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Is that the only method? Taking the integral and then substituting it into the Maclaurin format for tan^1?
Sorry if that's redundant. I just want to make sure. It didn't seem like the appropriate way to figure it out lol
only method to integrate this?
well you can always use riemann sums to integrate
but if youre looking for an antiderivate, there does not always exist an antiderivative composed of elementary functions
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why ?
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Hello! I just need to confirm something
can I write
$$\frac{x\hat{i}+y\hat{j}+z\hat{k}}{\sqrt{x^2+y^2+z^2}}$$
as:
$$\frac{x}{\sqrt{x^2+y^2+z^2}}\hat{i} + \frac{y}{\sqrt{x^2+y^2+z^2}}\hat{j} + \frac{z}{\sqrt{x^2+y^2+z^2}}\hat{k}$$
nyantoki
and the curl of this is $$\nabla \times \frac{x\hat{i}+y\hat{j}+z\hat{k}}{\sqrt{x^2+y^2+z^2}} = <0,0,0>$$ is this correct?
nyantoki
@high lance Has your question been resolved?
yes
yes
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is the answer a and e
because the other options are cusps?
@stray palm Has your question been resolved?
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Hi
Anyone know what is closed and open set mean?
Look in your textbook
Every point in an open set has an open neighborhood around it that’s in the set
There’s multiple equivalent definitions
For closed set
Closed set contains its limit points
Anymore simple explanation?
set is closed iff it's complement is open might be simpler
Ic but why [ 1, inf) is close?
What is the complement
you should probably find a def for open and closed set
If c is close g^-1 (C) is close
Are you on chatgpt
No
What is the complement of your set wrt the real line?
Look at the definitions and go again
You don’t need the defn of continuous functions here
[-inf, 1)?
Yes, but are you in the extended reals
No
the complement of [1, +∞) is (-∞, 1)
Yes
Oh so like 1<x<3 is close?
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good day all, please how do i convert A454 from Hexa to it's BCD equivalent
binary coded decimal?
convert 0xA454 into decimal, then replace each decimal digit with the four bits of its binary representation
I guess you will have to convert to base 10 and then just convert from base 10 to BCD
@spare geyser Has your question been resolved?
Oh! Thanks a lot!
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I want to know the steps to integrate this
\
u sub
and probably get the -1 gone treat the -1 in it's own integral and focus only on sqrt(x^2+L^2)/x
I think that would get you somewhere
@hearty nimbus Has your question been resolved?
if you mark it ❌then maybe post your working on the problem? or your attempted u sub
u sub of what
can you show me?
Hey, I need help with a problem
don't hijack my session
nvm
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I need help
how do I find the critical points, local minima and maxima of this question
this is what I’ve done so far
I tried using the chain rule
but I’m still unsure of how I’m supposed to extract the critical points
differentiation
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is this the same thing as log_3[(-6x)/(x-4)]?
Yes
in this case would you prefer ln or log_3?
log_3 seems easier, but maybe there is still good reason to use ln?
at a certain point you will likely completely abandon anything other than the natural log, there really is not much reason for them other than plotting. so the reason to not use log is just that there isnt all that much reason to do so. but theres nothing wrong with it that i know of at least
i guess half life is technically more related to log 2 but again you just toss in a ln 2 somewhere and its fixed
@marsh pond Has your question been resolved?
I knew that 🧍♀️
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Y and V are the midpoints of the legs, XZ and UW, of trapezoid UWXZ.
If WX= -2p+31, VY=5p–43, and UZ=3p–18, what is the value of p?
@polar umbra Has your question been resolved?
@polar umbra Has your question been resolved?
!status
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in this question i marked with blue, the answer should be doesn't exist because 1.5 not equal -1, so i saw that someone solved it removable discontinue, so can someone explain why (note: i am beginner at calculus)
what's the question
i just want know why it is removable disc.
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the integral would have to be larger
for it to diverge
sum diverges becuz the integral that is larger than sum also diverges?
same for here right?
the sum diverges becuz the integral is bigger
And then for Question B
When it sum coverges
the integral COnverges
because the sum is greater than the integral
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.close
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asking in regards to the inequality table:
this is what the inequality table looks like without the +13 added
Yes, you need get a new polynomial again and find new zero product, otherwise, you would be able to solve the unsolvable quintic z^5+pz=1 by solving z^5+pz=0.
Note: this polynomial is awful, don't try to solve it
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how could i compare the first series?
i figured we can’t use limit test since this isn’t always positive
but i’m not sure what i can compare to?
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As I integrate it
power of X becomes 0
so X is 1 now
How do I apply limit?
Integrate correctly
the power rule doesnt work in this case because you would also have to divide by 0
instead the integral of 1/x is ln|x|
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write out a few terms. n=3, 4, 5
donut
it'd help if you didn't simplify the numbers
if you compare the ratios, $a_{n+1} / a_n$, what does this approach as n gets large?
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i need help on part b
Ayoo structure lesss gooo
i suck at mechanics
Well
Let's look at the question slowly
First
They tell you the whole beam weighs 150 N
yeah
ah im so dumb lmao
i just overthought it cuz part a was way harder
Wait
We're gonna prove part a
So they give you lengths for the parts of the beam
AC = 1 and AD = 2.5
So CD = 1.5
Now
yeah
Let's remember that whole weight
150N
They did not mention what it behaves like so we will assume that it works like a concentrated load.
Which acts in the center of gravity
And the center of gravity of the 4 meters is 2 meters
Which is inside part CD
Yep
Now we draw the force there and label it as 150 N
Great now that's a force done with
Let's now focus on that new particle with weight W
And is away from point A by x meters
But here's the catch
Reaction at point C is equal to reaction at point D
but we dont know where W is placed
Yeah
so can i take moments from any point
We know it is somewhere along the rod
Well you have the liberty to take moments anywhere you want, but you must apply equilibrium on the vertical forces in the end
So $\sum M_o = 0$ and $\sum F_y = 0$
VulcanOne
You have two equations
I suggest taking moments around point A because that acts as your origin point.
And since you already know that the reaction at C equals the reaction at D, then that makes it possible to do some factoring
So
We take moments around A and make it at equilibrium
So the moment equation is
oh i see
$150\text{N} (2\text{m}) + W\text{N}(x \text{m}) = R\text{N}(1\text{m}) + R\text{N}(2.5 \text{m})$
VulcanOne
Right?
Imma just write the numbers and symbols without their units but we should keep the units in mind
$150(2) + xW = R + 2.5R$
VulcanOne
VulcanOne
so Wx + 300 = 3.5R?
Yep
whats the next step
This gives us an equation for R
Yeah
2R= 150 + W
VulcanOne
262.5 + 1.75W = 300 + Wx
Rearrange and solve for W
W*(1.75-x) = 37.5
Or we can make it all in fractions
So
$W * \left(\frac{7 -4x}{4}\right) = \frac{75}{2}$
VulcanOne
Now we proved that $W = \frac{150}{7-4x}$
VulcanOne
wasnt it just 0 < x > 4
7-4x should not be equal to 0 at all times
Well we are focused on not making the denominator 0
Because it will make the W undefined
so we do 7-4x > 0?
VulcanOne
Yepp
150/0
But yeah
Division by 0 is bad
So we avoid it by making 7-4x not equal to 0
And we get from that that x should not be equal to 1.75 at all times
i see
Now I think we need an additional constraint, but I think this works for now
x should be between 0 and 4 but not including 1.75
yeah
Also not sure if W is allowed to be negative
ie. Being an upward force like the reaction forces
Oo
so 4x < 7
Yep
x < 1.75
Mhm
So 0< x < 1.75

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I dont know where to even start here
You want to find the best fit curve
Can you use a calculator/software?
What kind of calculator?
pretty much just anything short of a graphing caculator
I suggest looking up some videos
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Can someone please explain this working complete for me? I don't understand how it works like rules and stuff that are needed
multiply the top and bottom by the complex conjugate
How does -1 over the two become -(1/2)
because -1/2 = -(1/2)
How does the cos(-pi/4) become over 2 in sqrt2/2
I know that cospi/4 is sqrt(2)
cos(pi/4) is 1/sqrt(2)
cos(x) =< 1 so idk how it could equal sqrt(2)
No cause z1 is actually sqrt2 + sqrt2i
you factored out the -1/2 already tho
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$4\sqrt[3]{16x^4y^6}\$
4\sqrt[3]{2}\sqrt[3]{8}\sqrt[3]{x^4}\sqrt[3]{y^6}\
4\4\sqrt[3]{2}\cdot 2 \cdot x\sqrt[3]{x}\cdot y^2
okokok
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
how many things do i multiply by 2 ?
is this work right ?
im simplifying
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³√2³ won't cancel out each other
?
Oh it's already done okay
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Does this fail the 0 identity for addition and multiplication because b != 0 ?
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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
1
@gray blade Has your question been resolved?
Try to use Lagrange error 🙂
yeah but how
like i don't fully understand the concept of "maximizing the next derivative"
i know the first 5 terms of e^(-x) is
but then how do I use the lagrange bound error formula
it's all confusing
please just work through it for me
yeah I'm trying to use that
_ _
also i can't read that language lol
n = 5 and x =2
The n+1-th derivative of e^(-x)
And what is the 6th derivative of e^(-x)?
You can bound it above by using the xi ? is in [0,2]
what is xi?
Do you know why this has to be?
well I think the formula says it must be between x and c
so x = 2
and i assume our center is 0?
Yes
Yes
👍
there is no way it was this simple
lmao
hold on
should n = 4? @sage forge
because it says 5 terms
but the first term is 1?
Oh, no. It starts at k= 0. Thank you for pointing out my mistake.
👍
so now the 5th derivative is -e^(-x)
so is the max at -1/e^2
cuz that's greater than -1
To calculate the error we're dealing with absolut values
Yes, we want to maximize the error
soo is f^(n+1)(z) = -1/e^2 or -1
cuz the abs value of -1 is greater than abs value of the other one
but isnt that only after we plug it all in
What is your 5th derivative?
-e^(-x)
Ah, okay. You already plugged in the 2. I was wondering why there was a z in the left side
So now if we minimize -e^(-x), we'll be off by the biggest difference
Since we know that the RHS is negative we can say that T is bigger than e^(-2x). Now if we increase epsilon the RHS will go more towards 0, so the error gets smaller
That's an epsilon
I'm sorry I don't get a lot of things you're doing
what is T?
why are we using e^(-2x)?
what is epsilon?
Don't need to say sorry. You're asking completely justified questions
That's our Taylor Approximation. It is a short writing for it
That's f(x)
That's a value in [0,2]
ohhhhhhhhhhhhhh
so u have to get the absolute value of the max value
so should we really be turning -e^(-x) to e^(-x)?
and then getting the max?
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for part(d)
I can see how the matrix satisfying M^2 = 0 and having y = 2x as a line of invariant points is consistent with it representing a reflection in the line y = 2x
but I don’t see how those 2 pieces of information imply that it represents a reflection in the line y = 2x
It doesn't. You need information from the eigenvectors as well.
@ember python Has your question been resolved?
what information from the eigenvectors would you need?
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✅
The question is guiding through the entire transformation. So basically all the parts
(1 2) was an eigenvector with eigenvalue 1, but I don’t see how that corresponds to anything other than y = 2x being a line of invariant points
the eigenvectors being perpendicular might have something to do with it?
You should consider the action of M applied to an arbitrary vector in R^2 by decomposing it into a linear combination of eigenvectors.
oh right that makes more sense
the other eigenvalue was -1 and so since the eigenvectors are linearly independent we can represent every vector going into the matrix as a linear combination of them, and therefore when applying the matrix to that vectors the resulting vector will be reflected in the line y = 2x, since it was remain invariant parallel to y = 2x, and will be reflected across the origin along the line y = -(1/2)x?
vector* not vectors
rather just reflected across the line y = 2x parallel to y = -(1/2)x, not across the origin
The point is that the component corresponding to eigenvalue 1 is invariant, and the part corresponding to eigenvalue -1 alternates since M is a self inverse. So you just need to map the points along the second eigenvector to each other to describe the transformation.
yeah
basically using the fact that matrices distribute so M(ax + by) = ax - by where x is the eigenvector corresponding to 1 and y the eigenvector corresponding to -1
that is much more convincing
although nothing like this has ever been touched on so I think they did just expect us to pattern-spot, and not prove it, but this is way better
thank you that was super helpful
I don't know how you would describe it any other way.
alright yeah I see
The main problem is that without that linear combination machinery, you can never be sure the transformation is just a reflection
yeah that’s what I thought, it didn’t seem like enough, just that those 2 pieces of information were consistent only with a reflection across y = 2x out of all the transformations that have been encountered before in the curriculum, which wasn’t convincing
but I searched it up and found that other ones like shears exist so it seemed unconvincing
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Can someone explain to me -3cos45
I got that 2sin2(60) is 0, i dont understand -3cos45
Ping me please
How come 2sin^2(60) is 0?
well i assume 2sin^2(60) = 2sin(3600), right? and sin(3600) = 0, so 2*0 = 0
No, $\sin^2(x)\ne\sin(x^2)$
A Lonely Bean
Generally it is helpful to keep in mind that sin(60) is sqrt3/2
ya
It means the sine value squared
There is a difference between those two
Oh. so u get the sin value FIRST, then square it
The first means taking sin of x and then squaring
gotcha thanks.
With a dot
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Hi
The root of 3 x root is equal to
U are asked to give an explanation
My teacher says its X^1/3 multiplied with X^1/2
Thats equal to X^5/6
Why did she pick X^1/3 multiplied with X^1/2
because when you add the exponents you get 1/2 + 1/3 = 5/6
Ik but my questions is why she did pick x 1/3 and x1/2 why not x1/100 or x1/44
because 1/100 + 1/44 is not 5/6
Why does those two explain the previous question
ok
$\sqrt[n]{x} = x^{1/n}$
Ann
$\sqrt[3]{x}\cdot\sqrt{x}=x^{1/3}\cdot x^{1/2}$
Frosst
^
i dont know why you split your question into 2 separate pictures for question and answer
but that kinda confused me on what im looking at
@crimson sedge does this all answer your question
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how would i solve this?
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47.(a, b, c, d) Write the formula of the linear function if:
Or atleast one like a
Example
I am lost
,rotate
From the line
Can you tell the gradient?
Hmm
Do you know the form of a linear function?
Yes
And that k
Do you not know what it is or represents ?
I only know if it's >0 it goes into I AND III quarters
And if it's less than 0 it goes to II AND IV quarters
Hmm
Its it is basically the steepness of the line
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so it is/
gcd is a linear combination is the bezouts lemma or whatever
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yeah
sorry]
no worries
I thought they autoclosed
yes after a long time
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HELP PLEASE EXPLAIN THIS FOR ME I HAVE A MATH EXAM TOMORROW ITS VERY URGENT THANK YOU
Parallel-transversal theorems and vertical angle properties
Alternate angles
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Find the values of m and n
<@&286206848099549185>
post the full question
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
1
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I just need help with this last one I don’t know how to solve it.
whats the equation of the line and the coordinates of subway
You don’t need the equation of the line
Find the coordinates where line q and p intercept and then find the coordinates of where the subway is
Then use this equation
(X2-x1)^2+(y2-y1)^2
Then square root the overall answer
Ok appreciate it I’ll try it
$\sqrt{(x_2-x_1)^2+(y_2-y_1)^2}$
ColdTee
@inland ocean cheers
i knew neon would look better than pink
anyways i just wrote it so it was easier for you
Thanks
heheh lol
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@restive plover Has your question been resolved?
<@&286206848099549185>
@restive plover Has your question been resolved?
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claim
claim?
im claiming this channel so i can ask my question
you can just ask no need claim
Use an addition or subtraction formula to find the solutions of the equation that are in the interval [0,pi]. cos5tcos2t=-sin5tsin2t
I know but I dont want someone else to ask their question before Ive finished typing mine
Do you recall any trigonometric addition identities that might be useful here?
Yes. And which of those two match up with what you have?
cos(u-v) because its cos(5t)cos(2t) + sin(5t)sin(2t)
Exactly
I'm just not sure how to actually find the correct solutions. When I work through the problem I end up with cos(5t-2t) so cos(3t)=0. The answers, however, are pi/6, pi/2, and 5pi/6. I'm not sure how to get there from cos(3t)=0
Do you have any suggestions on how to get 'rid' of the cos in cos(3t) = 0?
Yes
Perhaps this?
?
(b)
so 3t = 2pi? Then t = pi/6...oh
Um i think no
and because it's 3t it goes up in increments of pi/3? That would get me the correct answers
0
Right
and then 3t = 1, so pi/3 which is added and subtracted from pi/2 to get the answers pi/6, pi/2, and 5pi/6?
is this correct?
Hm
Cos3t=cospi/2
Hence 3t is 2npi±pi/2
T is 2npi/3 ±pi/6
This is the general solution
ah
And the question have asked for solutions btw 0 to pi
so t = 0 would be pi/6, t = 1 would be pi/2, t = 2 would be 5pi/6
Mhm
that makes sense
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BunkerBaby
@stable helm Has your question been resolved?
@stable helm Has your question been resolved?
that's basically it, but you probably should simplify it a little
yeah the question asks to simplify it
i was just wondering if thats the right equation before i simplify
u always come to my rescue
u either hate me or love me for always asking questions but i love you for always helping me
lol thanks
i will most likely be back later today with more questions
see u around brother
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$\int \frac{-7}{x+x^{\frac{1}{3}}} , dx$
Calc II Victim
My progress:
I factored x^1/3 in the bottom to get $\frac{-7}{x^{\frac{1}{3}} (x^{\frac{2}{3}}} + 1)$
shit
in principle this is right
Calc II Victim
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
idk whats wrong but
just u sub after that and you're done
then
I did u sub
where
u = x^2/3 + 1
and du = 2/(3x^1/3) dx
but like
my slow ass is kind of stuck
now
your du is wrong
oh how
2/3 - 1 = ?
2/3 - 1 = -1/3 ?
thats why
I moved
x down
to get
x^1/3
I searched it up it says the same
i don't know what you mean by "i moved x down"
no like
negative power
i moved it to the denominator
so that the power
becomes
positive
well that's unnecessary
do I like solve for dx here and then plug that in?
oh wait a min
shittttt
is it
there are many ways to do the problem. yours is fine
nah
never write an integral in terms of both x/dx variables and u/du variables
when you mix, it becomes nonsense
Calc II Victim
you have to substitute all x/dx with u/du
there
,w -7 * int 1/(x+cbrt(x))
but if not, then your problem is a little more complicated
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So uhm, i have a vector based assignment and uhm this one task is searing my mind because idk how to do it, There are four dots in the coordinate system A(3, 0), B(−2, 4), C(−5, −1) and D(3, −5). I have to find out whats the lenght of a vector name X which he equals 2(AB)+(DC), (AB) and (DC) are both separate vectors that define the X Vector, like the (AB) is made out of two dots A, B which u can respectfully find for both.
And what is troubling you here?
How do i found out the lenght of the Vector X
First I would evaluate the components of the vector X
For that you would need to know the vectors AB and DC
Do you know how to generally compute components of a vector going from one point to another?
Like With the singluraity distance of i and j ?
Yeah, you can use those
im still lost ; _ ;
can i uhm
send u a drawing
like paint
lol
i can upload files here ?
You can upload an image, sure
Okay
so basically this
but u have to do it thru math calculation
not just like "looking" into the graph
lenght meaning this
Sorry, I am back
The drawing isn't really necessary
E.g. to get the components of the vector AB you need to take the coordinates of B and subtract the coordinates of A from them
So, here, AB = (-5, 4)
I know but
You are subtracting coordinates, which are numbers
Basically AB vector gets you to from point A to point B, right?
yeah
So, if we add its components to the coordinates of A, then we should get the coordinates of B
Should sound intuitive
Yeah but AB = (-5, 4) Isnt a lenght
Yes, we will get there soon
its how much power of x and y
Should I continue on explaining why we are subtracting coordinates or do I go back to the main course?
Let's say (A_x, A_y) are the coordinates of A and (B_x, B_y) are the coordinates of B
And we have a vector AB with components (a, b) which get us from point A to point B
yes the vector would be axbx+ayby ?
No, that's the dot product
the lenght ?
Visually the dot product is the length of the shadow one vector leaves on another
But that's off topic
Like I said, we want to get the coordinates of B by adding the coordinates of A and the components of the vector, right?
I am headed towards explaining that
I need to make sure you understand this
I dont get the terms
Ah
That's pretty much the main idea of a vector algebraicly
what is
That you get from some point A to some other point B by simply adding the components of the vector
Okay
My point is, this means that we want A_x + a = B_x and A_y + b = B_y to happen
Yes
Here you can rearrange the equations and get that a = B_x - A_x and b = B_y - A_y
Do you now see why we subtract coordinates to get the vector?
but we dont have to do that
What do you mean?
What do you mean by the dot?
Yeah, it just looked like you were confused about how I got AB = (-5, 4)
Just in case, that is equivalent to AB = -5i + 4j
Right
What next
Okay
Now add 2AB and DC
That happens by adding the corresponding coordinates
(First note that 2AB is -10i + 8j)
2*(-5i+4j)+-4i ?
And, generally, the length of a vector can be calculated by adding the squares of its components and taking the square root of that
So, in this case, |X| = sqrt((-14)^2 + (8)^2)
thats 2 sqrt(65) ?
so why could i not get the |AB | and |DC | By using that square root method
and then doing something with them then
Because |2AB + DC| =/= 2|AB| + |DC|
You can prove an analogy with numbers right here
E.g. |-4 + 1| is not the same as |-4| + |1|
No problem, and close the channel if you don't have any more questions
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How do I get this problem's range. I've solved for the domain already


