#help-39
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As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.
It’s alr, it’s log 7
yep
Not just log
i mean yeah, just didnt write it
Ok
Do I make the log go to the other side and make it ^-1/4?
no
7^
no
u can express it as a fraction
but
yea you’ll need a calculator
for a numerical value
What if I made the -1/4 -> -0.25 and make the base become 0.25/7-2 and calculate the fraction ?
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!show
Show your work, and if possible, explain where you are stuck.
0=k^2-7k+10
im confused what to do after
stuck
hi
i forgot how to factor
sorry
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how do we get the last term in equation 2.25
I? I would think it'd be defined elsewhere in the paper
As it refers to a class of individual, presumably based on demographic data
no not I 😂
this thing
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Let’s zoom in with our algebraic brain.
Can the x be expressed using only the “l” and some constant.
And gives your reason.
Should I be more specific about my question
I wonder why it is possible because I didn’t notice it at the first sight
Better with a geometric view
!original
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That’s a physics related question
Still show it
Unfortunately I do not have the book in my hands rn
However, I wonder if that can be explained geometrically.
I don’t even know what I’m looking at
I don’t know what 1) and 2) are and what even is the implication
I don’t know what your letters represent
I see
I don’t know a lot of things and there’s a lot of missing context
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Hii, I'm trying to do this question and I'm getting stuck.
So far, I have tried squaring everything
I ended up with x^4+16x^2-c^2-8x^2-32x-8c=0
I turns into x^4+8x^2-32x-c^2-8c=0
But I'm not sure how that helps
Even something like x(x^3+8x-32) - c^2-8c = 0 doesn't quite go towards anything
so the first thing i notice is that after pulling out an 8 from the sqrt
we see a lot of redundancy
let $w = x^2 - 4x + c$
AlphaNull
$x^2 - 4x - c - \sqrt{8x^2 - 32x - 8c} = x^2 - 4x - c - 2\sqrt{2} \sqrt{x^2 - 4x - c} = w - 2\sqrt{2} \sqrt{w}$
AlphaNull
this is a start
I think I'm following along up until w - 2\sqrt{2} \sqrt{w}..
what part is confusing about that step
yep exactly
solving that for w will give you two values
this question is quite difficult because you need a geometric picture as well
of what the function actually looks like
I'm not sure what a geometric picture is..
but I assume that with the w - 2\sqrt{2} \sqrt{w} part
You would square everything
and end up with w^2 - 8w?
So.. I see that when I turn c more than -6, then the graph is weird
So does that mean that when c = -12 to -6, then there are 2 answers for x?
hmm not quite
the idea is you solve for w, which tells you what x^2 - 4x - c has to be
then you want that to only have 1 solution
Uhh, I think I get the process, but I don't think I have the skills to do it..
I used a quadratic solver and it seems that w = 0 or 8
x^2 - 4x + c = 8?
so then x^2 - 4x - 8 = -c?
a quadratic has one real root only if the discriminant is 0
well do keep the notation separate
the c in question is a part of the constant term
the whole "c" of the quadratic is then (-8+c)
So for the third term to be 4, then (-8+c) = 4, and c = 12?
you want to find all real cs, such that the quadratic has exactly 2 real roots
that happens if the discriminant is strictly greater than 0
You're solving an inequality
oh, also, my bad
i dunno where we changed the -c to +c
but it should be $x^2-4x-c-8=0$
🇵🇸Mína🔆
Mmm So the discriminate needs to be more than 0, So then b^2 -4ac > 0, then 4^2 - 4(1)(c) > 0, so 16 - 4(c) > 0.. thus c < 4?
So.. I think I'll probably give up on the question right now. I feel that I have too many gaps in my knowledge. Thank you for helping @sterile coyote and @pine moat
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What does it mean for a parameter to follow a distribution
I understand when we say a random variable X follows a distribution but when we want to estimate a parameter what does it mean for that parameter to follow a distribution
Can i get help on this questions?
i dont understand them...
1There are two positive integers such that the difference of their squares is a cube (of an integer). One of the two numbers is 10.
What is the other one, which is smaller than 10?
2In a class of 34 students there are exactly 8 girls who are insufficient in English. In the same class, 18 students, both boys and girls, are insufficient in English.
How many, among the 14 children in the class, obtained a sufficient evaluation in English?
3If 10 kids from a voluntary ecology association need five days to clean up a forest, freeing it from waste, how many would it take to clean up the same forest in two days?
4Jacopo tries to arrange his 1 euro coins in piles of nine coins and realizes that the number of remaining coins is equal to the number of piles he has formed. He repeats the same operation, forming piles that each contain seven coins and also in this case he realizes that the number of remaining coins is equal to the number of piles formed.
How many 1 euro coins does Jacopo have, at least?
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What does it mean for a parameter to follow a distribution?
I understand when we say a random variable X follows a distribution but when we want to estimate a parameter what does it mean for that parameter to follow a distribution
the estimator of the parameter follows a distribution
how come I don't undrstand what that means
Imagine we estimate a poisson parameter, the estimator follows a distribution in the sense that we can calculate the probability that it takes a certian value?
we can find probabilities that our estimate of that parameter lies within certain ranges as we can with other random varianles
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Prove that r1r2 + r2r3 + r3r1 = S^2
r1, r2, r3 are radiuses of e-scribed circles
S is the constant used in hero's formula which is equal to the half of perimeter of a triangle.
r1= (area of triang.) / (S-a)
r2= (area of triang.) / (S-b)
r3= (area) / (S-c)
a,b and c are three sides of triangle/
start by drawing a diagram of the information ur given to help u visualise it
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Can someone help me with this problem?
Ik a bit about what to do actually, we should define some events, and then taking the expected value of the indicator random variable should give us the estimator.
I am unable to connect the steps altogether, if someone could point out the mistake in my answers it would have been helpful
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yea
ok ty
it's a little confusing for me still
is this saying that f'(x sub n) is equal to the length A from (x sub n+1, 0) to (x sub n, f(x sub n))??
@plush bramble
Kind off
wdym
After all, a slope is the ratio of y values over x values
okay
Ohh wait wait. f'(x sub n) is not the length. It is the ratio.
it is
A is the red line right ?
yes
this is true
doesn't feel right but grab any function
And ?
Are you learning about the Newton-Rhapson Method?
i am
both
It was derived from the Slope formula with one point set equal to (x_n+1, 0). This where the magic mostly occurs if you know the slope.
This allows you to solve for x_(n+1) which allows you to calculate a new approximation close to a root of the equation you are approximating.
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we haven't done integrals yet but i want to get an early start to it
i understand it with a graph and no unknowns but im clueless at this
and i can't find anything online similar to this
either explanation or a link to something similar would be amazing
(b is real and positive - find b)
you would need to learn integrals to understand integrals
i understand what integrals are but i haven't seen a question similar to this and i can't find anything else online
do you know derivatives
yes
whats the derivative of e^{bx}
would it just be the same thing multiplied by b?
yes which is your integrand
your integral will give you e^bx evaluated over that interval, this follows from the FTC essentially
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tips for 11
we have that second grade equation
m belongs to R
x1 x2 are real roots of the equation
at 11 it is asking me for the sum of the roots x1 +x2 belongs to which interval
now i know this
but doesnt help me
cuz i get
and then if that's the case then it would be C) R
because m belongs to R
is that correct?
??
?
i think "real" is the hint
the discriminant must be greater than 0
$b^2 - 4ac \geq 0$
yes
yes i know
artemetra
in any case it won't hurt to check this
yeah so what if m is set to such a value that the roots are complex?
it breaks the conditions
what is this
wait
no this makes sense
so its
m >= 0
and m >= -4
so that means what
mhm
-4 infinity
wait whut
-0 doesnt matter
m <= 0 then
it is B
actually this is a bit wrong
like the answer is correct but the solution isn't
why not
ho
oh
dont tell me
i shouldhave
got
like m
factor
so its like
wait
$xy \geq 0 \iff (x \geq 0 \text{ AND } y\geq 0) \text{ OR } (x \leq 0 \text{ AND } y\leq 0)$
artemetra
yes i am aware of that
ah
that's what i did
i see
so the other case must be true
cuz m can't be smaller than 0 and greater than 4 simultaneously
which is what you got
yeah wait
i.e. $-m \leq 0, (m+4)\leq 0$
wait why is my factoring messed up
artemetra
which gives you solution B
it is not
it's what you got here
pretty much
in any case you are supposed to consider this
okay now
if you may and i am not asking much
i need help on the other ones
not really help
just spotting the mistake
now i got 4 * m does that mean its 4 times the range of m
actually i messed up at the end
i put range of x1 +x2
but like if m is real
then 4 * m is also real
so
D?
<@&268886789983436800>
automodded 
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hi, can i get some help on how to get started on this pls
Hello guys, can anyone help me with a question pleae
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did my physics professor do this integral correctly
I do not think he computed the integral correctly
this is what I got
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hello, i need some help trying to prove this
I know i must start out by declaring arbitrary integers x and y
i just am missing the logic to get to x-y=7, is there something else i have to define? am i allowed to let x-y =7 as well?
if anybody could give me a hint or nudge me along the right path i would appreciate it a lot
maybe i can say x - y is also an integer? not sure if this will lead anywhere im still struggling with the logic
...oh my god i misread the question
oops
i thought the second quantifier was E
i apologize, let me try to figure it out the other way
would this be a valid proof?
youd have to flip the order of the quantifiers, but yes this is fine
it should be EyEx yes
oh interesting i didnt know that
the order does matter
why is this so
no i meant with de morgan's law and the flipping
ExAy =/= EyAx in general
in this specific instance the order doesnt matter bc the quantifiers are the same
(\forall x \exists y : x - y = 0) is true, but (\exists y\forall x: x-y = 0) is not
ill be back in a sec, i don't think you need to flip the order, i may have been tripping
oh
maximo
rq, im gonna keep this channel open in case i have another question lol sorry
you dont need to flip them
that looks good
now actually proving this is kinda slipping out of my grasp, im not exactly sure how to do it
you showed there exists a y so that x - y = 7
oh, so all i needed to do was plug it in, and show it was an integer?
all you need to do is prove the statement
you have shown that given an arbitrary x
y = 7 - x, which is in Z, satisfies
x - y = 7
you have proved the statement
one sec sorry, im not sure how to finish the proof so im gonna write what i think down and post it here
yeah, sorry
np
should be fine, though i wouldnt write the conclusions like that
i would either put the theorem in words, or just put the box
its how my professor wrote it so i was just following her
but, im more interested in how its actually done
how would a proof work normally?
well it works like this
but you would typically use natural language, rather than symbols
as in, no symbolic quantifiers
what you have written is also a proof, but formally you dont use the quantifiers is my point
to be published, typically yes
wait then what are these symbols and quantifiers even for
since the point of publishing is to communicate it
to formalize foundations
but eventually you forget about them for clarity
oh okay like in the context of research papers
that makes sense
it also makes sense why theyd teach us these symbols bc its pretty easily to flip them and follow analytical rules
oh, btw are you allowed to just straight up do this
just pick any values to prove it right
if the quantifiers are "exists" then it is up to you to show existence
picking a value that works is sufficient, yeah
gotcha thanks
i have a couple more proofs to do sorry, thank you so much so far for your help
this is the logic i followed for this, i always feel wrong just choosing a random value but i mean ig it works? would it?
remember
alr, thanks lmao
yeah, what trips me up is that you dont have to set it to a constant, you can include the arbitrary other value in that value
which is helpful but also a little weird to think about
sort of, yes
by "this works" i mean your choice is fine to make, but the argument isn't true for all x
yes, think about it for a bit
oh, 0
okay im just gonna negate this rq, thanks lol
here are my final proofs, lmao
why is y + 1 > y?
yeah, i realized i could just set it equal to y
you should also state that if y in Q, then y + 1 in Q
oh
you cannot since y /> y
prolly less steps to just set it to y then
same as before, why is y - 1 <= y?
in either case consider what happens when you subtract y from both sides
i thought it just has to satisfy the condition? y <= y
umm how do i prove this
.
ohhh i see you just end up getting constants on both sides which represent a true statement, -1 <= 0
so i need to show that?
what is the context
the second problem
gotcha, thanks
thank you so much for your help, do you have any resources you used to get better at proofs
my class just barely scraped the surface of it but im very interested in learning more
past the basic methods, we just covered contradiction and soon induction but i heard if you can get good at proofs you'll be much better off for a career in math
theres tons of good books. if you want good suggestions either ask in #book-recommendations, check #books-old, or look up "logic and proof books math stack exchange"
assuming you are talking about pure math, yes, it is essentially all proofs
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a,b,c are in AP, then find $\begin{vmatrix}
x^2+3 & x^2+4 & x^2+5 \
x^2+4 & x^2+5 & x^2+6 \
x^2+a & x^2+b & x^2+c
\end{vmatrix} $
Why am. I here
Why am. I here
so that simplifies to
$\begin{vmatrix}
x^2+3 & x^2+4 & x^2+5 \
1& 1& 1\
x^2+a & x^2+b & x^2+c
\end{vmatrix} $
Why am. I here
now I think $C_1-C_2$?
Why am. I here
which would be$\begin{vmatrix}
-1 & x^2+4 & x^2+5 \
0& 1& 1\
a-b & x^2+b & x^2+c
\end{vmatrix} $
Why am. I here
now do I do $C_2-C_3$?
Why am. I here
which would be $\begin{vmatrix}
-1 & -1 & x^2+5 \
0& 0& 1\
a-b & b-c & x^2+c
\end{vmatrix} $
Why am. I here
again $C_1-C_2$
Why am. I here
$\begin{vmatrix}
0 & -1 & x^2+5 \
0& 0& 1\
a-2b+c& b-c & x^2+c
\end{vmatrix} $
now what do I do?
wait, what are you asked to do?
compute the determinant
oh i see
bottom left becomes a - 2b + c
Why am. I here
but a+c=2b
so that becomes 0 too
$\begin{vmatrix}
0 & -1 & x^2+5 \
0& 0& 1\
0& b-c & x^2+c
\end{vmatrix} $
Why am. I here
are there any more transformations I can apply, or is that it?
what is the determinant of this matrix
0, I think
yes
if a matrix has all elements in a row or column as 0, the determinant is 0
oh yeah, tysm!
but there is smth i want to note
The resulting answer will be zero as the first column has all zero entries
thinking along the lines of arithmetic progression, what's special about these rows?
$x^2+a, x^2+b, x^2+c$ are also in AP
Why am. I here
nothing else comes to mind
right, then all 3 rows are in arithmetic progression
by now, you might believe that, in general, when the rows or columns of a 3x3 matrix are in arithmetic progression, the determinant is 0
^ (this is a true statement)
then i now ask you if you have any idea why this is true or how it can be proven
That can be proven using these row transformations for any general det , I think
more or less
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Pretty much
what do i have to do to make it fully accurate
i added the angle theta between u and v
Like write that component of vector v along vector u is vcostheta
ah okay
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hello
so i did the proof of this question, I did prove it. But i'm not sure whether I did it the right way or not. Can someone give me the proof?
Send your proof and someone will check it
Just post your question and proof
soo it was a question from my exam
and the proof is in the ans sheet
uh
wait i can give it
its fine
we can work on it
lets start with the stuff inside the parentheses
We cant give you direct answers no matter what. We can reconstruct the solution if you want to
Why not check the proof if they have it?
Just need to wait for a few moments
because im assuming they dont have their solution because it was an exam, and they are going to share the reference solution or something
EXACTLY!!
so this is what I did
The power of x is wrong in the first step
what
In all the parenthesis
$\left(\frac{x^{q+1}}{x^{p+1}}\right)=x^{q+1-(p+1)}=x^{q-p}$
Yes, but this part is wrong is what I'm trying to say
how
Are you aware of the fact that $\frac{a^{m}}{a^{n}}=a^{m-n}$?
smidgin
yeah
i did the same thing
but why is there a minus after p??
shouldnt it be p +1??
Use this property, with a=x, m=q+1 and n=p+1
You will get this
what
If you do this, you will get $\frac{x^{q+1}}{x^{p+1}}=x^{(q+1)-(p+1)}=x^{q+1-p-1}$
smidgin
How did the 2 come out of the brackets??
(q-p+2)(q+p)≠2(q-p)(q+p)
No, first start by simplifying the stuff in the parenthesis properly and show us what you get
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i dont get these coordinate type qns
In how many ways can mr A get to work
yes
So for any arrangement of those 9 moves, we will get one of the shortest paths
yes
so how may ways can you arrange RRRRUUUUU
Oh damnnnn
whoops
9!/5!4!
yes
i never thought it this was
So there are a total of 9c5 ways for mr a to travel to work
yes
How many ways can he go to his friends house
5c3
ye
And then he also has to go to work from there
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hello, im having trouble with this antiderivative problem
this is the problem
i get an answer of 109.71 ft but the anser is 225 feet
idk how they got that thop
hmm, mind if I solve this in metric to confirm?
yes no problem
,w 120ft to m
not too sure, sorry
its ok 👍
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@finite lily
should've used v^2=u^2+2as
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In need of dire help
In dire need of help
alright
Yo
yes i am indeed 😭
yes
Do like this
Will save time 
Don't mind anything and everything else
Did you understand kid?
@dusky ferry
yes
Good
So just make a triangle
Using whatever you said r/y shit
Idk
Then use that
Angle to get tan
The que is like
Get the feel
no calculator
tanx
Where
x = sin(-1) {1/5}
Did i use a calculator
just asking
???
ai lemme do it
K
howd u find root(24)
Pythagoras
a²+b²=c²????
When you dont reply i imagine you sitting on a chair and going 
Yeah
tan=y/x
sohcahtoa
yes
yres
So
Steps
- given que get feeling
- tanx where x = sin inverse 1/5
- make triangle
- use Pythagoras if necessary
- now use triangle to find answer
Okay?
Yes
que ?
Bravo for writing a = ±√24
whats this que
bett
Question
Is que
Should i give you
One more for practice?
so uh should it be negsative or positive or both?
like the final asnwer
You have learnt sin cos tan cot cosec sec?
yes
Gud
but forgotten most 💀
so revising/getting back up to sped
After giving you the que and ans
Canbe both
±1/√24 is correct
Go on practice imma sleep
DM me for answers prolly tomorrow
gn
alright
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Draw a picture
Show
im missing a length
@hazy arrow Has your question been resolved?
@hazy arrow Has your question been resolved?
.close
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How do I do this type of question
anyways back to the point
inwards to outwards
so we start with w(-2)
Yeah idk this was on my test that I missed, but they just gave it to me for practice
what's w(-2)?
Ohh
Ok I get that but there’s usually a variable like an x to be plugged into the w,there’s no x except in g
I see that I have to work from w to f
You have to answer this first
g(w(-2)) is the function g evaluated at w(-2)
And so on for f(g(w((-2))))
Yeah so I need to find what w is to find. G
You're given w
No
Read this again
Ok so when I plug in -2 into the function whatever that is
Is going to be W right
?
The thing I’m confused about is how am I suppose to plug in -2 when there’s no x??
Find where there's a -2 in the definition of w(x) and guess
f(2) = -1 yes
maybe intending for f(2)
Ohh
Ok so for these types of questions I have to look at where the specific value that’s given hits a specific number in the function
And whatever number it hits, I choose the y
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Hi
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Now obviously n=1, results in a perfect square
but how do I prove it's the only such integer
wicked
i have a simpler challenge for you: can you prove n must be even if n>=2? i think that will help
it might help to narrow down your search though
I still don't get it. how can $n \geq 2$ when n can only be 1
Why am. I here
you assume n can be greater than 1 for now
have u heard of moudlo 4
you will disprove it
amodb yes, modulo(n),no
its the same thing
hmm, if n is even, then it can be expressed as
so yh perfect squares are either 0 or mod(4)
$\left(2^{\frac{n}{2}}+7^{\frac{n}{2}}\right)^{^2}-2\left(14\right)^{\frac{n}{2}}$
ehh no
thats a really weird way of doing that
for number theory, try avoiding using fractions as much as you can
Why am. I here
ok, so how should I express it
how?
not sure what u mean by how but the key rule here is a square root of mod(4) would be odd
this guys smart gn
I would just do the mod 4 stuff tbh, just show using induction that 7^n is ... mod 4 and 2^n is ... mod 4
so we take the mod, square it and find the reminder when divided by the same number