#help-13
1 messages · Page 149 of 1
_aplatypus
it's fine if you consolidate the +-[scribble] into just -
then yea it works
Who said it's wrong?
But the answer model says: (-3x^2-4x-1)e^-3x but i dont know how to get that
or just multiply out the (x+1)^2 in the second term, and then combine the terms involving x^2, and the terms involving x, and the other terms
What do you mean?
your answer is perfectly fine though.. it's equal to the one in the answer model
start like this:
$2(x+1)e^{-3x} - 3(x+1)^2e^{-3x} = \left(2(x+1) - 3(x+1)^2\right) e^{-3x}$
Bungo
now simplify the stuff in the brackets in that last expression
Yeah i'm working it out
yep, if the product of two things is zero, then at least one of the things must be zero
which denominator
? but 2*-3 = -6 right
_aplatypus
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hi
logically x can't be the same length as the side
your formula is right but you need to consider the constraints
pardon
o thought i just put 10 into 20-2x and get 20-20
and thats 0
wait.......
theyre both 0
...
what im confused
LOL
...
ok so basically your x can't be 10 right?
Hello?
hi
yes
So, the maximum value of x is half the width or length:
Maximum x = 10 cm / 2 = 5 cm
ohh cause it means
10 or 5
x = 10 or x = 5
ok lets try now
20 - 2x becomes 20-10 which is 10 and 10-2x becomes 10-10 which is 0
woooooaooaoaoaahhh
woahh
goodnight
WISH ME LUCK
goodluck!
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help
You are given that h = 0 and k = 4, so the f(x) should be of the form ax^2 + 4, where a is to be found
And in finding a the point (1, 5) will help us
Generally, some point (x0, y0) lying on the graph of y = f(x) implies that y0 = f(x0)
In our case that means that f(1) = 5
so whats the answer?
I (and any helper you may meet here) am not here to give you the answer, but rather guide you through the question
So, is the hint that I gave you enough for you to solve it or do you want me to explain a bit more?
yes please
Before I do that, everything I said so far have said makes sense to you, right?
explain one more time
Okay, we are given the standard form of a quadratic function, namely f(x) = a(x - h)^2 + k where h and k are the coordinates of its vertex
In this particular case, they are saying (h, k) = (0, 4), so h = 0 and k = 4 for our function f(x)
Meaning that f(x) = a(x - h)^2 + k = a(x - 0)^2 + 4 = ax^2 + 4, right?
yes
It is also implied that the point (1, 5) lies on the graph
Which means that if we were to substitute those values (x = 1 and y = 5) into what we have so far, we would get a equation that is true
So, 5 = a * 1^2 + 4 is what we get
Meaning that 5 = a + 4
I think the solution to a should be obvious now
nope
Can you move the 4 to the other side in this equation?
Right, and 5 - 4 is just 1
yeah
So a = 1
But don't forget that our main goal was not to find the value of a
We need to write down the standard form, it's just that we needed to know the value of a in order to do that
So, the final answer is f(x) = x^2 + 4
You can do analogous steps here, try doing things similar to what I did previously
Yes
Correct, keep it up
Right, so what's a?
a=2
Are you sure? You should have gotten a = 4 - 1
?
4 = a + 1, so a = 4 - 1 after you move the 1 to the other side
but you have -1 to the power of 2 which makes another 1
Yeah, but that 1 is multiplied by a
And 1 * a is just 1
The "+ 1" stays uneffected
yeah so 1+1
$a\cdot1 + 1 \ne a\cdot(1 + 1)$
alonelybean
First you multiply and then add
f(x)=3(x+2)*2+1

k ty
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Help with this would be greatly appreciated. I have an idea of what to do but want help as I don't want to get it wrong.
so u need to understand the symmetry about the vertex
at x=400 here
then u can intuitively deduce what percent of ppl lie between x=450and x=550
at x 400 is 68%
huh
uh
thats incorrect
idk
yes between 350 and 450
find 450 and 550 on that graph
so try making a guess of what percent lie between 400 and 450
what are the percentages of the two red lines at those two points
68%?
thats one of them
so what abt between 350 and 450
those two surely cant be the same
right?
answer this again
they look the same to me
from a visual perspective
so now
ya
34
nice
now try solving ur og question
huh thats ur solution to the original qquestion?
im stupid 😭
percentage remmeber?
if you mean (50% - 34%) is the answer you arent right, 550 isnt at the end of the tail
<100
what?
i just did 34 x 3
y tho
ok do u know whats symmetry
dont ghost elaborate urself; else ur just confusing everyone
google it yt it understand it; im not gonna explain
ok...
99.7% is where 550 is (from the right)
68% is where 450 is (from the right)
take the difference of the two and then halve that difference
that gives you the answer
the reason you halve is because those percentages still take account of the left side (you dont want that side)
ah
ur new to the server right? did u go thru the rules?
no giving out the answer
help them goddamit
It's not giving out the answer..
and this isnt helping either
i asked a different question to explain symmetry; if u think ur helping them w/o them even knowing whats symmetry nice job
imma just quit
its not helping if u assume i know as much as u do thats just frustrating
the normal distribution (that curve you see) is symmetric about its mean (which we are told is 400) @fringe tree
hope that helps
ummm when? its hard to explain so i asked u to google
now u just trying to piss me
if someone comes here
chances are they already tried google
so they want someone else to explain it to them in a way they will understand
thats all im saying
good sir please understand i tried to explain a long way before asking u to do that; but believe me its really basic and hard to explain just google it u'll understand it
ok.

theres a method of doing this without the graph as well, im not too sure if youll always be given a graph like this
270 to 330
that is 68
yes
and its...
its something ill tell if they want to know
but if it were 270 to 300, it'd be 34?
thats right
ok
we r supposed to help each other u know... its not a job to maintain this lvl of rigidity
Can you stop trying to help me please? You are not helping me. @granite eagle
im no longer doing so. trying to understand this method
in other words your help is not helpful
ok
ok 😄
yes but its distracting my learning experience
kindly not distract anymore, thanks

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Hello
.close
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How would I approach this problem?
Find the area under the graph by splitting into easily computable shapes
Thanks
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Thomas Calculus 16.5: Surfaces and Area. Subtopic: Parametric Surfaces/Surfaces of Revolution. Super confused on why it was done this way
couldn't they have just done $\begin{cases} x = 3\cos(\theta) \ y - 3 = 3\sin(\theta) \implies y = 3\sin(\theta) + 3 \ z = z \end{cases}$?
then $0 \le \theta \le 2\pi$
I know there are infinitely many parameterizations but is it really just a matter of style in this case? or is there really a specific reason
@balmy jewel Has your question been resolved?
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how can i search videos in youtube about this?
"Consider that sin(A) = -7/25 in the fourth quadrant and sin(B) = 4/5 in the second quadrant."
it would be easier if it were without especifying the quadrants
@crimson sedge Has your question been resolved?
@crimson sedge Has your question been resolved?
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i didnt get it how to do
!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
hold on there
alright
you do realize that tan(43deg) is just a number right?
yes.
,w tan(43deg)
approximately this number
so x = 0.93
with the 0.93
yes
0.93 = x/10
alright
Do you see it now?
so i do cross multiply or no?
x = 9.30?
alright
@warm python Has your question been resolved?
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how do i prove that its not a square?
Isn't a square a special type of rhombus?
yea
but its more specific than rhombus
and you have to prove that rhombus is the most specific
So it's asking to prove it's a rhombus but not a square?
yea
well kind of
its asking to prove that rhombus is the most specific you can get
so like, not parallelogram because thats too vague but not square cause thats too specific
Oh I get it
We just have to take a random corner and prove it's not 90 degrees
This should be simple if you know about slopes (aka gradient)
huh
Do you know?
no
Ok, plan B
huh
what concepts with angles do you know. The only difference between a rhombus and square is the angles\
if you dont have angles
I just had an idea
use diagonals
yea but how do we prove that the rhombus doesnt have 90 degree angles with only coordinates
oh
use diagonals then
ohhhhh
the diagonals will be different
no problem!
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Hi I'm still stuck on this question
let's try solving for the points of intersection (this will give us integral bounds)
x+1 = 3
solve for x
2
The answer $9\frac{1}{3}\pi$ is correct
math_is_fun
I want the working steps
great. now the y-axis is a line
Ok
do you agree?
Yup
what's the equation of the y axis
y = x + 1
no
the y axis has an equation. every point on the y axis satisfies this equation
can you give me an example of a point on the y axis
3 ?
what does a point on the plane look like?
points in 2D space are described by 2 numbers, aren't they?
A triangle
Wait I'm kinda blur rn 😭
The point that I solve just now ?
(2,3) ?
sure, that's an example of a point
it is a set of numbers that describes a position in space
let's use your example. what position does the point (2,3) describe?
a rectangle ?
trapezium tho ?
what?
bcz i did some similar qustion as those
@dry cargo Has your question been resolved?
How ab u try another way to teach me ?
The volume of a solid of revolution generated by rotating a region bounded by $y = f(x)$ and $y = g(x)$ (where $f(x) \geq g(x)$) about the $x$-axis from $x = a$ to $x = b$ can be found using the disk method. The formula for the volume $V$ is given by:
$$
V = \pi \int_{a}^{b} [f(x)]^2 - [g(x)]^2 dx
$$
In this case, the region is bounded by the lines $y = x + 1$, $y = 3$, and the $y$-axis. The $y$-axis is the line $x = 0$. Can you find the limits of integration?
adzetto
0 to 2 ?
i mean the limit of integral
Yes. Can you explain?
bcz of the equation of straight line cut on the y-axis
According to the definition I gave, we have to determine the range of change x of the integration region.
Solving system of equation y=3, y=x+1 gives a point (2,3). This means that the maximum limits of the integration region are x=0 and x=2.
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Well that's because you didn't ask a question
What do you need to do to solve 32b?
@rigid gulch Has your question been resolved?
I’m trying to graph it
i don't sure, buy a think you need to get the intersection of the plane XY and the function
and the do the same
with the plane XZ
if the function have 2 variables and you intersec you get a function of 1 variable
In this case if the function is z = f(x,y)
the intersection with the plane XY is 0 = f(x,y) so exists (i don't sure if for all cases but for simple function work) y = g(x)
and with the plane XZ make the same
z = f(x, 0) so z = h(x)
using geogebra3D you will able to see the function and intersections for each case
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\text{Recall the Fundamental Theorem of Calculus for the following.}\\
$f(x,y) = \int_{2}^{x^2y} e^{t^{2}} dt; f_{x}, f_{y}$
casiofx991exz
how does FTC part 1 work for multivariable calc?
I understand how to use it for Single Variable Calc
not in here though
why do you capitalize Single Variable Calc but not Multi Variable Calc
why is mvc inferior
why do you treat the two so disparately
huh
anyway to find f_x you pretend y is a constant and differentiate wrt x as you normally would
lol
\text{Recall the Fundamental Theorem of Calculus for the following.}\\
$f(x) = \int_{2}^{x^2} e^{t^{2}} dt$
casiofx991exz
if it was like this then f'(x) is $e^{x^{4}}$
casiofx991exz
\text{Recall the Fundamental Theorem of Calculus for the following.}\\
$f(x,y) = \int_{2}^{x^2y} e^{t^{2}} dt; f_{x}, f_{y}$
Umm is it like this:
$f_{x} = e^{x^4y^2}$
casiofx991exz
you need the chain rule
casiofx991exz
\text{Recall the Fundamental Theorem of Calculus for the following.}\
$f(x) = \int_{2}^{x^2} e^{t^{2}} dt$
casiofx991exz
$f'(x) = e^{(x^2)^2} 2x$
casiofx991exz
is this correct
if its just x^2 yeah
for singlevariablecalc
okay
\text{Recall the Fundamental Theorem of Calculus for the following.}\\
$f(x,y) = \int_{2}^{x^2y} e^{t^{2}} dt; f_{x}, f_{y}$
casiofx991exz
$f_{x} = e^{(x^2y)^2} 2xy$
casiofx991exz
hwo about now
looks good
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If an $n \by n$ matrix $A$ has $n-2$ pivots, then $\trans A y = 0$ always has the trivial solution only
Basically trying to verify if this statement is true or not
But I am pretty uh, stuck?
Would A^T also have n-2 pivots? That's the thing I cannot verify
why not take A = identity matrix but two of the 1's deleted 

@crimson sedge Has your question been resolved?
determinant of A here would be 0, right?
And same thing about its transpose's 
Btw yeah it will have n-2 pivots too
Yeah, so A^T is not injective
Might be wrong though, I recently started LA too
But at least I remember the book saying that rank of A is the same as rank of A^T
A is not full rank in this case, so nor is A^T
Meaning its nullspace is not trivial
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can somebody explain to me why the geometric series converges to the value it, well, converges to?
Give an example or problem
im sorry i will be freestyling the translation so i do apologize if something is incorrect, but i have a problem where i am supposed to a series display of the function f := 1/((1-x)^2) for all x in (0, 1), where ( and ) exclude those numbers. the solution split the function into 1/(1-x) * 1/(1-x), and then transformed those into the geometric series
what i dont understand is, WHY 1/(1-x) is the value the geometric series converges to
ive tried to look it up, both in the script and online, but was left as confused as before
ok so you want to know why $\sum_{k=1}^{\infty} x^k = \frac{1}{1-x}$?
226phil
yes
ok, lets look at the partial sum first $\sum_{k=1}^{n} x^k$
226phil
Try calculating $\sum_{k=1}^{n} x^k- x\cdot\sum_{k=1}^{n} x^k=$
226phil
correct now isolate $\sum_{k=1}^{n} x^k$ in the equation
$\sum_{k=1}^{n} x^k- x\cdot\sum_{k=1}^{n} x^k=1 -x^{n+1}$
$\sum_{k=1}^{n} x^k = ?$
226phil
but thats just x^1 + x^2 + x^3 + .... + x^n
well yes but use that equation
then i have what you got, 1 - x^{n+1}
because its just (x^1 + x^2 + x^3 + .... + x^n) - x(x^1 + x^2 + x^3 + .... + x^n)
wait actually no
the 1 is missing
doesnt k have to be equal to 0 in the beginning?
you can transform this equation into the one below
all good, my question is way too stupid for you to have to feel sorrow for a mistake
$\sum_{k=1}^{n} x^k -x\cdot\sum_{k=1}^{n} x^k = (1-x)\sum_{k=1}^{n} x^k$
226phil
so with this
and this
what do you have here?
ah aight
$\sum^\infty_{n = 0} x^n = (1-x)\cdot\sum^\infty_{n = 0} x^n + x\cdot \sum^\infty_{n= 0} x^n$
you also need $ at the end
not finished, thought i had autocomplete on from sharetex xD
alvirus
no thats not correct: you have
$1-x^n=\sum_{k=0}^{n} x^k -x\cdot\sum_{k=0}^{n} x^k = (1-x)\sum_{k=1}^{n} x^k$
226phil
devide this by 1-x and just look at the first and last term
aaaaaaaaaaaaaaaaah now i see it i think
the last sum with k = 1 is also meant to be k = 0, or did i miss anything?
its basically $1^n = \sum^n_{k = 0}x^k$
wait
no
its not
its $\frac{1 - x^n}{1-x} = \sum^n_{k = 0}x^k$
alvirus
226phil
$\frac{1-0}{1-x}$
alvirus
aaaaaaaaaaaaaah
and thats your solution (;
np
alright, with this i will head back into the fields of series etc, have a good day!
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thx you too (;
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can this be solved using partial differentiation
that looks kinda nasty, have you tried implicit differentiation?
or possibly some variable substitution would make it nicer
should be fairly quick with implicit differentiation
you can do [
\dv[y]x = -\f{F_x}{F_y}
]
if you want to be really quick lmfao
@cedar dune Has your question been resolved?
yup i used that first but the equation was pretty nasty
super long
I wonder if u = x-y would help
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ALRIGHT, so this is what I have came up with so far…
(from the purple thing, simplify your constants a bit and then do another IBP)
OOOH
Yes, that part I knew.
Not even going to lie, I danf near fell out of my chair when you sent that
I just wanted to double check that I was at least headed in the right direction prior so simplifying and pulling out all the constants
yeah it's right 
you can probably shortcut a lot of the working out of the e^{-x/2} integral on the next pass since you already did that
Well, and I feel showing everything will help with my practice and understanding. We get to use our notes on the test, so I am over simplifying anything I can
that's fair!! if you don't mind writing it out by all means
Thank you for the reassurance and heart attack. Now that I have the confidence and understanding, I will post again when I feel I have the correct answer! Y'all are the best and truly are appreciated! ❤️
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1shero1
for a=constant=a0 we have u'=a0 => u=a0t+c
for t=0 u=c but for t=0 u=u0
so u=a0t+u0
this is the equation when a is constant
yeah antideriv/integrate
f'(x)=c => f(x)=cx+a
yes
integrate again
1shero1
would be a nice exercise...integrate our previous answer
and x(0)=x0
integrate x''=a0 twice
or integrate u=a0t.... once
well if u go and do that u ll end up with u=a0t... so
you gotta find c and c2
when you asked for the first answer i showed how to get c
so c=u0 , c2=x0
you are asking the same question
it is the same c as the first question
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regarding the definit intagral
it says the correct answer is 1.3
can someone point out what ive done wrong?
Why are the denominators 12 and 6 for the terms x^2 and x
Yes that's fine but it's because you used a sub in here
You didn't for the one at the bottom
For $\ds \int (2x-3)^3 \dd x$ your procedure was akin to the following:[
\int (2x-3)^3 \dd x \implies \int \f{(u)^3}2 \dd u = \f{u^4}8 =\f{(2x-3)^4}8
]
This is by means of a substitution u = 2x-3
hmm
ok
and we DO NOT use the u substitution for the 1st question?
ugh
there is a command to fix this
do you know how to fix this sorry?
@spare carbon Has your question been resolved?
<@&286206848099549185>
Which question?
Hi
ah sorry
Which question is it?
so i corrected in a corrdance to what he said
Are you trying to find the derivative or the integral
I cant Tell what you’re trying to solve for
primitive of x^n is x ^(n+1) / (n+1)
i am doing definitive integral
From
ill get a better pic...
did you read my answer @spare carbon ?
speak spanish?
i did i just dont understand it
no se ve muy bien
ok re-reading it no i get it
its just not relevent
It’s 8/3
you didnt understand why denominator is not 12 , but 3
it is about primivite formulas
primitive from (4 x^2 + 3 x - 2 ) is
F(x) = 4 / 3 x^3 + 3 / 2 x^2 - 2 x
then just calculate F(1) - F (-1)
im not getting that
Solve it again
i did
F ( 1 ) = 4/3 + 3/2 -2 = 5 / 6
F(-1) = 13 / 6
then F(1) - F(-1) = 5 / 6 - 13 / 6 = -4/3
oops nvm
all good
so i was right and this is the correct meathod?
yes, you only have to know that primitive of x ^n is
1 / (n+1 ) * x^(n+1)
why is the first one different?
it seems like the same question but it has different meathods
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Why this step?
to be more specific, wouldn’t you add 2*row2 to row3 to get rid of the y variable, or am I missing something?
they typo'ed
1/2
instead of 3/2
like they also typo'ed the second row in the new version with 1 instead of z
and the RHS of the third row
someone didnt check this properly
haha i guess not
it’s the fourth edition of linear algebra by jim hefferon
would you happen to know any decent sources for self studying linear algebra?
khan academy?
khan academy is good yea, i got through a lot of the introductory vids but it just felt slow
thanks for the help!
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well everyone has a different speed
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that factoring is wrong
yea
-4 * -3 = 12, not 3
factored incorrectl
o
got it
idk how i mseed up that
whats the extra thing you do when one of the factors is irreducible
a quadratic in my case
Do you know the quadratic formula ??
@crude lagoon Has your question been resolved?
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@mortal jewel Has your question been resolved?
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Can someone please double check this for me? Thank you!
@sacred sorrel Has your question been resolved?
looks good to me!
Great, thank you!
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yo
howdy
i found the x values
tried plugging 1 and 3 to 2x+y=5
...
wait a minute
nvm
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✅
dios
$x^2-9x+18=0$
dios
what did you input exactly?
and the y values?
$6*8=24$
dios
😭😭😭
ill try another one
it was supposd to be (6,19)
victory
🔥
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ofc
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$x^2=3$
dios
where did imess up
or can x be a sqrt
nvm it can
but then theres this
$-sqrt(3)^2+y=7$
dios
$-3+y=7$
dios
$y=10$
dios
am i wrong here
imaginaries?
no
$(sqrt(-3))^2$
dios
uhhh
the x values are plus minus sqrt(3)
just plug both of them into one equation one at a time
$+or-sqrt(3)^2+y=7$?
dios
wumbo_.
i dont see what the point is
it changes the sign
keeping the plus and minus on the outside keeps it plus or minus, if it's moved inside the parentheses it will always be positive
oh
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@crimson sedge Has your question been resolved?
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bro
wat do you mean?
idk how say this in english
like this
5x1= 5
5x2= 10
5x3= 15
sorry I'm not sure what you mean by "decorate". that's where I'm having some issue understanding the question 😦
I'm pretty sure he is asking how to fill out a multiplication chart
YES
ah okay my bad
here's a good looking video, just follow along 🙂
If you'd like a tool to help you memorize your multiplication facts, or you need to be able to access one to complete your math, this video shows you how to make a chart on your own.
tyy
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how can i find $b^-2$ being b that matrix
donkn0w
you mean this
yea
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given that the vector v has a magnitude of 6, and a directional angle of 160 degrees, how can I find the components of v, I tried first to find the angles of the triangle formed but I think its wrong
You have done that correctly.
Just make sure to assign magnitude the proper sign by seeing their direction in plane.
oh, I don't have a plane the question literally just says
oh nice 
Okay. Well, then draw the component vectors in the answer at least. Without orientation being shown with respect to other component, vectors can be misleading.
alright, doing that right now
hm trying to find the magnitude of the components now but I think I did something wrong
No. No. you can't use the 90° angle for breaking into components.
Basically, you often use the angle which vector makes with the x-axis. Here, that is 20°.
Trigonometric ratios are defined for the acute angles in a right-angled triangle. Of course, extrapolation of those acute angles are done up to 90° but those are not realisable in a figure as Hypotenuse will meet one of the other two sides at infinity.
ahh okay I get it now, thanks 👍 will fix that now
are the components right now?
Yes. They are fine.
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[ \int^{\pi}_0 |\sin(\alpha x)| \dd{x} ]
\[ \int^{\pi}_0 |\sin(\alpha x)| \dd{x} \]
Right
bigpufik
you have an absolute value here
you should prolly try and see when sin(ax) is positive
Yeah on pi/alpha
so what i did is took out the alpha
And then i can remove the abs value
Now i Got positive alpha
Still seems wrong asf but okay
that's prolly alright if your alpha is an integer
it might not be one though
we assume alpha is an integer yes
ah ok
