#help-0
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U solved it?
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How the highlighted part got evaluated?
I didn't understand how 4^20 - 3^20/4^20 is evaluated from 1-(-3/4)^20
1 = 4^20 / 4^20
and also note that (-3/4)^20 = (3/4)^20
because the power is even
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.open
a
how do i turn this into slope intercept form
@red vault was 4y = 56 - 9x written by you?
yes
what do you mean?
am I supposed to divide -9x and 56
i dont know what to do
if you had the equation 4z = 39 and needed to solve for z, what would you do?
bad phrasing.
you would divide both sides by 4.
and you did not do it properly in your problem.
you should have gone from 4y = -9x + 56 to y = (-9x+56)/4, which would have simplified to y = **-(9/4)**x + 14
is this right
yes
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So the question wants me to find the contrapositive of this statement: If a and b are both positive and a > b, then 1/a < 1/b
I was wondering if the negation also applied to the positive
Do you know what a contrapositive is?
yes
you take the converse and
then take the negation of both sides
this is as far as I've got got
If 1/a greater than or equal to 1/b, then a or b
wait it should be negative
So you're confused how to negate the first condition?
Yep, if the original statement is p -> q then it's contrapositive will be ~q -> ~p
i see
i was confused about how to negate the second condition
oops
sorry i meant
first
so basically the contrapositive would like something like this:
If 1/a greater than or equal 1/b, then a or b are both negative
there are usually many ways to write the negation of a statement
for example you could just attach "it is false that" at the beginning
you didn't correctly negate the first condition
i made a mistake
yeah
If 1/a greater than or equal to 1/b, then (a or b is negative) or (a smaller than or equal to b)
is this correct
oh right i didn't see that
well we could first make things easier by writing both the hypothesis and conclusion
hypothesis: a and b are both positive and a > b
conclusion: 1/a < 1/b
you negated the conclusion correctly
but you didn't negate "a and b are both positive" correctly
numbers can be neither positive nor negative
think about the real numbers, given some value of x how would you classify it as "positive" or "negative"
we can classify it based on its position on the number line
sure, what about defining it using an inequality?
x > 0 or x < 0
indeed, so for what value of x is it neither x>0 nor x<0
nonpositive would be the accurate term here
so a and b can only be 0?
im not sure i understand your question
the negation of "a and b are positive" is "a or b are nonpositive"
ah i see
i kinda get it
so basically it can negative or 0
so you would say nonpositive
the rest of your contrapositive statement was correct
nice
indeed
you can close the channel using .close if you are done
.close
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how
what does the exponent do to the whole equation?
Oh my
Flips the entire fraction on its head
All of them yeah
Since the -1 is outside the bracket
the possitives become negative?
Correct
ahhhh i see
Either
ok lemme try and solve
yesyes\
You choose to flip the top and bottom OR you make them positive to negative
And vice versa
not both
Let's isolate just x^2 / x^-2 all to the power of -1
Nice
im gonna solve and flip arounf the inside then flip it all at once when im done
hm
The approach I'd do is just simplify the inside then yes
Then just put it all to the power of -1 at the end
That way you would avoid confusion
Uh
how do u close this
Nice
thing
.close
Like that
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ez
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How do we show ce - df + cf + de is nonzero if cd = 0, c + d is nonzero, ef = 0, and e + f is nonzero?
ce - df + cf + de can't be factored.
So, I'm trying to figure out this problem
And trying to show that it is a binary operation
I did (c + di)(e + fi)
I got ce - df + (cf + de)i.
i see
But, I want to show that this element is in G.
ok let me try to see if I can solve this
kk
been stuck on this for an hour lol
(c + di) implies cd = 0 and c + d is nonzero right? and (e + fi) implies ef = 0 and e + f is nonzero.
so, how do we show ce - df + cf + de is nonzero under those assumptions?
you can't
isn't this just
cd = 0 means either c or d are zero
or both
but
c + d != 0 means
they are not both zero
so u can probably do this by case work
you have c + di in G, and e + fi in G
and u have 4 cases
c = 0, d != 0, e = 0, f != 0
c != 0, d = 0, e = 0, f != 0
c = 0, d != 0, e != 0, f = 0
c != 0, d = 0, e != 0, f = 0
I tried that too
Oh, wait nvm
I just did c = 0
ok lemme try that
wait how does c + d! = 0 mean they are both nonzero? How do you see that algebraically?
so first
for c + di to be in G, you need cd = 0
that means at least one of c, d are 0
Agreed
well this is kinda a proof by contradiction ig
Yeah
and its really easy to see logically
both c and d cannot be equal to 0
this is true for any element in G
right, because that's the only criterion that fails is if c and d are both equal to 0
quick question, if c = 0 then d must not be zero, but could d be zero since d is a real number?
no d can't be 0 if you want the element to belong to G
failing the equation?
everything on the right side (after the |) must be satisfied
so if you assumed 2 elements in G,
then
c, d are real numbers
AND exactly one of c, d are 0
alright, because i was just looking at how c, d are in the reals, cd = 0, but if let c = 0, then d is not zero, but d is a real number, so I thought that would be a contradiction
d is defined as a real number
0 is a real number
yes, i know and d can be 0 but we said d can't be 0
d can be 0 if you only say that it is a real number
but if you constraint it further by saying cd = 0, c + d != 0
AND c = 0
then it can only be 0
whatever is after the | just tells you all the conditions that need to hold for an element to be in G
so, i should interpret it like if c = 0, then d must not be zero for c + di to be an element of G?
but c and d can't be zero because 0 is not an element of G since 0 not equaling 0 is not a true statement . we are only concerned when we can get elements of G, correct?
I don't understand what you're asking
what I'm trying to say is that 0 is not an element of G because 0 + 0 = 0 but 0 not equaling 0 is not a true statement. Like you said, it has to pass all the conditions for it to be an element of G
yes, so we are only concerned with the numbers c and d that give us elements of G
and that's why we break it into 4 cases
yes
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i dont get what they are doing and how its relavent to saying every translation group in R^2 is isomoephic to Z x Z
or if its unrelated could someone explain why R^2 is isomorphic to Z x Z
Yeah they don't prove the theorem
But the translation groups are things defined on a lattice in R²
And you can just pick generators of "up" and "right"
So if the translation sends you idk 5 up and 7 right, you encode that as (5,7) in ZxZ
Hope you see the isomorphism emerging
wait cant we go a decimal amount? like .5 up and 0 right
Scroll up, they're defined on a lattice
i get that previously it said it has to be integer amounts of translation for lattices or wallpaper groups? but its just R2
hm so translation groups on R^2 is taken to be on a lattice?
That's what they have done yes
oh
mayb just unclear
idk read a few proofs but they dont rly show the connection between stuff too
Of course in general the space of all translation on R² is isomorphic to R² itself
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i only need help for number 3, i need help on how im supposed to get the values of the limits said with the use of the graph given. thank you for reading and i hope you guys can help me <33
For a limit of a function to to exist at point a, limit when x approaches a from the left must be same as the limit as x is approaching a from the right side, which must be equal to the value of the function at point a
You can see that is not the case on your graph for points -1 and 3
so are they DNE?
@charred sequoia Has your question been resolved?
Yes
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if we have a complex eigen vector, is it's conjugate also an eigenvector?
and what's the proof
and are they always distinct, not a linear combination of each other, when it's complex and not real and not purely imaginary?
Does your matrix have real entries?
yes
Then consider conjugating both sides of the eigenvector equation
can it occur that we have a purely imaginary eigen vector if out matrix is real?
and diagonalizable
eigen values can be complex
you mean (A-lambdaI)V=0?
and are they distinct always? Can't they be linear combination of each other?
im struggling with a (3x raised to 2 y raised to 3 ) (-5xy) =?
Please read #❓how-to-get-help
Also this
You're right sorry
They are not always distinct you might have a real eigenvector
yeah not interested in that case
complex ones
Easier question: is the conjugate of a complex number some complex multiple of the number
is it?
You tell me
right?
no... 1+i and 1-i are conjugates and is a multiple of -i
so actually they all are
complex multiples of each other
Yeah so think about a vector whose entries are all the same complex number
Eh wait is your scalar multiplication coming from R
No idts
No its not dw
So yeah this
Ah
so any vector whose entries are the same complex number
is a multiple of it's conjugate
and can this occur in real matrices
diagonalizable ones
to have 2 eigenvectors that are a multiple of each other
and why not?
Well try and find a real matrix that has eigenvector (i,i) or something
so that can occur ???
cause my prof just said it cant
if it's real and diagonalizable
Idk, mess around and find out
he said for it to be real there always needs to be a complex eigen vector and its distinct conjugate
not sure why that's the case
.close
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how do you calculate the volume of b?
oops
calculate the volume of the prism outside and subtract the volume of the prism that is removed
like this?
why are you subtracting 1260 and then adding it back?
yes
ok
assuming the height is 18 (cannot see from the image)
ask anyway
can you tell me the volume of a cone given its radius and height?
yes
i'm asking for a general formula for the volume given an arbitrary radius and height
V = 3.14x^2h / 3
@ivory carbon Has your question been resolved?
where x is the radius, and h is the height
so you know 2 variables here. just put in their values and find the third
yes so would it be like this?
how would I get rid of the square root?
I don’t quite understand
but otherwise this looks perfect
but how do I get rid of the x^2 in this equation?
do I divide the 400 and 26.69 by 3 first?
<@&286206848099549185>
@ivory carbon Has your question been resolved?
Ok
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Hey
An=(7n)!/((7^n)*n!) mod 7
Simplest form of An that is true for every natural number n
I got stuck with even numbers n7+1 =An and uneven n7-1
,w (7n)!/((7^n)*n!) mod 7
Do you know how to write a function that oscillates
usually it's easier to use something like (-1)^n
n7?
7*n
Hmm
also for n=1 it's 8
6 is the same as -1 mod 7, does that help?
Oh damn yeah
Same problem as before, and now for odd n it gives imaginary values
or wait no
it doesn't
but that's just 7n-1
I tried this in maple and it works?
Should prob ping
are you taking mod 7 at the end?
Yeah
then just get rid of the 7n
Closed by @final mural
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Oh i meant n-1 my fault
?
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Hello, I'm making a game and need to implement a ranked system, I'm planning on using TrueSkill2 but I'm having trouble understanding the math aspect.
Here's the link to the paper I'm reading: https://www.microsoft.com/en-us/research/uploads/prod/2018/03/trueskill2.pdf
this isnt rly a question 😭
Yes it is, let me elaborate!
it sure is, but very vast/expansive one
As a developer, I'm quite confused about this math.
Here's another paper I'm reading: https://www.researchgate.net/publication/306510969_S1_File/data/57bece2508ae2f5eb32e2b27/pone0149151s001.pdf
1 sec
game dev
windows
operating system preference isn't something i need to discuss with you.
please help me
it was just banter, windows gives great tools nowadays, especially for C# oriented stuff its a must
probably the paper or googling more about it, do you want to know how to implement it or why this specific algorithm seems to work?
as in, all this explained
I know it's a tall order, but yes.
have you seen the stackoverflow example at page 3?
The graphs give a good hint how the deviation and variance were chosen
ah bruh it gets even worse
sorry but I don't feel confident walking you through that paper, perhaps you can try to find other resources on it first and then ask for specific subsets you don't understand?
Quite possible, the thing is that these papers are basically everything I've been able to find.
have you worked out trueskill1 yet?
in all honesty, trueskill 2 seems a bit... too hard for an algorithm based on inference from so many factors
I have not worked out trueskill1, do you think I should start there?
I'll make a new help request if I need help with a specific subset.
.close
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HHallo i need hellhelphelphellhelphelp 💗
Ong
post q
@misty fable Has your question been resolved?
do you still need help?
Yes
find their slope
of 2 given point
third point has to be on that line
Noted, thankuuuu
answer should be -1
Why is it not -3
HAHWJWAJJAHAHA ITS OK
lmao
Hamk u I figured this out
always the funny parts
sure
insert the values of points to equation
like for example, C
3.(6)-(--6) = 5
18-6 isnt equal to 5
But
cant really see them
nope

2nd one is true one
hope you enjoy math
I want to learn more and I do enjoy it but my teacher is not that good at teaching ☹️
Wait no I don't mean that that's mean
its okay
i have the same problem
sometimes you dont match with correct people
also i think we should close this thread
Oh okayokayyy 
.close
@misty fable Has your question been resolved?
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How do I solve alpha and betha?
!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
I don't know where to begin
h can be determine from applying
geometric mean of a right triangle
and/or properties similar triangles
after obtaining h, you can determine the angles using trig
2 equations 3 unknowns....
One more equation would fix it ;)
Maybe sum of angles in triangle?
Now maybe try removing h without computing it
I got here, now you have 2 equations and 2 unknowns
Okay, now try to substitute 90-beta to alfa, and expand tans
Try expanding tans
How do I expand tans?
sin(x)/cos(x)
that's definition of tan
If you are familiar with the geometry of tan, here is explanation of why you can do that
I don't understand it, can u do it with my exercise..? My English isn't good enough
Yes
Okay, so when you expand it using that identity, you get this
Correct, do you know what sin(90-alfa) is?
Well that's also true, but it's also cos(alfa). sin(90-alfa)=cos(alfa)
Here is proof of what I just said
Do you understand the proof that sin(90-x)=cos(x)?
Yes
Ok, it can be also proved that cos(90-x)=sin(x)
When you add these identities to equation what do you get?
Correct, now try to get rid of the fractions, by multiplying both sides by sin(a) and cos(a)
Correct. Do you know this?
Yes
Okay so try replacing (cosx)^2 with
Can I do ÷2 before?
Yes, that's good
Great, can you think of next step?
- sin a ^2 maybe?😅
Yep
You get this, what would be next step?
x=alpha
Correct, what about next step?
÷5
Correct, try to solve it by yourself, and tell me when you are stuck
from now it should be pretty easy
Are you done?
@fickle grail Has your question been resolved?
okay, great. It seems correct
Do you know arcsin()?
Just apply arcsin to both sides, and you get alpha=arcsin(1/sqrt(5)) plug into your calculator, and then remember beta=90-alfa
Alpha should be around 30 and betha around 60
I gtg so I cant help you with rest
.close
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The one in the middle
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Looks like a whole lot of AM-GM-HM to me
@summer trail Has your question been resolved?
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!help
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S1 : The points are given A(1, 0) , B(-2 , 4) , C(-1 , 4) , D(3, 5)
a) Represent the points in plan and write the equation of the lines AB, BC, CA , CD
b) Determine the distance from the points B and D to the right AC (in romanian we say Dreapta AC)
c) Compare the surfaces of the areas ABD , BCD and COD
d) If the point M (m , m+2) is collinear with B and C , calculate the surface area MAD
S3
The points are given A(sin^2a , cos^2a) , same with B and C but it is sin and cos of b and c
b) show that for each a,b,c belongs (it's an E symbol) to R , points A B C is on a right
S4
The points are given A(2,m) , B(m + 1, m) C(1 , 2)
b) Determine m ∈ ℝ so that the surface area ABC is 1
S5
The points A(m, 2m -1) , B(m+1, -m+2) are considered. For what values of m the equality Area of OAB = 23/2 occurs
S7
Determine m ∈ ℝ so that the points A(1, 1) to be at the distance 3 from right BC where B ( 0, 2 - 6m/1-m), C(1, 7m - 1 /m-1)
T1 ex 2
the matrix a is given as
( 2 -1 3)
(-1 4 -5)
(4 -2 6)
e) evolve from the first column after two zeros have been obtained
T1 ex 4 :
The points A(2m + 1 , 3) , B(1, m) and C(-4, 2) are collinear if m = ....
wtf you want someone to do your entire homework for you
pick one problem, attempt it, show your work here if you get stuck

that's like one quarter of the entier homework that i have to do
yea that doesn't change anything
solve the S5 if you want
did you attempt it?
@alpine sable Has your question been resolved?
yes most of the exercises i knew how to
but some of them i don't know how to solve
i currently written about 17 pages
can you help me with only S5?
can you show your attempt
a drawing should be your first step
yes one sec
idk where to put m 2m-1 or so in a xoy axis
i just suggested that o is 0 0 but that is incorrect
i know that's why i didn't provided a attempt
as i don't know how to
you should not assume either
just use this formula
your z coordinates on A and B can be 0
looks like you forgot a factor of 1/2
@alpine sable Has your question been resolved?
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Can someone help me solve this problem
@tacit sequoia Has your question been resolved?
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help
im not sure how to do this, the only thing ive done so far is found the cross product of those two vectors which is <-64, -24, -56>
but im not sure if i can do anything with that
o wait i figured it out
it gave me 8x so i just scaled vector down and plugged in 8(-4) + 3(-11) + 7(7) = -16
!close
!solved
idk how to close
!done
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take the cross product of direction vectors and normalize such that first component is 8
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would like to start with an explanation of the solution to 4
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
- on some but just got an idea so gonna try that on a few
are you familiar with implicit differentiation?
A should be correct
6
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@verbal owl Has your question been resolved?
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@alpine sable Has your question been resolved?
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How do I isolate the shapes
theres like this irregular shape and I don't know how to split it up into one I can solve area
Have you managed to do either parts so far?
for part b, note that the unshaded area[s] are relatively easy to work out the areas of
i don't know like the strategy
we're learning circles right now so I assume it has something to do with a circle somewhere in here
a circle that fits in the box would have an d of 10
i dunno if that has to do with the problem though
diameter?
yep
Hmmm, well that's technically correct, but...
Notice how the "petals" look curved like a circle...
Well you could, or just notice that it's "a bit" of a circle
if it's a bit of a circle what would I do next
...I was hoping you'd tell me how much "a bit" of a circle it is 
[if you can answer that, you'll have a better idea of how to work stuff out
]
i notice like the middle of it you can fit a circle into
Hmmm, well again, technically correct, though not what I was looking for
Think along the lines of semicircles...
if you split it along the middle of the petal it creates 2 semicircles?
Hmmm, not quite [I think I'm not explaining myself well tbf, that's on me]
Notice how this blue is a quarter of a circle?
[poor shading, but that's supposed to include the bottom unshaded bit too]
so the 1/4 of a circle is the circle that fits into the 10cmx10cm box ?
Basically that's the idea to use, you effectively make 1/4 of a circle from those petal curves
From which things become much easier to find
how can I determine that it's 1/4 of the circle
like what information would give me that the petal is 1/4 of a circle
Well notice how e.g. the radius of it would be 10, and there are right angles, implying 90/360 of a whole circle
[right angles from being in a square]
ohhh okay so]
the square
creates a right angle
so 90/360
4 squares create 360
ok so
now i know the square = 1/4 of a circle with a radius of 10
riht
Erm, well
You know you have a square, and inside of that you basically have a quarter circle
Of which you can work out the perimeter of a quarter circle quite easily
ohh i see the quarter circle now]
its the blue + the petal
right
Yea, my drawing skills were bad but basically those combined yep!
I see, so I'll find circumference and then divide by 4 to find the length of the arc
Yep, and that will give you one side of the arc, but remember that there are two of them
Wait how?
OH WAIT
i did it wrong 😭
i t hought i had to do pythagorean
i forgot it was a quarter circle
so 10 would be radius
i get 10 pi
for the distance of the shaded part
The total perimeter, yea?
yep
Perfect 
One good way, in my opinion, is to work out the unshaded areas, as those are easier to find
So if you look at my poor drawing here
You can work out the blue area, and the total area of the square
So you can find the unshaded area easily 
Yep I agree with you 
omg thank you for helping me
🙏
It's a pleasure
have a good one!
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hi 😄
Plug in the values and test it
it seems so
thats what i did
x is half of the value of Y
but i dont know
is it x*2
or X1/2
nope
what do u think then???
your solution is correct
ya too
Tbh I was trying to get them to check their work just plugging in the values. It's a good test strategy
i did thats how i got the answer!!!!
ur W bro thanks 😄
is this correct?
yeah I felt like it was okay to answer once they stated they actually worked on the problem
yall such a W
What's the pattern for the x values in the table?
Good
so i got the ans like that
Exactly
😄
W
the question is
if person worked 30 hours
whats pay
every 2 hours i see increase of 50 bucks
so 30/2=15
then i did
15*50 to get ans
is it correct
?
Sounds good
Overall you are doing good, I suggest just to go with your first inclination
what about the squares made up of smaller squares
@elder juniper Has your question been resolved?
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Do you guys have any proper study techniques for college? I'm in precalc and I really am struggling with mastering the factoring?
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<@&286206848099549185> ive been waiting 15min in a another chat but got closed due to no repsonsie
its a regular hexagon
all the internal angles are equal
do u know how to find the sum of interior angles of an n-sided polygon?
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Q - v by substitution method
,rotate
u want to solve 1. (v) by substitution?
Yup
right, can u find x using the first equation?
Yeah but Im getting wrong x
what do u get for x
im not saying find a value for x, i mean make x the subject of the first equation
like move everything other than x to one side
right
now put this for x in the second one
oops wait
u put the square root in the wrong place
Yeah its fine
it must be y*sqrt(3)/sqrt(2)
I noticed
u cant cancel the sqrt2 like that
√3x√3 is 9
yes
no
well this is no longer ur channel
Y = √2
,rotate
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hey can anyone help me wioth a quick absolute ineqaulity question
one way to solve, |x| < a is true if and only if x^2 < a^2
i just approached it as like 2 cases
one postive and one negative
but the negative case gave me the wrong answer
what was that case, can you show it?
yea let me screen shot it
Here
not sure if this is a valid approach
but the answer was suppose to have the x < 17/7
x>19/5
you have to be careful when multiplying both sides by 2x - 6, the inequality will change from > to < if 2x - 6 is negative
but in this case wasnt the 2x-6 postive
like after i first moved the - to the right i changed signs
and then i moved the postive (2x-6) to the right
how do you know if it was positive or not
there are actually four cases to consider
ohh
x + 1 is positive or negative
and 2x - 6 is positive or negative
four possible combinations
some combinations will turn out to be impossible
so should i just
but you have to check which ones
might be easier if you do the cross multiplication first:
|x+1| < 3|2x - 6|
that's definitely ok since |2x - 6| is positive (because of the abs val)
now if x+1 is positive and 2x -6 is positive then this becomes x+1 < 3(2x-6)
and there are three other cases
try all four cases
okok
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hi
anyone able to help me rn
Sure
Yep
Alright take your time
Give me a minute
Ok
,rotate
20 is wrong
35² is 1225
And 28² is 784
We subtract them and get 441
So instead of 20 it should be 21
Got it
Can you tell me how you got that
I have a figure

