#help-0
1 messages · Page 545 of 1
Maybe your calculator is in radians even though you mean degrees
none, just the lengths of the 2 sides
ill assume its right angles thn
so you know they are similar triangles
i.e. multiplying all the side lengths of one tringle by a constant gives you the side lengths of the other triangle
so you need to multiply the top triangle by 78/26 to make them match
so therefore
$\frac{78}{26}(9x+16) = 10x-65$
ʎuunq
can someone help me with ii)?
i know this is physics, but no one answered me in the physics server im posting here
also left hand side is cut off, its supposed to be 25
not 5
can someone help me understand B and C?
dV/dT is the change in volume over the change in time
how do i know if it is focusing on whether the volume is increasing or the pressure?
suppose you are given a function y = f(x). dy/dx means the change in y as we change x. So here we are changing the pressure, and by doing so, the volume changes, so we have dV/dP
and it says that dV/dP is proportional to the reciprocal of the square of the pressure
We have $\dv{V}{P} ∝ \frac{1}{P^{2}} \implies \dv{V}{P} = \frac{k}{P^2}$
¿dnS
right
now it says that the change in pressure is positive
since we are increasing pressure
and it says that the change in volume is negative, since the volume is decreasing
that means the ratio dv/dp is negative
the ratio dv/dp is equal to k/p^2, so k/p^2 must be negative, but p^2 is positive, so we must have that k is negative
oh, i see so as long as pressure is positive, i will get a decreasing rate and it will be (-dV)/(dP)
np
hello does anyone know how to simplify this? p is a constant
best we can do is (1/p) * ln[((x_1)^p + (x_2)^p)]
hello thanks for the reply, why is bringing out 1/p allowed?
is it because of properties of log?
yes. $\ln(a^b)=b\ln(a)$
112213122111112112111
alright thank you so much!!
I don’t understand why square root of 10-x becomes -1/2 square root of 10-x
Was it that square root was actually -1/2 exponent also?
derivative of 10-x is -1
Given a function $f(x,t)$, find the partial derivatives with respect to x and t for the function $f(\frac{u+v}{2},\frac{v-u}{2c})$ where $u=u(x,t)$ and $v=v(x,t)$
ǝʇʇopɹǝp
i am kinda stuck since both arguements are dependent on both variables, i know i need to use the chain rule here. But i dont think i ever used it on a such a problem
so, how would i find the partials here?
you basically have three functions composed together
in order from the outside in
- the function sending (x,t) to (u,v)
- the function sending (u,v) to ( (u+v)/2, (v-u)/(2c) )
- f itself
i believe the gradient of the whole thing is just (grad f)^T * (jacobian of function 2) * (jacobian of function 1)
yeah
hi, is there a way to estimate critical points for t distribution when alpha is outside your range of values? I have to find a t such that P(T>t)=0.45 but my t distribution table only goes up to an alpha of 0.4, any ideas? Thanks
@cold void Do you still need help with finding the area?
@novel field the first line is not equivalent to the second line
verified him?
@novel field what is unclear about what i said
fuck you too
moron
????? what's going on

??
just be nice lol, and they were right, dont question others' authority as it can be very disrespectful. You should rather ask why they came up to that impression
your work has several typos
Shouldn't it be $$ \frac{1}{4} (x^2+4x-4+4-2) $$ for the second line ?
line 2: x^2 + 4x + 4 - 4 - 2
line 3: 1/4 ( (x+2)^2 - 6 )
>_< nɹᴉM ¡
if you fix these typos then your work becomes correct
@umbral mango what
don't be rude please
they wasted my time so i let them know what i thought of them
you would too if you had any respect for yourself
doesnt matter, just let it pass
Help me with my homework? Prove that no three positive integers a, b, and c satisfy the equation a^n+ b^n= c^n for any integer value of n greater than 2.
I’m gonna fail
please confirm that that isnt actually your hw 
let it go Andy it's a troll lmao
I don’t get it
Given points A, B and C, how would one find D from C if C->D had to be 1?
I found out I can sub out a ton of calculations with this solution, but I don't know linear algebra
are A, B and C given as coordinates?
yes
you may have zero, one or two possible locations for D
i'll call the coordinates x_A, y_A, x_B, y_B etc
i'll call the coordinates of D just X and Y so that they stand out
what you have, essentially, is that D lies on the circle of radius 1 centered at C
thus $(X - x_C)^2 + (Y - y_C)^2 = 1$
uu∀
and you will also need an equation for the straight line joining A and B
which is a bit annoying to write out
funnily enough, the unknown point on a circle given a line intersection was exactly what I was trying to figure out, you have nice intuition
give me a moment to wrap my head around what you said
I don't mind if you send me to a resource that has it already written out
wait, so this is a restatement of your original problem?
no it's the same problem, but the linear system of AB constrained by CD = 1 was what I was gunning for
well, you'll need to write out the equation of line AB, and then substituting that into the circle equation will give you a quadratic in X
(or in Y if your line turns out to be vertical)
so solve that, get the value(s) for one coordinate, say X
and check if it falls between the x coords of A and B
if it does it's on the segment, otherwise it isn't
okay I'll give that a go, thank you so much for your help!! 🙂
I realise I have no idea where to start subbing the line equation into the circle equation
Hey, since it's easter I decided to refresh my brain with Maths, my weakest and most disliked subject
However, I want to finally understand math
And to do that I went onto a revision page where I sadly start with my weakest subject in Math, Fractions/Ratio/trigonometry
anyone mind helping with this
,w integral of (1+x)^3
How do you reduce a quintic to brioschi form?
You do that when you have to solve a pair of linear equations
I mean
You gave the situation in your question itself
i mean
give me an example
because i didnt understand what theyre trying to say in that paragraph
Take any 2 linear equations
Now if you multiply the first equation with 5 and second one with 3 and subtract the 2
You eliminate x and get the value of y
yes
isnt that multiplying with any row or column with a non zero number?
like
Ri --> kRi
or
Ci --> kCi
we are not adding anything here
@alpine sable
soo many bunchos wtffff
bunchoooooooooooooooooo
help
May I eat u
Whtatae your query4
right up thrre
Initial velocity = 50ms at angle 35 to horizontal, how far will it travel before hitting the ground?
what have you tried so far?
i just need the general formula for it
uh.
$y=y_0+v_{0y}t-\frac12 gt²\ x=v_{0x}t$
where $v_{0x}=v_0\cos(\theta)$, $v_{0y}=v_0\sin(\theta)$, $\theta$ is the angle formed with the horizontal, $v_0$ the initial velocity, $g$ the gravitational constant, $y$ the height after $t$ time, $y_0$ the initial height and $x$ the distance.
How did they arrive at this step?
have you tried expanding out cos(45°-v) and cos(45°+v)?
Can somebody explain to me how this works?
Yes
@alpine sable what did you get?
after some algebraic manipulation it shouldn't arrive anywhere but 2sin(45°)sin(v).
[cos(45)cos(v) + sin(45)sin(v)] - [cos(45)cos(v) - sin(45)sin(v)]
sin(45)sin(v) + sin(45)sin(v) => 2sin(45)sin(v)
Is this correct?
@alpine sable
2(1/√2) sin(v) => (2/√2) sin(v) => 2sin(v)/√2
√2*√2*sin(v)/√2 => √2*sinv
QED?
hello
i wanted to ask if sines and cosines are just ratios of triangle sides then why are they negative sometimes
they arent just ratios of triangle sides
they are part of the unit circle
they just happen to be great at calculating triangles
yes. good job.
in the broader picture sin and cos has very little to do with triangles
so these values are true for just unit circle??
the unit circle is a tool
used for a lot of things
some of the things its used for is triangle calculations
in which case you only use positive values
so when we say sin 150 degrees
we mean what is the y coordinate at unit circle when terminal side is rotated by 150 degree
positive and minus denotes which route you are taking on the circle
if you say sin 150 it means you are going counter clockwise around
if you said sin -150 it means you are going clockwise around
if you put sin(180) and sin(-180) into a calculator you will see it gives the same result
because even though they went the opposite direction they ended the same place (other side of the circle)
for same reason
sine is not ratio?
it is a coordinate not ratio?
when you are just gettting introduced to the whole thing, its easiest to just say its a ratio to not cause confusion, because sin can be very complex when you first learn about it
its not a coordinate
to explain properly what it is would take some time
which is why most teachers just say its a triangle ratio and leave it at that until highschool
😕
just google unit circle and sinus and you should easily find some webpages that will teach you about it
think of it like this
lets say your teacher showed you his computer and said "this is a calculator"
and then you found out it has world of warcraft on it, why does a calculator have a game on it
thats because the computer is much more than just a calculator
but to explain everything a computer is when you just need a calculator is complex and confusing
okk
if you are really interested theres a shitload of resources online that teach about it
but othervise they will expand your knowledge about sin and cos in high school
i am in college
i was revisiting my high school maths textbook
i decided i will properly study maths now
ok im not sure how your countrys education work but in this case i would highly advise you to start learning about sin and cos
it is critical to almost all college level math
in high school teacher told us to memorise all identities and formulas and solve question
they only used rote memorization and not understanding?
khan academy is a great place to learn
try to start there
what part are you stuck at
i have no idea how to do part (b)
But for part (a), is it combination (12,6) minus 2?
can someone help
why is the cosx cancelled
im trying to look it up but its confusing me
yeah that seems correct.
never mind my question lol
well, you now have only 5 places to sort out, give this a try first.
Every time i do probability questions ill doubt my answers lol
a and b were combinatorics questions, but no worries
In series... when we compare a serie to a riemann serie and use n^a (Un) to see its convergence
Is there a specific rule to find the a
??
If f:[0,1]^2 -> R is a bounded function s.t f(x1,y1)>-f(x2,y2) whenever x_1>x_0 and y_1>y_0, is it always integrable?
i think it should be just trying functions
is there way to prove this properly
<@&286206848099549185>
@vale wigeon sorry for the ping
lol what
Let $A$ be a set and $f:A\rightarrow A$ an injective map. Suppose $f(A) \subseteq C \subseteq A$, then prove that there is a surjective map from $C$ onto $A$.
I wanted to know if my proof is correct.
Suppose not. That is $\forall $ functions $g:C\rightarrow A ; ; \exists ; a\in A$ such that $g(c)\neq a$ for any $c\in C$.
Let $g$ be a restriction on $f(A)$ that is $g|_{f(A)} = a ; \forall ; a$ such that $f(a)$ exists. But this means that some element in $C\backslash f(A)$ must also have an image in A. Therefore there are multiple $c\in C$ such that $g(c)=a$ for some $a\in A$. Which is a contradiction. Thus, $g$ is surjective, proving my claim.
Irish
I don't think the statement you're trying to prove is true though
But maybe I'm just smol brain rn
I'll think about it
Can someone give me a function that's divergent to +infinity and -infinity?
Like the one that jumps between negative and positive values
Not sure what it is called
wait do i just need to show all monotone functions are integrable and im good
[f(x)=\begin{cases} x^2 ; &x\in \mathbb{Q} \
-x^2 &x\notin \mathbb{Q}\end{cases}]
That will do it
What's the q domain again
dackid
Q is rational numbers
Thank you, is there a way to put it in desmos and graph it?
I'm not sure how desmos will handle this one tbh 🤔
,w graph f(x)=\begin{cases} x^2 ; &x\in \mathbb{Q}
-x^2 &x\notin \mathbb{Q}\end{cases}
Wolfram Alpha doesn't understand your query!
Perhaps try rephrasing your question?
Click here to refine your query online
What you are asking is to plot a graph that is discontinuous everywhere
Yeah I knew it's very unlikely but I thought it might be possible
Is it possible for only natural numbers though?
1,2,3,4,5..
What do you mean?
Well basically I am trying to represent geometric rows when q =< -1
I don't know desmos well enough to know if it can handle these funky restrictions
When q is =<-1 it jumps from positive to negative to positive and so on I believe
q represents t2/t1
What you are trying to do is unclear to me
Hmm, are you familiar with geometric rows?
When you take the limit of tn, the limit doesn't exist. (for q=<-1)
It doesn't exist because your values keep jumping from positive to negative to positive for different n values (with n element of natural numbers)
I just wanted to graph something similar to use it in my project
Are you talking about a geometric series @spring harbor ?
Oh yeah I am
Sorry I thought it was rows
English is not my native language
try to fill in different values and see what happens
So like [\sum_{k=0}^\infty r^k ; where; |r|<1]
dackid
Isn't that an arithmetic series
No, that is a geometric series
and that's the sum of the series
Wait
I think it's sequence
not series
Geometric sequence
I thought t2/t1 = q
Moreover [\frac{T_{n}}{T_{n-1}}=q] for all $n>1$
dackid
I am not sure how to do this in desmos
Like I said earlied, I do not know the program well enough
Ask in #computing-software . I do not know
@alpine sable add -2t both sides, subtract 9 both sides
7 = 7t
7/7 = t
t = 1
yeh
What's the equation for this graph?
x=y^2
Thanks
assuming it's a parabola and assuming there's actually a scale
Or y = Sqrt x
nope
Wait what
cause that'd only be the upper half
$x=y^2\implies y=\pm\sqrt{x}$
moshill1
Can you maybe answer my question in #calculus plz
Can someone explain whats wrong with my argument for the real numbers being countable?
So, the most common way to construct the real numbers, is by associating them when equivalence classes of cauchy sequences.
You start with Q, and then you say that two cauchy sequences are the same if the differences of their respective terms tend towards zero.
And then you complete Q by "appending" all the equivalence classes of cauchy sequences that do not converge in Q.
Then you can define multiplication and addition of reals, by term-wise multiplication/addition of the terms in the cauchy sequences of a given equivalence class which you can easily prove is well-defined.
Now
It seems to me it is very easy to create a bijection between N and all such equivalence classes.
A cauchy-sequence is a function on integer values that fufills a certain criteris (terms grow closer and closer over time)
And for such a function to be a meaningful mathematical statement, it has to be describeable in some formal language we use (first order logic, second order logic, set theory, plain english, it doesnt really matter=
What is stopping me from creating a 1-1 bijection between N and R, by:
- Pick some language
- Enumerate all the strings in such a language.
- When a (first) string appears that corresponds to a cauchy sequence appears I send it to 1
- Continue enumerating strings in our formal language until a second cauchy sequence appears (that is not in an equivalence class we've already encountere) and send it 2, and do this for all strings.
Clearly this will hit all cauchy sequences (there cant be cauchy sequences that arent describable in any formal languge, that wouldnt make any sense), and will thus hit all of R
and
It is clearly countable, as the set of all strings is clearly countable.
<@&286206848099549185>
I've never heard of such a construction of real numbers before
Yep, just looked it up
I don't know of any others, but presumably it would work for stuff like dedekind cuts as well
Can you give an explicit example of how this bijection works
yeah we pick a language thats strong enough to write any cauchy sequence, lets say set theory and second order logic or something like that.
and then we order all the symbols we're allowed to use, lets say {, }, a, b, c, d, e...., 1,2,3,4,5, ∃, ∀....
then we enumerate ALL the strings
{ } a b c d...........
{{, {}, {a, {b.............
some of these will correspond to meaningul mathematical statements
some of them won't of course
and some of them will correspond to descriptions of a cauchy sequence, right?
presumably you can describe all such cauchy sequences using set-theoretic notation
and that means that eventually, this enumeration of strings will form an expression that corresponds to a cauchy sequence
so what we do is that we assign 1 to the first cauchy sequence that appears, it might be the 10^100th string in our enumeration
Ok let's call your bijection f and it acts from N to R, then f(1) = ?
It would be the cauchy sequence that can be described by the fewest symbols in set theory and second order logic (this would correspond to some number in R).
Maybe its not practical to do it, but in principle this is an enumeration that could be done.
@gray gorge are you still here?

why can you describe all cauchy sequences using some sentence in second order logic
this is not a rhetorical question, i honestly dont know
Cauchy sequences are just functions on N, no? If you couldn't write those in set-theory and second order logic, what could you write them in?
I think you'll only get these guys if you're looking at finite descriptions like you're saying
yeah I read this mathoverflow text which is referenced in the wiki-article, but I didn't understand it

Then idk
I trust Cantor's proof on the uncountablility of the reals
You're free to believe otherwise
Do you understand the argument in the mathoverflow thing?
Maybe you could translate it into smol-brain language so I can understand it as well...
I think the gist that they're putting down is: defining things is difficult
The problem is the bijection you are trying to create actually isn't possible
It's an interesting question. I think @gray gorge has the right idea. Most real numbers, if you think of them as decimal expansions, have no particular nice understandable function giving the nth place
Can you explain why it is not possible?
Thanks. I will read the mathoverflow link more closely and try to understand it
It's not clear that a countable such language exists
It can be proven that (0,1) is not countable which is a way
Kinda long but an example is here: (seems like a fine proof by skimming through it)
I don't think the uncountability of (0,1) is in question
but rather why does this idea to prove it's countable not actually work
If you read the proof they show a bijection from R to N isn't possible
hence breaking what he was trying to do
it looks like the standard diagonal argument. I know it proves what he's trying to do is impossible
but it's not exactly clear where the necessary problem in his argument is
Well isn't it the fact that he wants his set of strings to cover all Cauchy sequences? Since the set of all Cauchy sequences are uncountable his set of strings will also be uncountable?
well, ultimately yes, it has to be that
the question is just which step contains the error
the strings are clearly countable though
from reading more, it seems like the issue is that you cannot create a formal system that can describe all the cauchy sequences
can you be more explicit about how you expect any random real number to be "covered" by your idea?
maybe trying to formalize that will help make it clear it can't be done
I understand you have this countable set of strings
f(1) would just be the cauchy sequence that can be desribed with the lowest amount of symbols in first order logic
f(2) the second shortest
you just enumerate all strings and see if they correspond to a cauchy sequence
clearly this enumeration is possible
Enumeration of strings isn't the problem
you just agree on a list of allowable symbols like a b c ( ), + -, {, } etc etc
How do you decide if some string represents a cauchy sequence or not?
Furthermore, how do you make sure every real number is covered by some string?
A cauchy sequence is just a function where the difference between consecutive terms converges to zero. A function is just a subset of of the cartesian product between a domain and a codomain, such that every element in the domain is the first element of exactly one element in this relation.
Yes, but that set of functions is uncountable
If you wanted to be super rigorous you could probably use something like CoQ or some automated software to check if a string corresponds to a cauchy sequence.
I mean, I don't think this is super relevant, such a procedure is clearly possible.
HElp
not only is it not clearly possible, there's strong evidence that it's impossible
Uhm I don't understand the answer provided
Is anyone willing to decipher it in simpler terms?
is there a particular line in that solution that doesn't make sense?
yes
the first one
is says we observe the greatest common denominator (n,100) = 1
Let d(k) denote the number of divisors of k?
Second one*
(n,100) = 1 because n ends in 99
so n cannot have 2 or 5 as a divisor, but all divisors of 100 contain 2 or 5
where do they get the 100 from
it says 100 n
oh wait
so would it be ....9900
for 100n
that's true
ok, now it's a fact that if (a,b) = 1 then
d(ab) = d(a) d(b)
this property is called being multiplicative
it's something proved elsewhere
it's not true if (a,b) =/= 1
but why
well, you should see the proof of why d is multiplicative :]
but it's easy to convince yourself it fails
take 6 and 10
wait, dont
Too big it's annoying to count d(60)
Take 2 and 4
d(2) = 2
what would be a cause where d(a,b) =/= 1
d(4) = 3
wouldnt d(4) = 4
d(2*4) = d(8) = 4
nvm
No I was working out d(2*4) to show it doesn't equal d(2) * d(4)
ok
d(2) * d(4) = 2 * 3 = 6
but d(4) = 4
doesnt d(4)=3
how to find the area of a kite?
or involving this?
yes, it shows up all the time
bet
do the next part that says d(100n) = d(100)*d(n)
d(n) = 6 right?
so it would be 6d(100)?
ok
alculate how many divisors there are in 100?
1,100,2,50,4,25,5,20,10,10,
there are 10 divisors
is that wrong?
Looks like you counted 10 twice
oh so 9
yup
s0 6*9=54
w0ah
ty
how did they do it tho?
oh ncm
they did the same thing
tyyy
sure
there's a very useful fact you'll want to know about
to quickly count d(n)
given the prime factorization of n
say $n=p_1^{m_1}\cdots p_k^{m_k}$
ManifoldCuriosity
where that is the unique prime factorization of n
then there's a simple formula for d(n)
ManifoldCuriosity
so m1 is the same as mk
both powers are 2
ok
I add 1 to each of them, and multiply
and that gives the number of divisors, which as we saw is indeed 9
sure
how many divisors does 45 have?
without brute force counting
alright lets see
45 can be bput as 5 and 9
so sqrt 5^2 +3^2
so it would be 9?
(2+1)'*(2+1)
i put sqrt 5^2
oh, don't use square roots for this
ok
45 = 3^2 * 5^1
,w primes from 1 to 10
now make it more efficient
In mathematics, the sieve of Eratosthenes is an ancient algorithm for finding all prime numbers up to any given limit.
It does so by iteratively marking as composite (i.e., not prime) the multiples of each prime, starting with the first prime number, 2. The multiples of a given prime are generated as a sequence of numbers starting from that prim...
this isnt optimal but its a fun one to implement
this is the best approach i know
O(n)
Is the basis for a matrix's image and nullspace the same set?
how did u get 0 for f'(5)
Well I thought for any constant 0 was the answer
F(5) is just 3
Ok so x=3 at f(5), wouldn’t that also be 0?
Oh so I fine the slope for f’(x) and g’(x)?
are you looking for v'(5)
?
if so, it seems you have g'(5) wrong
@alpine sable
if you correct that it should be right
If g’(5) is the slope of g at x=5 doesn’t that mean it’s 3/2
nope, 2/3
rise/run, or however you learnt it
between x=2 and x=5, y goes from 0 to 2 so thats (2-0)/(5-2)=2/3
the final answer should be ||-2/3|| when you correct it
Alright thanks for your help guys
nw
tangent is opposite over adjacent
so 4/10 seems right to me
= 2/5
looks like you have it right?
@hardy geyser
did someone gives you a different answer?
oh where did the sqrt(29) come from
uhh bad calculations i guess its supposed to be sqrt(116)
google always helps me
hello I desperately need help for this quadratics word problem
A grappling iron is thrown vertically to catch on a ledge 7.5m above the thrower. if its height h meters t seconds after being thrown is given by h = -4.9t^2 + 11t + 1.5, will it reach the ledge?
thanks!! <@&286206848099549185>
@ionic jewel I’m getting a decimal
for what?
tan-1(4/10)
why are you doing tan-1(4/10)?
im finding tan 0 or the angle inside right?
it doesn't ask you to find the angle
it wants you to find the tan of the angle
the angle is tan-1(4/10)
tan of the angle is
tan(tan-1(4/10)) = 4/10
wait what can we vc
no
Can someone help me
firstly the square root of 29 isn't 29 squared
also the sqrt(29) written there is wrong
@gray isle square root of 29 isn’t the right answer?
no
wait he confused me it was act math problem he said it might be
the right answer it’s 2/5 though right
tan(theta) is simply the ratio of the y and x coordinate of your point
yes. it'd be 4/10 = 2/5
cause to find tan 0 tan-1(4/10)
no need to even go through that
simply just apply the definition of tan
tan(theta) is simply the ratio of the y and x coordinate of your point
no need to go through unnecessary stuff like inverses
theta?
its that greek symbol they're using to denote the angle
oh ok
theta: $\theta$
ℝamonov
ohh whrrre is that on the calculator
nowhere
darn
no
tan(whatever symbol you want to denote you angle, in this case they used theta) = 4/10
tan(🍌4/10)
no
how do I make it show up
tan(🍌) = 4/10 = 2/5
if you wanted to use 🍌
oh ok
but since they used theta,
tan(theta) = 4/10 = 2/5
you could calculate the distance from the origin to (10,4)
which would be sqrt(116) = 2sqrt(29)
but that's unecessary
yes
I thought you cross multiplied but idk how to do this it’s my first time seeing this problem
@gray isle
standard process for adding fractions
common denominator
is that your work or someone else?
video
start with simpler stuff like:
$\frac12 + \frac13$ \
this isn't that much different
ℝamonov
oh
this would be 1/2 times 3/3 and 1/3 times 2/2?
like what they did in the video?
if by and you mean +
then yes
yes
ok when you multiple a whole number like 4 with a the square root of 3 it would be. 4(sqred3)?
nvm I got it
Can someone explain what does it mean that it must have real roots for y to be range of g
????
@torpid wing g has real number inputs, so if y is in the range of g then y=g(x) for some real number x, thus yx^2+x+2-y has a real root
you solved for y, now just put (1/6) instead of y in your original equation and solve for x
is this a simultaneous equation
whats the value of 1/6
bunny
well , it is correct?
it is correct or does it correct btw
or its correct
it is correct without "?", sounds like i said "yes that was correct"
do u want (xy) or do u want x and y?
can you type the original problem, I cant read it?
x and y
ok so solve via substituidn
substitution
lol
isolate x and y
one side x and one side y
and use substitution
easy
?
math thats easy to you isnt easy to other people
LOL
let me try
i wasnt implying that it was easy
you literally said "easy"
i weas saying that the method ui can do is simple
any ways i dont need this ^
once u rewrite it
post it
so i can help u
ok cool
its tidy as i can
so osilalte x one left side
and y on other side
and use it via substitution
and u ssohuld be good
u means isolate
i have no idea, what is subtitution
ok
so for this
you can bring the x's to the left side
and the y's to thje right side
telll me what u get once u do that
what you means bring x to left side
so like
k
so whqat we do
is isolate
and we have
"subtract 4x"
from the rifght side
bring it to the left
so u get 8x-4x +5y = -y
so far
understand?
i see
now using that logic
do that with the y term on the left side
and bring it to the right
so the x's are all on one side and the y's are on the other
right>
?
i think i got the answer now using my method, its 5/4=x and 1/6=y
could you check the answer for me
thank you
,w 8x+5y=4x-y
you cant solve an equation with 2 variable with only one equation
you need two equations
what should i do
there is a solution where y = 1/6 but its not the only one
do you have another equation?
thats the only things?
what is the other question?
oh
and (5x+3y):(2x+9y)
also ratio
do you have any idea to get the x y of 8x+5y=4x-y
4x+6y = 0
x = -6y/4 = -3y/2
y = -4x/6 = -2y/3
with the information given thats the best you can do for x and y
Here is your starting equation:
$$8x+5y=4x-y$$
now subtract 4x from each side
$$4x + 5y = -y$$
now add y to each side
$$4x+6y = 0$$
bunny
let me write it down on paper, one sec
ok
done
then what should i do
@tired axle thats what you means right
i think +5y should be -5y since you drag it into the' right side
am i correct
+5y being drag into the right side will become -5y, thats the rule i mean
im almost done!
well i revised it
hang in there
LOL

can someone tell me if im right or wrong
anyways
yes
on so now u have 8x-4x=-y+(-5y)'
how u have to solve for x
so now add like terms on both sides
and tell me what u get from there
what u means add terms, you means add 4x on both sides
yes so "all x's on one side are like terms"
or "anything with an x on the same side are like terms"
so combine them!
and tell me what u get as ur new equation
wait i cant add 4x on both sides
4x
epic drawing
now that is ur left side
ohhh i get it
now do that same thing to the right side
with ur y's
good!@
now tell me ur new equation
perfect!!!!
donty forget ur "='s" sign
now from there we have to solve for x
so what do we have to do to the left side to make x be all by its self?
*4
divide 4
lets gooo
emmm
ohh -3y/2
bingo!
and bam youre done with x!
sooooo x=-(3/2)y
now do the same exact process we jsut did
but for y
start all over but do it for y
and you are done!@
ok im tryin
its all good!
jsut do the same exact steps
from b4
-hint ur answer is kinda similar but NOT the same
so i guess divided both sides by 6
so x is -3y/2 and y is -2x/3
now i have to put them into 5x:3y

the another question
help pls
oh sorry
