#help-23
1 messages · Page 122 of 1
You do it and tell me
If (f(n) > 0), increment (n) by 1 and go back to step 3 (n=1) and compute f(n)
weig
And if (f(n) \leq 0), you got it. The current value of (n) is the solution
weig
The smallest n = 1 btw
So i now calculate everything?
What is this inequality for btw?
I mean yeah
School need to make presentation due tomorrow
okay
so n = 2 is positive?
i only should try this value for n?
but what can i change then?
nah like it satisfies the inequality from the two conditions i gave you
If (f(n) > 0), increment (n) by 1 and go back to step 3 (n=1) and compute f(n)
And if (f(n) \leq 0), you got it. The current value of (n) is the solution
you got it = stop right there
Change what?
mhh
i don't get this what is step 3
start with n = 1 and compute f(n)
meaning try a value for n
that isnt the one that didnt work just now
so i approximate n till f(n) is smaller equal 0
Correct
okay
Increment n by 1
Until you get sth that corresponds
but as i told you
1 works for this specific inequality
n = 1 => f(n) = -0,83
n = 2 => f(n) = 0,13
n = 3 => f(n) = 23,52
somehow it seems that the numbers are getting bigger and bigger
why would you keep doing it
Wait...
this
That's all i don't try to get near?
i mean hey it's the only one that applies haha
it's the smallest
you cant go any smaller than this
but i can use non-integers as well right?
I do not know
Depends on your exercise
Are non-ints allowed
If that's the case you would need a numerical method
...not with Binomial coefficient or?
Like the bisection or newton's method
In this context
If
n
represents a count of items or events
then it should be an integer
If n can be a non integer
then you would need to clarify what it represents
and how the binominal coeff is defined for non int n
What is when we are starting from $\fraq{49!}{42,5}\leq(n-1)!(50-n)!
42.5 makes it unclear
first i thought it would be a simple math project :/
I mean this is nothing man
You just need to know clearly what the problems is asking for
so we start again with $$
0.85 \leq \frac{{49 \choose {n-1}}}{50}
$$
octodino
bro keep it simple if you dont have any further details
and then multiply by 50
it seems to simple idk
It will only make it more complex
If the problem doesn't clearly state whether it can be a non int or not
It probably means it can't
Is this for highschool?
Yeah kind of
this one
Oh damn I didn't see this my badd
no problem
Yeah yeah
Correct
The hypergeometric distribution is appropriate
Smh my bad I didn't see this
ahh okay, no problem
Ok so
Yeah than i think i try to presentate that then to my teacher today
so the probability mass function of the hypergeometric distribution is indeed
$$
P(X=k) = \frac{{K \choose k}{{N-K} \choose {n-k}}}{N \choose n}
$$
weig
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do you understand or did i jump too far
ook
Thats the theme which i presentate
here you got
- (N) is the size of the population (50 fans)
- (K) is the number of successes in the population (1 muffle sport thing)
- (n) is the number of draws number of fans selected)
- (k) is the number of successes in the sample (we want the muffle sport things to be selected, so (k = 1))
weig
Yes and wer're searching n
and you want to find the smallest (n) such that (P(X = 1) \geq 0.85)
weig
gives you the following ineq
$$
0.85 \leq \frac{{1 \choose 1}{{50-1} \choose {n-1}}}{50 \choose n}
$$
weig
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no way you would solve this anatically
That means?
Use a numerical method
Start with n=1 then compute the probability for increasing values of of n until you find an n that makes the probability at least 85
ok?
so again
define the function
find the smallest n
and the same thing we did
no this is a numerical method
nah like you cant just guess it
thats what i meant by analytical
and
in this context
as i said earlier
.
i didnt know it was fans
so now
in this context
to answer your question
no you can't use non integers
like wtf is 2,3 fans
never saw one? XD
yup
1' define function
$$
f(n) = \frac{{1 \choose 1}{{50-1} \choose {n-1}}}{50 \choose n} - 0.85
$$
2' find the smallest integer (n) such that (f(n) \leq 0)
3' start with (n = 1) and compute (f(n))
4' if (f(n) > 0), increment (n) by 1 and go back to step 3
if (f(n) \leq 0) stop there you're good
weig
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but yes this makes more sense to use integers because this already makes no sense if we use a comma number in cobinatorics
yes absolutely
and then we get n = 1 as the solution
what
isn't our function this $$
h(50;4;n) := P(X=1)\geq\frac{\binom{1}{1}\binom{50-1}{n-1}}{\binom{50}{1}}
$$
octodino
yes
why tf did my keyboard write 43
😭
i was like why he confused we already mentioned it
n = 1
huh smth wrong here...
$$
\frac{\binom{50-1}{1-1}}{\binom{50}{1}} = \frac{1}{50}
$$
octodino
what about it
did you presave them?
i mean yeah
but they are good tbh
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yee i need help someone tryna give me the answer for this rq
Server doesn't give out answers. Do your own work
fuck u bitch
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!status
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
My first step was to rearrange making it 1>= P(a) + p(b) - P (a intersection b)
=> 1>= P (A union B)
im sorry i didnt understand
if you write =>, it will be treating your goal (P(A ∩ B) ≥ P(A) + P(B) - 1) as an assertion
this is a logic thing
okay
what you really want to say, if you want to make this into a proof and not just rough work, is that the inequality P(A ∩ B) ≥ P(A) + P(B) - 1 is equivalent to P(A ∪ B) ≤ 1.
and what can you say about the inequality P(A ∪ B) ≤ 1?
i know it is always true
but how do i prove it
how do you know it is always true?
cause the maximum probability is 1 right?
could say that.
but like how do i write it in a formal proof?
could also say that the probability of any event always lies between 0 and 1, which is either an axiom of probability or a direct consequence thereof.
okay
wait lemme write up the entire thing and then pls let me know if its ccorrect
let me know if i should make any changes
@quasi bison
third line is just horrible typographically
and also in terms of wording
also capital Omega and not lowercase omega
also no spaces before any commas
also "the probability of any event lies between 0 and 1" without any omega
okay
what all changes to make
changed this
changed this
changed this
would prickly also get rid of "As A, B \subseteq \Omega" (but if you insist on keeping it, at least make the B uppercase)
@turbid wave Has your question been resolved?
alright thank you so so much for the help
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This is the exercise I was just doing. Everything is correct except a) range and b) ii) domain.
in the book as solution it says range in a) is smaller or equal to 9. same thing for domain in b).
to me that makes no sense, because it is incorrect. if in a) domain is 3 < x < 7 then the range cant be lower than -7.
Could someone explain to me where i went wrong and why my solution isnt same as in book
you can see the exercise in picture no1 and my work in pic no2
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Is the example where x=1 and x = -5 a typo? They changed the inequality in these examples. But in these examples, the author said these would be false. But, if x =1, 1<2 is T and 1^2 = 1 < 4 is also T.
Specifically, is this inequality not supposed to be flipped?
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Hi can somebody help me solve this
Call 911, you might get help
l'hopital, not hospital
On a more serious note, I'd multiply the numerator and denominator by replacing the minus with plus
it isn't
So you get a fraction
Regle d hopitale
it really, really isn't
I tried it
,rotate
You can simplify the top
Srry im rewriting everything
Cuz u wont understand
What i alr wrote
@unique bison
-4x
Idk what to do from here
I derived the last line
Maybe factorization
Why?
Idk
Just do l'hopital
But the top will become 0
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are my answers correct?
You must be a bot manager to use this command!
!status
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4
checkbox #3 should be ticked but isn't.
right thats also correct
thx
.close
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!status
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4
checks out
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Hey, im stuck on this math probibility question. I dont know where to even start, can some help me out?
for the first step, go through each of the 7 cards and imagine, "if this card was the first to be turned over, and the rest were still face down, what is the probability that the next card I turn over will be lower than this one?"
mhm
so 5/6
well, yes, if it's 5/6 that will tell you that that card was indeed the first one turned over
🤔
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how do i solve for 'c' in this?
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how do I solve this differential equation
$\dot{x}= ax + by$ and $\dot{y}= cx + dy$ $a,b,c,d \neq 0$
tobi.
I tried writing this in matrix form and finding the eigenvalues is that a good idea
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Could someone help me in this question?-
I have this volume And I have to put it in iterated integrals of this format:
Being the answer this :
But I don't understand the limits of the last integral, the dz one
As you can see from this thing, the "z" boundaries are from the 1st integral
So we're taking 0 <= z <= 1
Since 0 <= z <= 1 - y, y being positive or null
Oh, I thought it was the last bc it is the last one I caculate
Yes you might have read them in the wrong order
I'm sorry, but I still don't get it, that only tells me the y range, no?
bc int that y can't be greater than 1, right?
Actually, you can get that the upper bound for z will be 1
Since 1-y <= 1
Then 0 <= z <= 1-y <= 1
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I did a task where i had to simulate values from an arima model where i choose its order(p, d, q) and then interpret the estimated acf/pacf with the theoretical ones. I got this as response from my teacher "These two paragraphs indicate that it is not clear how the ACF and the PACF of ARIMA models are expected to behave. According to you, an ARIMA(p, i, q) is expected to have p significant lags in the ACF and q significant lags in the PACF. This is not true. Correct this exercise". Any guidance on why im wrong and what is right or maybe point me to a source where i can read about it and learn? I've been taught that acf gives q significant lags and pacf p significant lags but i must be wrong. Any help would be appreciated
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So here by comparing our questions what is N and thita?
@sage shore
N=3
Thita=2PI/7
??
Ohh got it
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@wraith prism Has your question been resolved?
@wraith prism Has your question been resolved?
I lost other formulas
AP = ?
yes, there is another Lagrange formula for sine sum
Never heard of a tan formula :/
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How do we solve it?
Here i tried this 4 ways
Then differentiation which is 2,0,-2 doesn't exist
But here i want to learn how to break it correctly. I gave minus to both but alternatively
@wraith prism Has your question been resolved?
What are you not understanding?
Question, can be solved without writing, just remember non-diff+diff-> non-diff
and |x-a| is non-diff at x=a
@wraith prism
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Could you explain it please?
I didn't understand what you mean?
What is exactly your doubt, the actual method is given in the solution while I gave the shortcut method
Interval is my doubt
How to solve modulas
The solution is unclear
They didn't mention properties for x and -x
I wrote my solution so that i can show what is my knowledge regarding
You are only interested in derivative at 2
So no need for 4 cases
Think in nbd of 2
What if they have asked for any other cases
What will be our approach that time?
4 cases right?
Yeah
If a function is made of (differentiable + non-differentiable) functions, then it is non differentiable
And |x-a| is non differentiable at x=a
Your question consists of |x-2| which is non differentiable at 2, so entire function is non differentiable at 2
How is it non differentiation?
I don't remember the proof
@wraith prism Has your question been resolved?
I meant x-a
Where does |x-a| has sharp corner?
At x=a, a sharp corner is there which means two tangents. So differentiation is not possible
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For 23 would I multiply the num and denom by sqrt(2) to get it into the form sinx/x?
you dont need to, since theta goes to 0 so does sqrt(2)*theta
to see it easier you can let u=root(2)*theta and take lim u-> 0
same expression
Okay but what about for 25?
I need to get rid of the 4 in the denom right?
yeah you'd need 3y in the denom to use that identity
Hmm
multiply top and bottom by some constant you can determine to 'get rid of' the 4
dopediscorduser
$\frac{sin3y}{4y} * \frac{4}{4}$
$\frac{4sin3y}{y}$
dopediscorduser
So multiply by 3/3 then?
so you can use that identity
also wait
no thats not true
4 * 4y = 16y
if you multiply top and bottom by 4 you get 4sin(3y)/16y
mhm
Then multiply by 3?
yep
Could you clear up some confusion I have about this property
Why does it work if you have 3y in your sin arguments and 3y in your denom, but does not work for 3sin(y)/3y?
$\frac{sin3y}{3y}$
dopediscorduser
$\frac{3siny}{3y}$
dopediscorduser
So these two are identical in regards to the property?
They both are 1 as they approach 0?
they're equivelant expressions yeah
if you were to take their limit at 0
but that second expression has 3s for no reason really
since they cancel
Thanks
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Hi
_basudev
how do you get $n + 2 | 3^z + (n-1)^z$?
Hayley
_basudev
Since we know $ n \,\, \not{|} \,\, a$ and $n \,\, | \,\, b\,\, \implies \,\, n \,\, \not{|} \,\, b+a$
n doesn't divides (b+a)
Ahh shot we messed up let me write that again from the beginning
Should work...
yeah I get why $n + 2;|2^z + n^z$ but how does that imply that $n+2;|;3^z + (n-1)^z$ ?
Hayley
We have the seires $\varepsilon$ right?? We club 2nd term with the last one 3rd term with the second last one and soo on...
_basudev
... no
we have 2 + 3 | (2^z + 3^z) sure
but how does that help us show n + 2 | 2^z + 3^z ??
Where did I wrote thY??
i thought that was the argument you were making? that we can replace 2^z with 3^z
maybe not
ok i still don't see how we can show n + 2 | 3^z + (n-1)^z
yeah i did that in my head lol
but how is this equation justified?
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cos(x) + sin(x/2) +2 = 0
How should I approach this ?
use sin(x/2) identity
What does it say ? I have never heard of it ?
if u don’t know half angle formula, you can also apply double angle formula on cos(x)
other way to approach this would be realising that cos(x) + sin(x/2) = -2 if and only if cos(x) and sin(x/2) are both equal to -1.
Now that's an approach!
This is true because if one of them was greater than -1, it would mean that the other one is even smaller than -1 which is impossible for sin and cos
Great approach
this would require them to be consistent with the values of sin(x) and cos(x) (and to think critcally enough)
But it's a cool idea!
True
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Nice one
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So this is so easy but I have a few core questions that are super important
so for one, WHERE does the integral start?.. like is it 7 or 8 wtf??
secondly, how do you really set this one up?.. because technically the y = 2 and y = -1 are the boundaries of the actual area??..
you basically have to turn your head on its side here
technically you could split it up into two integrals
y is the new x and x is the new y
subtract them from eachother since its with respect to y anyways
so is that the process here?...
like you find the area under the y=o line and the area above it and subtract those?..
but like WHAT area is shaded??
there's only one enclosed area in that graph
no, that's not enclosed
the edges of the viewport don't count as boundaries
yeag
again you'll kinda need to turn your head on its side
okayy so what do we do now?!
you'll have $\int (\cdots)\dd{y}$
Hayley
what's the upper limit?.. and like how do you put that into integral form
like putting all 3 of those into integral form
the limits will be the bounds of y, how small and how big can y be?
oh shoot so it's -1 to 2
yeah
and the integrand will be the bound on x (as a function of y)
well, higher minus lower
then the top function is the parabola, and the bottom one is the 0 function
yep! exactly
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i can think of a way
wait... lemme rethink
hmm finding the discriminant should be the fastest way...
b²-4ac<0 and m-2>0
yea
no problem
please show
you don't have to
just take a pic will do 🙂
I won't
let's see
i see the problem
I lost the solution on -3m^2 + 8 < 0
Shouldn't it be the other way around?
-3m^2 + 8m > 0
If it's less than 0 the sqrt becomes complex no?
Bruh I forgot to point that out
hehe, it's okay
we just consider the real case.
right
should be ≤0 instead
i missed that
because the quadratic ≥0
anyways, i think that's it
Ohhh
I FORGOT AN A (XD) \j
sure
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Consider: h.x^2 + k.y^2 + z^2 = 25
Find the real values for h and k so that the equation represent a hyperboloid of one sheet which intersects the plane z = 3 as a hyperbola with a focal edge parallel to the y axis
I don't know how to solve this, I know that since the focal edge is parallel to the y axis that k has to be negative and h has to be positive but I'm not sure what to do beyond that
also that y has to be equal to 0
but then I'm left with h.x^2 = 16
but I don't know how to find the value for h with the available information
@keen mural Has your question been resolved?
<@&286206848099549185>
why?
and if y = 0, why do you know that k has to be negative? if y = 0 then k could be anything, as it doesnt matter.
@keen mural Has your question been resolved?
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!show
Show your work, and if possible, explain where you are stuck.
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sum of exterior angles in a polygon is 360 degrees
I dislike the amount of theorems you need to remember for geometry
there's probably a better approach to start basic and prove every but it's time consuming and I wouldn't know how to go about it
I'm very poor at geometry
i wasn't even sure about this it just looked right so I searched it up to make sure
Something like that sounds right
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,w minimum and maximum for 3x^(2/3)-x^2
arjunn5589
arjunn5589
So it is decreasing when we put x=1
I guess question answers are wrong
<@&286206848099549185>
Max and min of the output
I’m pretty sure it’s just the first derivative = 0 and solve for x
Yes
So what’s the issue
Answer is C
X=0
But my answer is x=1
,w minimum and maximum for 3×(x^2)^1/3-x^2
does the first derivative at x = 0 exist? i guess not.
draw the graph an you will see that near (0/0) all y-values are greater 0, in this sense 0 is a local minimum.
Yes. But i am trying to solve it mathematically
and how will you do this as the first derivative at x = 0 is not defined?
It is defined
X=0,1
So i got y=2,0
First derivative is
$2x{(1/x^(4/3)-1}$
what is the first derivative at x=0?
arjunn5589
wolframalpha means:
and in my world is 1 / 0 undefinded, but maybe it is different in yours.
In my world I don't use desmos/wolframalfa for every question. So maybe a calculus mistake. Need to check again. Maybe it's allowed to use in your world
hahaha, i see you do not use wolframalpha. bye.
Hehe bye
Only x=1 will be root
@young nexus
But to find the minimum in this question
it is really simple. it depends what "minimum" means. if "minimum" is defined as a minimal value where the first derivative is zero, then there is no minimum. wolframalpha said this to you.
if "minimum" means a minimal value such that all y-values in the near are bigger you need to know how the function looks like.
first option is answered, second option is answered.
now it is your choice.
@wraith prism Has your question been resolved?
How will you do it without desmos?
I want to know how x=0 is minimum
draw it by hand?
i mean where is the problem? you know the first derivative everywhere except one point (x = 0). you just need to know how the function behaves in the near of 0.
@wraith prism Has your question been resolved?
How will you draw a curve by hand in the exam l? You have only 2 minutes to dolve the question not 1 hour@young nexus
hmmm, is this really a problem? you know you need only to test x = 0. plug in x = 0 gives you y = 0. take a value in ]-1,1[ then you know 1 > x^2 > 0, then you know that if a (as x^2) is in ]0,1[ then a^(1/3) > a so you know 3 a^(1/3)-a > 0. so you know in the near of 0 all values > 0 so (0/0) is a local minium.
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what am i doing wrong here
,w simplify 9^x - 6^x - 4^x, x = log(2/3, (sqrt(5) - 1)/2)
your answer's right, wolfram is just rounding
,w simplify 9^x - 6^x - 4^x, x = log(3/2, (sqrt(5) - 1)/2)
just a typo in the answer
i dont think so
i checked on the internet too
same ans
do you see this?
show
@plucky elk
that's got a different thing in the logarithm
doesn't matter
ok then here's the another source
oh hm
yes, $\frac{1+\sqrt5}{2} = \frac{2}{-1+\sqrt5}$
how
Hayley
Rationalize the numerator and you'll see for yourself
am i doing something wrong here then
nope your answer is correct
o
i already showed you that here
one of these branches produces a log of a negative number
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If you have f(x) being irreducible in a finite field F = Z/pZ[x]. Why is the class of x a zero of f(x) in F/(f(x))[y]?
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i dont understand the first step?
what dont you understand
it says the cone is 2/3rds of the cylinders height and also gives the height of the cylinder has 2r
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How to do part b)
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
do you recall how to find median if all the numbers are given?
true
you know the way to find median differs when there are even numbers of terms vs odd number of terms right?
Yes
good, let's start
we want the median to be 2
so, it cannot be exactly between 1 and 2, which makes it 1.5
Yes so its odd number of terms?
yep
but by thinking using the other way round
if we know the y that makes it exactly between 1 and 2
we can just take away one 1 to make it exactly just reaching 2
If its odd number of terms though, so 12 + 3 + 1 so 1 + y = 16?
I'm not following
If I have 11 numbers, the 6th number is the median
yea
5 numbers in front, 6th, 5 numbers at back
1 + y, median = 2, 16
Nvm I think im just confusing myself 😢
i think that's the way for finding the minimum instead of max
So what do we do?
first we find the y for this situation
after that, we take away one 1
then the median will be moved to the right
and becomes 2
Yes
after that, the new y will be the maximum
Now it's your turn
Are you saying to move the right corner 1 to the left to make 2 the median?
nah
when 1+y=6+12+3+1
then the median will be 1.5 (was typo)
yep
But dont u have to remove 1?
yes
yea
Ohhh
Thank you so much ur great at explaining 👍
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this is a right?
@little sorrel Has your question been resolved?
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[
(Ax-b)^{T} (Ax-b)=0
]
How to expand this?
do you know dot products
Yes
The professor expanded, and I could not understand
Did they write any entries for the matrix or vectors
$((Ax)^T - b^T)(Ax - b)$
Ann
Right
$= (x^T A^T - b^T)(Ax - b)$
Ann
do you know dot products of a sum/difference of vectors?
= expand as you normally would since the distributive law still holds with matrices
$= x^T A^T Ax - x^T A^T b - b^T Ax + b^Tb$
How does two middle terms simplify to this?
$(x^T A^T b)^T = b^T A x$
Ann
we conflate a scalar with a 1×1 matrix holding said scalar
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guys so this is my question
and this is my working
can someone pls tell me where i went wrong because it shows as math error for me on my calculator....
u mistook multiplication for addition
what where?
..
441 + cos(120) (4x^2) = 5x^2
yea i wrote that right?....
after that
u wrote 441 + cos120 = x^2
it should have been 441 = 5x^2 - 4x^2(cos120)
yeah thats cuz i took the (4x^2) and minused it from the (5x^2)
u cant
i mean i subtracted (4x^2) from both sides
oh
multiplication first
u know trigonometry?
yea i just learnt it
im in 10th grade so its kinda new for me thats y im kinda confused....
u know how to solve cos( 90 + theta) ?
um no
that is needed in this question
cos(90 + theta) = -sintheta
cos( 90 + 30 ) = -sin 30 = -1/2
cos 120 = -1/2
ya
oh okay so then i get (-2x^2)
yup
is this correct bro?
yes
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No
So how do I do it?
Try look at the graph again, maybe you switched something 👀
Actually that’s a bit ambiguous sorry
should it be (x^2+3x-5) - (2x-3)??
Yes
Yea since they’re both below y, we would see which one is lower instead of higher
Generally yes
Wait
Make sure to put a negative though because generally area is positive
Your answer will be negative
u sure?
Well depends on the question
Huh you want me to do it for you
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A square has sides of length 3x cm. A rectangle is 2x cm by (x + 7) cm. The area of the
square is twice the area of the rectangle. Find the dimensions of each figure.
i know its a stupid question but
have you done anything so far
richard_22
i was about to say ye
5x^2 + 28x = 0
nope
wait nope
$5x^2 - 28x = 0$
my bad
richard_22
do you understand how i reached that
subtracted both sides by 4x^2
and then subtracted both sides by 28x
hm?
x(5x-28)
x is a common factor in both those terms in the left hand side


