x) and g'(x)?
yeah f'(x) means derivative of f(x)
Yeah oke
So the numerator is 25 right
So it will be -3/25 since the x is at 2
Isn’t it?
i mean yes, but you still gotta know how to get there
Yeah just take derivative and put them into the formula
But if you wanna take them derivatives you can’t do it one by one or you’ll end up having the numerator becomes zero
So how to do it?
right
i guess youll still learn it from your teacher?
It’s for next week’s material but I wanna learn it from now
$(\frac{f(x)}{g(x)})'=\frac{f'(x) \cdot g(x) - f(x) \cdot g'(x)}{g(x)²}$
rbit ✨
This is correct right
we had
f(x) = x
g(x) = x² + 1
then
f'(x) = 1
g'(x) = 2x
putting it into the formula
$\frac{1 \cdot (x² + 1) - x \cdot 2x}{(x² + 1)²}$
rbit ✨
Yeah right
Oh the derivative of 0 is 1? I got it’s zero
Thought *
the derivative of x is 1 yeah
Cuz I seen an article that says that it’s zero because it’s a constant etc etc
Okok das why I got confused at first
Remember I said the numerator equals to 0
Das why hahahaha
Bro I got questions again will u help me out?
Just like teach me to do it
if i know the answer
The gradient of tangent line of y =(2x-1)^5 at x=2
Of course you can’t just substitute the x right
Well do I have to take the derivative or apply the formula of gradient or wha
gradient is slope right?
Yeah
It stands for m
Y=mx+b that s the formula but It will not be applied in this case
Ion know
then whats the derivative of (2x-1)^5?
na
these questions are hard if you havent learnt the rules yey
you know the chain rule?
Yeah cuz I just took a look at a few examples so das why I came up with that answer
Nah
Wait so the question above should be used with the chain rule?
What’s the formula
$(f(g(x)))' = g'(x) \cdot f'(g(x))$
rbit ✨
Ion know which one is g or f of x
in this case,
f(x) is x^5
g(x) is 2x-1
Hmmm how do I put them into the f(g(x))’
so 2x-1 is the "inner" function and x^5 the "outer" function
Mhm okay okay i see
what if you plug in 2x-1 into x^5?
(2x-1)^5 yeah
then
f'(x) = 5*x^4
g'(x) = 2
This is (2x-1)^5 then
$g'(x) \cdot f'(g(x)) = 2 \cdot 5(2x-1)^4$
rbit ✨
you see how?
Yo yo
The power was 5 and you took the derivative and it became 4 I got it got it
But the thing is where did the 2 come from and why didn’t the -1 disappear
so basically, you first take the derivative of the outer function, so
(2x-1)^5 you get
5*(2x-1)^4
and then you multiply that by the derivstive of the inner functiom 2x-1, which is 2
Also 2x supposed to be just 2 isn’t it
How did u come up with 2 fam? I’m sorry for asking many questions
,w derivative (2x-1)^5
the 2 is the derivative of 2x-1
Oh yea the inner right
you know sin(x)?
Now it’s understandable
and its derivative is cos(x) yeah?
well what is the derivative of
sin(x²-2x+3) then, using the chain rule?
Cos 2x-2
not quite, what is the outer and what is the inner function?
Outer 1 inner is the quadratic
outer is sin(x)
then first only take the derivative of the outer and keep the inside:
cos(x²-2x+3)
and multiply that by the derivative of the inside:
(2x-2) * cos(x²-2x+3)
thats the chain rule
So from the question I have I took the 5 and multiply it by the derivative of the inner
Correct?
So the inner is 2 outer is 5
(2x-1)^5
I got 10
we get 5*(2x-1)^4
Yea das it fam lesgoo
then multiply by 2 being the inner derivative
So what now
Just plug in the x =2 ??
yes
i think so
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Hi
I have this working from my teacher
My issue is this line:
How is this true?
I’ve tried inserting values for x and y and it seems false to me
The "same as" part?
Yes
What x and y values made you think it was false?
Ngl I just did the numerator and compared answer
Just realised it’s the numerator and denominator together that make them equal
I get the same value from both now
Indeed
I see now
The trick to go from one to the other is to write x-y as -(y-x)
Little confused
From what I understand if you have an equation with xs and ys on numerator and denominator
Then as long as the equations are values of x minus values of y then you can just flip them to be ys minus xs
Because the negatives for the latter will cancel on numerator and denominator ?
Basically $\frac{a}{b}=\frac{-a}{-b}$
ΣAC
It's got nothing to do with x-y
This makes sense now
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question
answer
lets say you dont know how to graph 3 given functions. but, you have to find the area between them. they are also supposed to be put into terms of y
how do you proceed?
integrate
I don't know what you mean by right and left
if anything upper and lower
start by calculating where they intersect I guess
yes, but in terms of y
do you have a picture of what you mean
hmm hold on let me get one
okay if you are given these two equations but are unable to graph it, how do i know which curve is on the top/bottom? or in y-terms, right/left?
yeah but lets say i didnt know how
like i had no idea what shape the equations would make
well you could calculate a few points and try to draw some line between them
to get a feel
I don't really know why this has to be in terms of y
doesn't really change much
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assuming you are only interested in positive area, you could just integrate as usual
and if you get something negative, just ignore the sign
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Can anyone help me with this please? I tried plugging it into the first equation but it doesn't seem to be right.
What is the slope of the tangent line in terms of f_x and f_y?
The derivative of x and the derivative of y?
f_x is the derivative w.r.t x, f_y is the derivative w.r.t y
There is a formula for the tangent line in terms of f_x and f_y you should have learned
I dont think I learned that in class
Does "gradient" ring a bell maybe?
Nope. No idea sorry
Ok another idea is that you can find the slope (dy/dx) by using the partial derivatives through the "chain rule", maybe that rings a bell?
I think I remember that sorta? But ive never been taught to make an direction vector
Well the direction vector is just the gradient, honestly idk what else to say about that
$\nabla f(x,y) = (f_x(x,y), f_y(x,y))$ which is the direction vector of the tangent at (x,y)
Learath2
then the f(x,y) = (-4x , -2y)
Then what am I supposed to do with the trace and x=-1?
Ok, forgive me for I seem to have misread this question. It is asking the tangent vector for the trace of specific lines. I thought it was looking for a tangent vector to the plane
Totally fine lol I dont even understand the question
So we want the specific curve f(x, -3). You can just plug in -3 for y, then find dy/dx normally as you always would
So I plug in -3 to y like to the first equation?
11-2x^2-(-3)^2?
Yes, then you can take the derivative to figure out the slope of the tangent vector
I got -4x
if i did it right
Then how do I find the vector? I think it should be <?,?>
at x = -1 we get 4 for the derivative, so (1,4) is a tangent vector. These questions are usually looking for a unit tangent, so we need to divide it by it's length
so (sqrt(17)/17, 4sqrt(17)/17) would be my answer
Im not allowed to put the sqrt so i tried calculating it and put (0,2425, 0.9701) but it says incorrect
Am I doing something wrong?
Nope. Says its wrong.
Then you'll just have to wait for someone else to come along, I'm fairly confident this is the tangent vector. Maybe there is some other way to read this question I'm just not getting
Alright. Thank you for your timee
<@&286206848099549185>
@proper lake Has your question been resolved?
@proper lake Has your question been resolved?
@proper lake Has your question been resolved?
<@&286206848099549185>
so because you're talking about a 3d space, the direction vector is probably 3-dimensional
so try (1, 0, 4)
also, fwiw, you can compute this directly without substituting in the value for y
you're basically asked the directional derivative in the direction [1, 0]
does that make sense?
and if not (1, 0, 4), try (1/sqrt(17), 0, 4/sqrt(17))
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Could someone explain why the probability doesn't change when calculating E(X^2)?
Wdym
because there's a 1-1 correspondence between x and x^2 here
if you know x^2 = 9
you know x = 3
What does 1-1 correspondence mean?
one to one correspondence
Yeah, what does that mean?
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feng jiu ge is truly the genius of a generation
able to battle rank 8s with a rank 7 cultivation
crossing the gap between realms
wtf are you speaking

LOL
yes
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Closed due to the original message being deleted
osmium
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hey all how would i do this, as i dont understand what the comma does.
It’s like an if then statement ig
If x<3, then x^2 < 9
Disprove that
Show a case in which that’s not true
just find any value of x that is less than 3 that is also greater than 9 when squared
think about negative numbers
Yes that’s true, but ur trying to disprove the statement
Ohh i cant read....
Xd
4 will work
well 4 is greater than 3
use this @bold zephyr
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How can this answer be further simplified?
It can't, though you can write ⁶√x as an exponent
Im not sure what you mean
Like how you can write √x as x^(1/2)
Yea
what would i put
What's ⁶√x as an exponent?
How is it 1/8?
if 1/2 is one square root
then triple that
for 6
im home sick with covid right now and my teacher isnt very responsive
No
i have no idea what im doing
How did you get your answer in the first place?
used this as reference^
so are you telling me its 1/6
cause theres a six
ok this is being accepted thank you for your help gamer dio
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Hello
isolate x on first equation
simplify
until found x
then put that number as x in the second equation
What
I cant solve for x
how come
Thx for trying tho bro
no problem at all
hihii
for such qns,, u wld have to express the first eqn in a form which u can substitute in ur second eqn
not rly easy to see
but for u can express ur first eqn 2x^2 + x - 8 as 2x^2 + x = 8
How?
hmm
manipulate ur second eqn 2x^3 + 17x^2 +123 to x(2x^2 +17x) + 123
then express it as x(2x^2 + x + 16x) + 123
from our first eqn,, we know 2x^2 + x = 8
so sub it in
then u can go from there (:
not a very easy qn I think
Oh shit
OH SHIR
SHIT I SEE IT
Wdf how am i suppose to know im suppose to do that
tf
Thx im gonna try
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Im having trouble inserting the numbers in order to isolate x and prove theyre inverses.
I got f(g(x)) and g(f(x)) but idk what to do now
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any idea why the last 2 answers are wrong
its ays they are wrong
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Im new to the differentiation topic, would anyone be free enough to guide me through that?
this is a note my lecturer sent me, but i still dont understand it
this note explains how to take the derivatives of constant functions and power functions
@tender magnet Has your question been resolved?
what does it mean by that?
sorry for late reply
this is your first time learning calculus, yes?
yes
so your professor must have told you about the derivative, which is one of the two main objects of study in your course...
this is physics actually, we were learning the kinematics
well you're gonna have to know your way around basic calculus.
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Struggling on 10b, why is it not 1024? The answer shows 484.
This is my working:
Never mind. I included that the old cells that are still alive will produce 3 more new cells on each day, it only states each new cells produced another 3 cells, not all cells.
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hello
I am working on the epsilon-delta proof of this limit
I have factorized into
and if I choose delta = 1, I get
which in turn
does it make sense in this case to let delta either be 1 or negative epsilon?
im not sure how to proceed from now
both delta and epsilon need to be positive
that was my concern
you cannot assume this. you are trying to show this
in general, delta depends on epsilon
thanks for the link!
I will read up.
would you say my mistake in this case is to let the factor be -1? should it just be 1?
if I let delta be 1 can
you want to show |x-1||x-3|<epsilon, not use it to show |x-1|<epsilon
mkay. I will read up some more to get my head around this. Thanks!
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hi its me again xD, i figured how to use the online calculator to check my answers. Im supposed to get 6x+1 but i some how ended with just 6x. what did i do wrong?
very first f'(x), your numerator has +x when it should have +x+h
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question, is this question written wrong? or is it correct, because from my understanding, should ab = ac ?
im helping out a friend on their maths paper and they asked me to check this, its meant to be an official mock, i dont know what to tell them
@wanton nova who said the diagram was to scale?
yeah but i ruler wouldnt matter as its not meant to be used to scale bud
Oof
supposing AB=BC and you dont have a scatch what can you say about <ACB and <CAB?
anyway
not meant to sorry
this problem can be solved as written
you just have to be mindful of the potentially misleading diagram
if you went off the diagram its simple
Still believe its a typo cuz ab and ac are equal on the drawing
you just add the left angles and the top one is the same
redraw the diagram as given in the text, then solve both cases lol
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how to find the domain of arcsin(x/x+2)
i know the domain of arcsin is -1>=x>=1
$$-1 \leq \frac{x}{x + 2} \leq 1$$
Pluton
Move 1 to left side
wdym
Subtract 1 from both sides
gives x-x+2 <= 0
Nope
Pluton
(x-x+2)/x-2 <= 0
Yes
And do you know why you cannot multiply by x - 2
Like you did up there
with zero?
Wdym with zero?
i dont get this question
Do you know why
These 2 inequalities are not same
nope
$$\frac{x - x + 2}{x - 2} \leq 0$$
$$x - x + 2 \leq 0$$
Pluton
You cannot do that because when doing that you are basically assuming that x - 2 > 0
Because when you multiply by a negative number you have to change the sign
i see
So by multiplying both sides with x - 2 you are basically assuming x - 2 is never negative which is false
Ok so you now have
$\frac{2}{x - 2} \leq 0$
Pluton
yes
yes
Therefore either numerator or denominator have to be negative
Numerator is a constant and positive so denominator has to be negative
yes
Ok so now solve for x in this inequality
No
yea
Ok now $$\frac{x}{x - 2} \geq -1$$
Pluton
Absolutely same thing now
Pluton
right
This seems a little harder right
yea
when is x - 1 = 0
x = 1
how about x - 2
No that doesnt mean anything
ohh ok
We will just split this now in 3 ranges
$<-\infty , 1>$ , $<1 , 2>$ , $<2 , +\infty$
Pluton
yes
I mean yes the <2 , + infty> doesnt meet the x < 2
But in this case its right
In the full answer it isnt tho
full answer?
I mean we are first solving the first inequality , then the second
The answer is the intersection of both
Because both must be true
yes
So here we get the answer
$<-\infty , 1] U < 2 , + \infty>$
Pluton
why dont we include the (2, +infinity) in the domain
Because for $<2 , + infinity>$ the $\frac{x}{x - 2}$ is bigger than -1
But by our other inequality its is less or equal to 1 if its less than 2
Pluton
So it isnt in the domain because it is bigger than 1
So now you just find the intersect of those 2 sets
ok
Do you know what that would be?
(-infinity, 1]
yea
And thats done now
Thank you Pluton
No problem
.close
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guys i need help to find max points of this function
we can use calculus
your f'(x) is wrong
the cos(x) should've been cos(x/2)
also sqrt(3)/2 = sin(pi/3) and 1/2 = cos(pi/3). you can put that to use.
@stable grotto Has your question been resolved?
ok holon
this one rite
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@indigo crown Has your question been resolved?
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That’s not possible because 2y-3x can’t be equal to both 10 and -2
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Hey, can somebody help me complete the following:
Identify and label pairs of congruent triangles that show 1x translation, 1x reflection, and 1x rotation of congruent triangles, and explain each of the 3 different rigid transformations
i have no idea how to solve this but uh ;-;
mind if I ask what field of math this is from o.o
im very intrigued and ive never seen a question like this before
Congruence, particularly triangles
hmm i do know what both of those are but never learnt about transformations and rotations i suppose
Oh, okay
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I need help with using an fx-9750GIII calculator
Basically I needed to know how to do this, teacher only gave me the function for ti 84 while I have a different calculator
Heres what my calculator looks like
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How am i supposed to write AB and AD as 3D vectors
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<@&286206848099549185>
@blazing rose Has your question been resolved?
Hello, maybe assume that the third coordinate is 0
maybe it means 2D
must be a typo
ask your instructor
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I need help with answering the second part!
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This is a line with slope 5/4
so we can think of this as a right triangle where the opposite is 5x and adjacent is 4x
you can use that to find the hyp, then apply sin=opp/hyp
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How do u find the answer
Like why is that the answer
I saw it on the board but I don’t understand why it’s that…
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2 please
I have this part to show bounded:
Need someone to look at what I have so far and help me with the portion about monotoned.
you should also show that x_{n+1} is always greater than 1 (using a quick induction or something)
also, what you've done might be notation abuse, but the idea is right
monotone would probably also be an induction argument
Where at?
Maybe as n approaches infinity?
definitely not
I would just say suppose 1<x_n<2. Then show by induction, 1<x_{n+1}<2
Also,
I got this but I’m not sure how to transition into showing x_n is greater than or less than x_n+1 to get the monotoned part
As they are both greater than 1
Ehh
I found some work online and it makes somewhat sense
Take a look
ah, thats neat
yes, (you used x_k>0 too there)
As in I need to add this in the suppose to section? “Also, suppose x_k > 0”
I hate proofs.
This crap really is an art, and I suck at drawing art.
yeah
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question 4
idc
<@&268886789983436800> this guy is spamming the help channels
thanks
What have you tried
y = 1/3 - 2?
to get y you have to divide both sides with -3 right?
i forgot to put the x
Still, you shouldn't get x/3 - 2
