#help-13
1 messages · Page 186 of 1
i tend to be a slow worker, however so far you have it right
huh
Combine them
Into1 fraction
Bro uw make the thing into 1 fraction
Jst times the denominator to each
when i multiply exponents, i add them right?
Correct
oh i see where i messed up
Nice
x^3/2 should be positive not negative in the denominator
Yes ik
so it becomes 2450/x^2
The other one is half
no fucking clue
It'll give u the ans
It's a very useful app
Because u prolly typed the -in denominator?
no
Wow
what the fuck
bruh its bc i had +- together 💀
this app dumb as hell
ok but i still dont know how tf im supposed to do this w/o photomath @zenith ridge
wdym by this
how do you simplify this w/o cheating
<@&286206848099549185> how to simplify this?
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Well, get on integratin
Do it separetly. What is $$\int_{0}^1(1-x^2)^{\frac{1}{3}};dx$$
Good
Show Work
they're not integrable
you're supposed to spot that the two integrands have a relationship
||they're inverses over the interval of integration||
yes
@crimson sedge Has your question been resolved?
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hey uh
can someone supervis me while i do this since it said i did it wrong
i dont need anyone to solve js supervise and tell me what i did wrong
ping me if anyone is here
i did i saw you helping in other channels and thought id ask
Then why delete
ion know i js do that lol
Now dis boi deciding how I should react to it
Now dis boi assuming my emotions
!15min
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Mickey
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,w det {{1, 0, 2}, {1, -1, 1}, {0, 1, 1}}
Great thanks
@prisma ether Has your question been resolved?
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may i know how to do (b)
triangle - blue
u mean i have to find the area of the blue triangle?
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How do I find 2nd endpoint if I already have midpoint and 1st endpoint
midpoint formula
how if I only have 1 endpoint
Write down the formula using your endpoint and midpoint and use algebra to solve for other endpoint
Can you show what midpoint formula you're using
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do you know the derivative of logx?
Yeah, but for that you need to know the derivate of logx and the chain rule.
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Need help answering and explaining 3a - 3c
No, you're subtracting 5x from 3
@gilded hull Has your question been resolved?
<@&286206848099549185>
for b it's also positive
how come?
cause + * + = +
you mean 1st question?
how come
so negative
yes
so 3a would be we are subtracing a number, 5x, to 3 to get 7. Thus, 5x must be postive. Since 3 is positive, in order for the product 5x to be positive, then x must also be positive.
and c would be positive as well?
@feral coyote
TimK
oh so any postive number.
this reasoning ^
@feral coyote
good luck, then
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Closed due to the original message being deleted
Prove that it is impossible for the equation Ax =b to have exactly two distinct solutions.
this is for my linear algebra class and i wrote: if a contains no zeros then it implies it is linearly independent and a unique solution will be the outcome for all values of x. Is this enough?
for any polynomial, the amount of roots is the highest degree
- line can be intersected with a line only once
(or infty)
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how do we know x^2 + y^2 = 1 in this scenario
equation of unit circle
unit circle
then given this scenario would a^2 + b^2 be 1 correcyl?
yes
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how can I I convert a number to radica
$\sqrt{ab} = \sqrt{a}\sqrt{b}$ for any positive numbers a, b
riemann
Do you know $\sqrt{100}=?$
riemann
10
Should probably memorize this
wait so ✔️16 is equal to ✔️1✔️6
or is ✔️16x2 equal to ✔️16✔️2
Yes
Ok
,calc sqrt(32)
Result:
5.6568542494924
,calc 4sqrt(2)
Result:
5.6568542494924
But how do I get radical
From what
wait a sec
$\sqrt{300} = 10\sqrt{3}$
riemann
Find a and b such that ab=20
Hint
So ✔️20 is equal to ✔️20✔️1
That's true, but not useful
No
AB=20?
Yes I said that here
You wouldn't say sqrt(300) = sqrt(300)*sqrt(1)
As most simplified form
You have to find all the factors of 20
OHHHH
A and B are factors of AB
Wait if ✔️20 is AB
and 10 and 2 are factors
wouldn’t 2✔️10 be equal to it
No
Yes you have to use this
Because $\sqrt{ab} \neq a\sqrt{b}$
riemann
Use this as a hint
From this problem
Do you know 100 * 3 =?
300
Do you know how to simplify sqrt(300) using this
30 right
No
Use this
✔️100✔️3
Right
Oh man I just got it
10✔️3!!!
!!!
Ok so
✔️20 is equal to
✔️10✔️2
wait that won’t work
✔️5✔️4
2✔️5!!!!!!!
thanks 🙏 deadass I was cryin
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How would I find a and b such that this is true?
I tried this but idk what I’m doing it or if it’s even the right way
Wouldn't you need |a| >= a^2+b^2
Why
If a divided by a^2+b^2 is an integer
How do you get that absolute value of a is bigger than a^2+b^2 from that statement
Oh wait
I see what you are saying
No, |a| can be less than a² + b².
That would contradict the 3rd condition
Ah true
Try a = 0 and find what b is allowed to be. Try a = 1 and find what b is allowed to be. Then, see if a = 2 is possible.
Indeed
Since this is false, what’s a counter example?
Cuz I can’t see why it’s not tru
a = 0 b = 1
@sweet hedge Has your question been resolved?
Would this be valid,
Yeah a = 2 isn’t possible
Or -2
a is either -1, 0 or 1
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Yes, that looks fine.
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yo
if im dividing a polynomial degree 4
by
a linear
and i have 2 of its factors
first divide by factor #1
then divide quotient by factor #2
right
well yeah that's how you break off the known factors to factorize the rest
whats the logic behind this?
that'd be the question
do you know how factoring works for natural numbers
?
prime factorization?
yeah no

ig my question is
okay abandon that idea
cause your thing might not be divisible by (that factor)^2 lol
your polynomial is (factor 1) * (factor 2) * (some more shit)
to get to the other shit
you divide out by each known factor
so that they are out of your way
@clear igloo Has your question been resolved?
i see
that makes sense
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am i multiplying by the conjugate right?
do i only change the sign between the +1 and sqrt x
MrFancy
-x-1 right
that'll make multiplying by the conjugate easier :)
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Let (picture), show that the generator of J equals the borel sigma algebra
i assume you mean, J generates the borel sigma algebra?
Yeah so sigma(J)=B(R)
one direction is easy, the members of J are borel sets, so sigma(J) ⊆ B(R)
to go the other direction, it suffices to show that any open interval is a countable union of members of J
I am not completely sure on how I would show that for any open interval
i know that the borel sigma algebra is generated by any of the following systems:
but basically show that (b,c)=U[a,a+1) for a,b,c in R ?
ah wait, sorry, i forgot the intervals in J all have length 1
in general you'll have to do intersections as well
im following an example for the sets with intervals including infinity*:
but i cant see to make it make sense here
hmm well first, observe that you can get any interval of the form [a,b) where a < b < a+1, by taking the following intersection:
[a,a+1) ∩ [b-1,b)
so every interval of the form [a,b), with 0 < b-a <=1, is in J
then you can get longer intervals of the form [a,b) by taking countable unions of the shorter ones we just showed are in J
for example:
if n is the smallest integer in [a,b) and m is the largest in terval in [a,b), then you can get [a,b) as the following union:
[a,n) U [n,n+1) U ... U [m-1,m) U [m, b)
so that shows that any interval of the form [a,b) is in J
now you can show that any (a,b) is in J by taking unions:
(a,b) = union of [a+1/n, b) for n=1 to infinity
the above is a sketch, you'll want to fill in the details
I think i get the general idea now. We show as in the proof above that the intervals of the form given in J is in the borel sigma algebra and that the interval (whichever one i pick that generate the borel sigma algebra) is a element in the sigma algebra generated by J?
yes
one small clarification: i say that "...is a element in the sigma algebra generated by J?" by this i mean that i should show that the interval that generates the borel sigma algebra through some set operations is an element of [a,a+1)*
you should show that the elements that generate B(R), for example, the intervals of the form (a,b), can be expressed as countable unions and intersections of intervals of the form [a,a+1)
yes and the other way around and im exactly done
yes
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ty
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.open
The equation (3×5²)÷5−20×4+75 is confusing me.
Using BIDMAS why does the subtraction come before the addition in this case?
from left to right
BIDMAS/PEMDAS, you treat add/sub and mult/div as the same priority, since they're inverse operations of one another
so you do whatever comes first
DM first, and left to right, then AS, left to right
(B)(I)(DM)(AS)
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How do I reduce 124! mod 5^24?
Got told that 124 factorial has at least 24 factors of 5 in it, and hence it is a multple of 5^24
don't understand how 124 "has at least 24 factors of 5 in it"
well 124! is 1x2x3x4x5x6x7x8x9x10x...
there's already two 5's in the part I wrote out
since 10 is 2x5
and 5 is, well, 5
5 is definitely 5
can this be generalised?
how many factors of m would n! have?
more precisely, how could I always know whether $a^m$ is a factor of n!?
Kalgar
every multiple of m less than or equal to n provides 1 factor of m
unless it's a multiple of m^2, in which case it provides 2
unless it's a multiple of m^3, in which case it provides 3
etc
like for 100!, if we wanted to know how many 5's are in its factorization?
well there are 20 multiples of 5 less than or equal to 100
so that's 20 5's
but 25, 50, 75, and 100 are actually divisible by 5^2
so that's four more 5's
so 100! is divisible by 5^24
don't forget about 100 also being divisible by 5^2
oops, i completely did lol
fixed now
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I need help solving this, and I tried with a calculator, but it comes back with a confusing answer
show what you tried
kk
Tldr im trying to derive an equation given to me
it's:
y=e^(rx)
y'=re^(rx)
y''=r^(2)e^(rx)
but I have y''=e^(rx)+r^(2)e^(rx)
I'll make it pretty one sec
it's also more efficient to apply constant multiple rule
What's that one?
(af(x))' = a(f(x))'
So this might sound stupid but, how can you be sure that r is a constant?
in this context, from the first derivative
if it r were related to x, you'd have something more complicated
It's given when you start learning how to solve second order differential equations
and this tutorial is kind of just giving it, saying "When you have ay''+by'+cy=0, the answer typically looks like y=e^rx"
and that's where it starts
then they show y' and then y'', and I didn't want to just take those equations and run, so I wanted to make sure I could derive them myself
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hi i have some webwork questions i need help with, i don't understand any of it since i haven't taken math in a year and didn't take calc either
@crimson sedge Has your question been resolved?
@pallid orchid Has your question been resolved?
I'm not really sure about how you can do it, but you can evaluate the functions with x = 1
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<@&286206848099549185>
After 15 minutes, feel free to ping Helpers.
read the instructions btw
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So u gonna help
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4
Show your work, and if possible, explain where you are stuck.
@coral charm Has your question been resolved?
@nimble veldt
Us ur words lil bro don’t communicate through reactions
It was wrong btw
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please help
!status
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No
cross multiply?
Yes
works
yes, then sort x to the left and y to the right
6x=25y?
now divide by 6 and y.
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subject of x
!status
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are you supposed to make x the subject?
What do you mean
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ok
the sum of two sides of a triangle is always greater than the remaining side
as for ii
Well I don't think there's a theorem for that you sort of just have to apply common sense ._.
but how
Well I'm not sure, but let's say we have a triangle a b c such that c>a,b
a+b>c, but a+b<2c because well, the triangle would be flattened
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What is the component of the gravitational force acting on the block, along the direction of the inclined plane surface?
not sure where to start, kinda bad at this topic
It's already on the screen for you
is it 16.79?
No I mean, the expression for what you want is on the screen for you
,calc 5*9.81
Result:
49.05
how are you getting 16.79 
Fnet
i thought it was fnet
ah along the direction of the incline, okay
There are two arrows pointing in the direction you want, only one of them involves gravity
wait so if they want direction of incline then is it downwards
or the gravity kinda downwards
Parallel to the slope
so fnet 16.76?
If you had friction is would be opposing the force of gravity down the slope so fnet would be less than gravity down the slope
what about when the weight of the block changes
,calc x=(y+2)y=1.6729
The following error occured while calculating:
Error: Invalid left hand side of assignment operator = (char 9)
,calc x=y+2y=6.2827292778
The following error occured while calculating:
Error: Invalid left hand side of assignment operator = (char 7)
What are you doing stop interrupting this channel
Well what do you think happens
well the simulation doesnt change the timing
its still the same time
but for the reason im not quite sure
is it cause its same gpe?
or acceleration is the same
@flint flower Has your question been resolved?
.close
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I am wanting to CLEP Calculus 1, however I have no experience with it whatsoever. In addition, i'm pretty bad at college algebra at the moment. How long will it take for me study for this CLEP if I put in 2 hours a day?
if you're bad with algebra? probably a month minimum
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I would use y - y1 = m(x - x1) right
so x1 = p
and y1 = cln(p) ?
and to find m is just product rule
Oh yeah because c is a constant
I think i recognise you from seeing the channel name so many times haha
At x = p so 1/p?
You can also simplify the equation of the tangent they give you
yeah so m=c/p
oh haha
Wait why c/p and not 1/p?
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Hi
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Is Khan Academy's Calculus 1 course a good test prep for the Calculus 1 CLEP test?
.close
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idk what it means
,rccw
Closed by @scenic juniper
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I tried chat gpt and it said 83??
!status
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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
1
Hint: You can find (x+1/x).
You don't need to solve for $x$ fully. Just $\left(x + \frac 1 x\right)$ should suffice.
Enemagneto
I write x²-83x+1?
and solve with quadratic formula?
How did you get that?
Also, you probably don't need to.
Hint: || Try squaring (x + 1/x)||
Hint: (x+1/x)² = x²+1/x² + 2
nice
this is an olympiad question isnt it
(x + 1/x)^2 = x^2 + 1/x^2 + 2
anagh is right
if x^2 + 1/x^2 + 2 = 83, make one constant term
idk what to do exactly 😕
specifically what
with this
that's not written correctly
from the question, x^2+1/x^2=83
so using the hint, (x+1/x)^2=85
and why is that
so (x - 1/x)^3 = 729
i've literally done the question
i mean
Closed by @upbeat elm
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This can't be valid right?
The second one says that, for every person x, there is at least one person for which it's the case that, if the person is both a parent and a female, then she's a mother
Which means that here can be people which are both a female and a parent, that are not mothers
That's invalid right? Or am I wrong
the second one says for every person x, there exists a person y such that if x is a female and a parent then x is the mother of y
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derive
not necessary i think
What step are you on?
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might be some algebraic manipulation
dont blindly apply L'Hop
nope, wont work
does the numerator factor
not really
hmm if u sub u = sqrt(x)..that might lead somewhere..lemme try
@regal steeple u can do L'Hop till then if u want
doesnt work
So only l'hopital?
||i get how x^4 turns into 4x^3 but how does sqrtx turn into 1/2sqrtx||
power rule
o
yes
Aight thanks dude
I mean I could do it with l hop
But wanted to know if there was another way
Is the answer correct?
u forgot the minus sign at the bottom i think
should be $(4x^3 \cdot -2 \sqrt{x}) + 1$
-7 instead of 7
Uhh
ItzKraken
Eh?
I think I'm correct
$\frac{d(\sqrt{x})}{dx} = \frac{-1]{2x}$
ItzKraken
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
Hey if there is nothing there is 1. I multiplied 2x^(1/2) on both the numerator and denominator, which makes it {4x³ • 2x^(1/2)}/{2x^(1/2)}
And there was -1/{2x^(1/2)}
So it should be {4x³ • 2x^(1/2) - 1}/{2x^(1/2)}
it should 4x^3 + 1/(2x^1/2)/... = ...
Why (+)
derivative of sqrt(x) is {1/2x^(1/2)} not negative
{1/2x^(1/2)}
ah yes..sorry 😅
yes then its correct
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Does that set ${\frac{n+1}{5n}\ : n\in \mathbb{N} }$ has a supremum ?
that set notation is incomplete
please wait
the parts in the set notation are thr wrong way around
.doc
👍
ok, what do you think about it having a supremum
sry my inet is dying
try computing a few elements in the set
then you see that 1/5 is in fact not the supremum
it's getting little bit bigger than 1/5 each time
I think 3 maybe an upper bound
but I don't knowthe sup here
@crimson delta
?
since a1<a2<a3<....<an<..
can I just say it's not bounded above?
<@&286206848099549185>
.close
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is there a way to find the area of triangle ODC?
i already calculated that area of CDOE is 43 if that helps
idek if it is possible to solve area of ODC or any other triangle in the larger triangle
but if anyone finds a way can you tell me
i think the perpendicular bisector of AC is a straight line so you can use symmetery for that
that means OA=OB=OC
hmm
so i found area od CDOE
*of
is 43 with some algebra
is that any help?
and area of total triangle ABC is 116
lemme send the pic again
Result:
10.440306508911
so basically what i did was
triangle FOB is same as triangle FOA so thats basically the same rule for the other 2 sets of triangles
continuing from this, we can use algebra so consider FOB as x and AOE is y and ODC is z
so 2x + 2y + 2z = 116
x is already 15, so 30 + 2y + 2z =116
so y+z = 43 which is area of ODC + OCE
but can u find ODC
@cyan turtle did i lose you?
im here
my geometry skills are gone tho and im trying to figure it out
what ive seen so far makes sense
the thing is i dont think we have enough info to find odc
yh thats what i thought
because we lack angles
but i was think using trig we could solve it somehow
with angles we can do some trig to get exact values
but without that we have no references
yh
i got close to figuring out the angles and using the trig formula but i didnt write it down and i lost my trail of thought
but im sure i was on the right track
k im back you still there?
whats up?
well also now that i think about it
you can rule of cosines brute force ur way into this
mhm
if you know AB,AC and angle FAE
yh
we could us a circle theorem to get FAE i think
the cyclic quadrilateral one, so angle FAE = half of angle BOC
or take arctan (b/a) to get angleFAO
idr exactly what else you know
but you probably can find OAE
yh
i was thinking in an algebra perspective but i dont think that will work
i'll figure it out later thx for the help tho
.close
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stupid question but how do i convert m/s^2 to km/h^2?
so if the acceleration is 3 metres per second squared, how much is that in kilometres
is that the same as with velocity? so just time it with 3.6?
h=60^2s
1 km/h²= 1000m/3600s^2
wait a sec
1h = 3600s
so its 3600^2 s^2
🤔
$\frac{1 km}{1 h^2} = \frac{1000 m}{3600^2 s^2} = \frac{1 m}{36 \times 360 s²}$
Herels
,w 36 x 360
^-1
Herels
so... we have an answer or what? 😅
You're changing another s to h so × 3600 that
You do get that 1m/s² = 12960 km/h², but really no one uses the latter unit
I know, Ive never used that unit
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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
It isn't even 1 ?
What do you have to do?
idk its written in my book like that
i have no idea
It doesn't say simplify this in the head of the question?
Can I order from you to just capture the whole page
I mean, there's not much you can do here
I am sure that there is something like this
For the above questions
But maybe in the previous page
lemme see
Disassemble on factors by pulling out the common factor before parenthesis
The next polynomial
this is the text on previous page
it doesnt makes sense kinda
Closed by @hallow nova
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I am guessing that's what you have to do
It is yes
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So I have made x = (x1 , x2 , x3) and taken lambda and mu both in F and have satisfied x in V as vector space over F.
I have satisfied them accordingly to the 8 axioms defining a vector space.
Now I feel a bit useless as I am trying to figure out what to do with x1 + x2 + x3 = 0
My intuition says get a dot-product such that <v,x> = o
basically multiplying vector x in V with orthogonal vector v in V

there are not talking about dot product or hilbert space or anything like that
you need to use the conditions x1 + x2 + x3 = 0 to show that V is a vector space
Yea...
thats it
Not sure what that means.
let take two vectors from V : (x1, x2, x3) and (y1, y2, y3) and two scalars a,b from K = R or C
a(x1, x2, x3) + b(y1, y2, y3) = (ax1 + by1, ax2 + by2, ax3 + by3)
now we need to show that this result respect the condition of V
The condition being x1 + x2 + x3 = 0 right?
(ax1 + by1) + (ax2 + by2) + (ax3 + by3) = a(x1 + x2 + x3) + b(y1 + y2 + y3)
now since we take both vectors from V, they both respect the condition of V
x1 + x2 + x3 = 0
y1 + y2 + y3 = 0
therefore
(ax1 + by1) + (ax2 + by2) + (ax3 + by3) = 0
it means that (ax1 + by1, ax2 + by2, ax3 + by3) € V
we just show that V is stable by linear combination and we know the vector 0 respects the condition of V
therefore its a vector space

:flushBlush:
you know wyim
Can we assume that 0 is the ''zero-vector'' ?
or does that have nothing to do with it?
i think it doesnt...
hmm wdym ?
well
''...we know the vector 0 respects the condition of V'' could you explain this to me?
Herels
yes
Oh yeah
Usually they write the zero element as zero indexed with V
just as how you indexed R^(3)
in zero
Well, this zero is from R^3 so its the 0 of R^3
not only of V
it just happens that this zero is also in V
V is a subspace of R^3
Right, zero can also imply a distinguished zero element in R^(infinity) or of a magic square because in both instances, adding the zero element to any element within V does nothing to another nonzero element.
IF I am right.
R^{infinity} ?????
basically R^(3) but substitute 3 for any natural number
right?
Just write $$\mathbb{R}^n$$
Herels
Just give me one moment
So back to what I said in the beginning I made x = (x1 , x2 , x3) in V which in turn is in R^3. By defining the eight axioms over an element in x,y,z in V I proved (to my belief) that V is a vector space over F. Which combination of axioms, if there are any, could lead me to the same steps as you took to prove it was a vectorspace over F?
