#help-10
1 messages · Page 371 of 1
but the integrand is 0 for -inf to 0
Whats a support now 😭
Achso ok
so in this case it's the ones satisfying 0 <= x <= 1 and |y| <= 1- x
ok so?
so P(X <= 0.5 and Y <= 0.5) is the area of the intersection of that triangle and [-infty, 0,5] x [-infty, 0,5]
but that's not very insightful, it just happens to be that because f is 1 on the triangle

𝔸dωn𝓲²s
I may be lost due to sleep of lack but thats what you mean isnt it?
yea ig so
HUH
,,\int_{-\infty}^{0.5} \int_{-\infty}^{0.5} f(x,y) \dd x \dd y = \int_{-\infty}^{0.5} \left ( \int_{-\infty}^{0} 0 \dd x + \int_{0}^{0.5} 1 \dd x \right ) \dd y

𝔸dωn𝓲²s
Then I get 0.5 from -inf to 0.5

Am I doing something wrong?
this diverges doesn't it?
the value of $\int_{-\infty}^{0.5} f(x,y)dx$ depends on $y$
slayla
I'm lost
I think I figured it out

And I can do 0 to 0.5 because -inf to 0 trivially is 0 with integrand 0
fuck sleep
.solved
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help asap
First off I'm just trying to find the derivative of h(x)
I found the derivative of f and g
f = 1/2x^2+x+3
g=x+1
Does this look correct so far?
okay great
This is what I ended with
@minor pilot
So now I find the slope by plugging 1 into the derivative function?
then i just get a point on the graph to find b?
That's where you find the slope, yes!
How do you mean find b?
Oh
Your y-value
Plug in x=1 to the original function
Good
Looks fine?
I think it's fine without
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<@&286206848099549185>
poor soul
you should try simplifying everything in the brackets before differentiating
did the author get divorced just before making this?
@atomic orbit Has your question been resolved?
@atomic orbit Has your question been resolved?
yea
after 10 years of marriage
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LMAOOO
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i understand in the mark scheme you have to multiply by 0.15cm to the mg, by why would you multiply the force by 0.04?
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@dapper solstice Has your question been resolved?
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from 2nd line to 3rd line, how where did that sec^2 theta go??
cos(x) times sec(x) is 1
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What did I do wrong for 14f?
I wrote (2P1)(5P2)(2P1)(3P3) which gave out 480 instead of answer 960
Why don't you just consider each case. It is not clear what you are trying to do from your working out
Well I wrote
So assuming the start is either N or D, therefore 1P1
Then I go 5P2 because there are 5 letters left aside from C and D, and there are 2 slots, therefore 5P2
Then this spot must either be Nor D, so 1P1
Then there are 3 remianing letters with 3 slots, therefore 3P3
So say if I put 4P1 also, which are the possible ways for them to be placed
Yeah that's still 480
Why are assuming either start C or D. The question is 14f)
Just to confirm there are no repetitions for 14f)
Yeah because it's a sequence, and as the difference in sequence is there it therefores uses permutations
If I use factorial
Say (1)5*4(3!)(4)
Which is just the same
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can someone help mee with this
!original
Please show the original problem, exactly as it was stated to you, with the entire original context. A picture or screenshot is best. If the original problem is not in English, then post it anyway! The additional context might still be helpful. Do your best to provide a translation.
please
that is the original question
everything until 'where k = 2root3'
is that 11 or 12?
yes
hmm
$\operatorname{arccot}\left(\frac{6}{k}\right)+arcor\left(\frac{11}{k}\right)+\operatorname{arccot}\ \left(\frac{18}{k}\right)...$
ƒ(Why am. I here)=I don't Know
start by grouping terms I guess
$\sum_{i=1}^{\infty}arcc\tan\ \left(\frac{2\sqrt{3}}{2+\left(i+1\right)^2}\right).$
right
ƒ(Why am. I here)=I don't Know
u have to use the formula arctan(x) - arctan(y) = arctan((x-y)/1+xy)
yeah
,w $\sum_{i=1}^{\infty}arcc\tan\ \left(\frac{2\sqrt{3}}{2+\left(i+1\right)^2}\right).$
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I was thinking $\int_0^{\frac{\pi}{2}} \frac{k}{2+x^2}$
,w $\int_0^{\frac{\pi}{2}} \frac{k}{2+x^2}$
i have to solve using just ITF
this from a coaching book I pressume
i was expecting this to work
but it doesnt
can u tell me y
see this
ya but can u tell me why that doesnt work
what have you done
the 2 photos i sent
no idea tbh
what is that supposed to mean
can you maybe explain what you've tried
also i do know how this sum telescopes, so i can tell you that too after you finish explaining your line of thought
wow u m8 have done this question yourself while preparing for jee
because i need the denominator to be a sum of 2 terms + 1 and the numerator to be the difference of the terms multiplied i multiplied the numerator and denominator by a var. x
then i assumed the quadratic in 'n' in the denominator to be of the form (n-a)(n-b) aand the diff of these 2 terms which is b - a is essentially the diff in roots of the quadratic(root of discriminant/mod(a)) shud be equall to the term in the numerator, i think this shud explain what i tried
i haven't done this exact problem, but similar ones yes
oh the idea is right you do need the difference to reflect in the numerator
im surprised people go out of their way to come up with such amazing ways to execute that idea haha
i mean that is the 'only' way
acc to my teacher atleast
and its very efficient in other problems of the same typee
Well what's important is that
Sorry
Wrong emoji
|beta - alpha|
and with this expression in x, you do get the right x value
it is correct so far
i got that biquadratic in x now
and the roots are not ones u can guess
yea the 2nd image'
no when i square on both sides it becomes 12x^4
no i took the x in the denominator to the other side
ah there was that too
i did 2 steps iin one so iit m8 not have been understandable
or its just my handwriting
lol
but why doesnt it work
yea either way its all inside arctan so the negative sign if it appears can be taken outsiide
yeah still, i like abs value
it should, let's see if there's an error, either way I already see the way it's telescoped so let's see if i csn guess the root also haha
oh you did make a mistake
it should be 4x^2 not just 4 inside sqrt
@twilit meteor
3x^3 + 2x -1
i dont trust your calc anymore, let me also get that cubic just to be safe haha
yea my weakpoint is calculatiions tbh
its been so since 10th grade
and i stll donno how to get better at t
well get back to that soon
but before that
you're trying something like
$\frac{|\alpha-\beta|}{1 + (n-\alpha)(n-\beta)}$
yes
ginny
what about it tho
your work is all over the place
and then. i wrote xn^2
exactly, you had that
yea i noticed but i cudnt find a way to get rid of it
(xn-a)(n-b)
$(\sqrt{x}(n-\alpha))(\sqrt{x}(n-\beta))$
ginny
buut now the difference is def gonna have an 'n' term in it right
oh yea
this solves the problem
ginny
i have no method, i already saw the factorisation
basically it's this, but you can guess how it factors
i tried guessing for half an hour or maybe more
i cudnt
so i thot of this
spoiler alert ||its 1 + i/sqrt(3) * (i+1)/sqrt(3)|| after you divide everything by ||3|| once
which has no 'guesses' involved, although if i get a cubic or biquadratic , its essentially useless
im not clickng on that
you'll get a quadratic now
thats good to know
but to solve this in an exam seems insane
doesnt it
not if you see the factors
especially in jee adv
but i dont thnk its that straight forward
seeing the factors i mean
it can be hard
i struggle with this too sometimes
you have to know exactly what you need to multiply/divide
wait i got a llnear
show work
and whats worse i got x = -1
you should get a Quadratic, with one of its root to be -1 that you'll reject
oh yea
you squared rhs but no x^2
yeah
i already knew that, all this time i was working to find the equation that has that root lol
can you pls tell me how i improve my absolute trash calculation skills
it has already cost me so many marks
oh
but how did u see 1/3 was the numbe
$\frac{2 \sqrt{3}}{n^2 + 2n + 3}$
ginny
it only makes sense with 1/3 to make the denominator 1 + n/sqrt(3) * (n+2)/sqrt(3)
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If tan theta is = -4/3 then why is sin theta = 4/5 and cos theta = -3/5
Like why sin is positive and cos negative?
quadrants
I know tan is negative in 2nd and 4th
Sin is positive in 2nd and cos is positive in 4th
insufficient info to determine whether sin or cos is the negative one
oh yeah
angle of inclination is usually taken to be positive
0° < theta < 180°
and for the case of negative slope
90° < theta < 180° (Q2 where sin is positive and cos negative)
always post the full context of the problem
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Hello
How to prove unimodality?
For example i have some polynomials on the interval [0,1] and they all have one single extrema
how to prove this
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: a sinsousadal function has an amplitude of 3 units a period of 180, and a max at (0,5). represent the function as a sine function and cosine functino
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how do I start this guys
omg its albert einstein
maybe
so I tried integrating to get the 2 position equations
you only need the three eqations of motion
idt integration is required here
v=u+at
s=ut+(1/2)at^2
v^2=u^2+2as
it should be since i know that acceleration is -32ft or gravity
not completely sure though
yeah im pretty sure is integration is needed
i think so too
💀
these formulas are just integration P:
you can plug the values into the formulas beard provided if you wish
or use the more aptly named $x(t) = v_0t+\frac{1}{2}at^2$
Astral
which, while derived from integration as well, and in fact exactly the same as the formulas above, is much easier to understand
yeah I got that part
so if I have the ball thrown 2 seconds after
do I plug in (t-2) for it
yes
exactly, you do understand
and my solution did not work
what equations did you get?
so I have $s(t) = -16t^2+20t+380$
albert einstein
also make sure you're using the right value for gravity
since the values provided are in m/s
and gravity is 9.81 m/s^2
oh shoot
fyi note that start height is completely irrelevant
that must be why since in another problem they gave gravity in feet
since both balls start with the same offset
yeah that's probably your issue if you otherwise thought you knew how to do this
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In the second line it’s in addition, so you will have to cancel out the + 10^100 as well
@timid silo Has your question been resolved?
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I'm confused about the difference between partial sums and the general formula
Can you clarify what you mean? Maybe provide an example?
Maybe like the partial sum of an arithmetic sequence, you mean?
Yes
Sn and An
And by general formula you mean just a standard sum?
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Can someone please help me try to understand and get thru the steps to solve this problem
all i know what to do is bring the 5 to the right side
then ^2 both sides to take out the square root in the front of the equation
then i get lost
alr ima keep going and ill let you know what i get
is the equation u use to plug into the quadratic formular $-x^2+11X-24$
0
looks good
alr
im going to plug it into the formula
then lyk my answer
i got
x=-11±5/-2
it looks wrong
idk what i did wrong🥲
show how you plugged it in
Oh
That is correct
I thought you wrote $-11\pm\frac{5}{-2}$, not $\frac{-11\pm5}{-2}$
SWR

ooo
is that the answer?
like now i can put it into my math work
to check if its correct
or is there another step
simplify it
calculate both $\frac{-11+5}{-2}$ and $\frac{-11-5}{-2}$ and see if either work as solutions
SWR
oo
i got
3,8
is that correct?
plug them both in and verify
to the original?
yes
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is omega a number or not?
literally that simple
omega?
yes
omega can refer to a lots of things
as in that O
in what O?
$\Omega$ and $\omega$
thats omega
idk
it's ordinal number in both cases
it's a project I'm working on
bcse there's this big question we are made to ask
and mine was
can everything be described in numbers
yea
more of a philosophical one tbh
we did like
(non mathematical usually)
all like
ones that exist
like
it could be a temperature
idk how to describe that
Anything describable in finite amount of finite words of finite alphabet should be describable with natural numbers
because you can just encode it in some way
basically
but if you have object such as "cat" you cant simply say, oh cat is just 2646135136
so if you think that it's cheating, you should probably accept that some things cannot be described purely in numbers
so far what I've got is
or you have to broaden the definition of number by a lot
for the tangible
u can describe every atom
but I got stuck
bcse
idk if u can describe its position in an infinite universe
with real numbers definitel
(also technically the universe is not infiniteú)
say it was tho
(also technically, its divided to units of finite length)
and u had a theoretical object
Then it's a space R^3
meaning every point can be described with a triplet of real numbers (r1, r2, r3)
infinitly far away
yea yea i'm a coder, I get that
this is not a common thing, even in infinite universe
in R^3, which is essentially infinite, every 2 points have finite distance
the fact that the universe is infinite doesnt imply that there can be 2 things infinitely far away
but that object can be infinitely far away from u?
surely?
like
realisticly it wont
but in a theoritical world
bcse however far away u can put it
even if the world is infinite, it doesnt mean that there can be object infinitely far away
U 100% sure
bcse I watched some like
chess video on this
and it was very similar
and said something with
omega
yes, im quite sure as I have an example. R^3. World where every point can be described through 3 coordinates
in this world of R^3, you can get as far away as you want
you can get 1 unit away
10 units away
or 10^10^10^10 units away
but you cant get infinitely many units away
the distance from center and any other object will always be finite
but it can get as large as you want
it's like saying that because the set of natural numbers is infinite, there must be infinite number in it
but there is no infinite natural number
ohhhh
the set contains all natural numbers 1,2,3,4.... but it's still infinite set
although all of the numbers inside are finite
hmm
technically it should be, in the sense that with a number you can refer to unique tangible object
like how
Every tangible object should be describable as a set of points
well obv u can join the atoms
there are finitely many atoms in every tabgible object, right?
wait
what if in theory u had an object with infinite atoms
or is that also not possible
thats essentially possible
not in this universe (as far as we know/think/believe), but in R^3 it is
ohhhhhh
ok that causes a few problem
as long as its countably infinitely, it should be okay
and if we work with atoms, which occupy finite amount of space (which cannot get arbitrarily small), there can be at most countably many of them
in R^3
what does that mean
it means that we can somehow count it
you can for example count natural numbers
simply 1, 2, 3, 4, 5, 6...
you can also count the integers, you can list them in following order and then count them:
0, 1, -1, 2, -2, 3, -3...
yes
you can even do this with rational numbers
here is the way to do it
you start and go through the arrows and count
ok
and you will eventually get to any rational number
ohhh
but the next step is a problem
I see
what are reals
there is no way you can start counting them in a way, you will eventually get to every single one of them
real numbers
sqrt(n) sort of stuff mostly
like a number that could be a temperature
sqrt(2) is not rational, but its real
is pi and all included
there are also some reals that cannot be descrive
described
not even with finite amount of words
you could say that
one sec I gotta ask if emotions are tangible in some philosophy server
wait
apparently I have to fill in an intro
for it
nvm then
bcse aren't emotions just the electronic signals
from the brain
it depends
emotions are caused by the neural system and all those signals
probably
possibly hormones play a role too, but the point stays
but can you really say that emotion is nothing but those signals?
emotion is more like a feeling, concept or state
it can be described through those signals, sure
but it doesnt mean its the same thing
it'd be like saying that cat and 6361351513515134135134 are the same thing, because through some encoding we could map the number into the cat
this is all a matter of opinions though
its probably because philosophy isnt like math
math is precise, philosophy is mostly matter of opinion
for this task, just make some opinion and then argue why did you make the opinion and why do you think it's correct
you can present examples of how some object can / cant be described
etc
yea fair enough
teacher decided to make our life a headache though
by making us include scholarly research
what subject is this?
for some dumb reason
ah ic
Even in sufficiently small infinite universe, we can describe positions through a triplet of numbers
ok thank u
can u just say what that means
as we may get asked on it
how can infinite be small
@trim portal
ok it doesn't matter...
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im a bit confused what the d in the context of derivatives means. For example, if you have df, is the d a prefix to indicate that df is a very small change in f or is d some constant that f gets „multiplied“ with?
Are you comfortable with delta x meaning change in x
dx is the same except for infinitesimal delta
yes I know that (from physics I think lmao)
but then what does the d mean? Im not talking about dx or dy or df or anything, just talking about the d
@silver torrent Has your question been resolved?
Afaik it doesn’t really mean anything by itself
What does a negative sign mean by itself?
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sin is not injective
There are infinitely many angles whose sine is 0.897...
You need extra info to determine the angle. In this case, I'm pretty sure you have these data:
sin(x)=0.897...
x is between 90° and 180°
The method is called reduction to second quadrant
It's doing the "inverse" of the method "reduction to the first quadrant". (It is actually reduction to the first quadrant).
You reason on the goniometric circumference to find an angle in the second quadrant (90, 180) whose sine equals the sine of the value that the calculator gives
Since the calculator gives 64, the angle you are looking for must be 116 because...
Think why, if you don't know why, I help you
Not really in this caze
Think of how the sines in the second quadrant relate to those in the first one
If x is in (0,90) then sin(180-x)=sin(x)
If you draw the triangles this is clear ↑
What is the result of 180-64?
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somebody help please
@mighty portal Has your question been resolved?
<@&286206848099549185>
@analog vault How do i find it
I got 5π - 5/√6 (π)
<@&286206848099549185> please
@mighty portal Has your question been resolved?
<@&286206848099549185> plz i need help on this project
and i dont even know math idk why i have this role
nicee
As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.
sorry
nah i accidentally did the ! no sol thing
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can someone help me visualise this
plane being normal to axis
they gave this as the diagram but i dont see how the plane is normal to the axis
normal means it has to be perpendicular right
@visual pulsar Has your question been resolved?
ahh it would be better if they said axis normal to plane
got it
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,rotate
im not sure
that i did the concave upward part correctly
or the second derivative
$\frac{d^2y}{dx^2}$=$\frac{\frac{d{\frac{dy}{dx}}}{dt}}{\frac{dx}{dt}}$
i know i messed up the first derivative actually
it should be 2t+1/(2t)
$\frac{2t+1}{2t}$
you already have it above
@sharp hare Has your question been resolved?
@sharp hare Has your question been resolved?
@analog vault
@sharp hare Has your question been resolved?
😦
First
Take derivatives of x and y
Dy/dt and Dx/dt
Then divide them to get Dy/Dx
Then take 2nd derivatives in dy/dt and dx/dt
and do the same
For d^2y/dx^2
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Hi, I was doing a recurrence relation question by using eigenvalues and eigenvectors. I was able to find a solution containing matrix. But is there a way to just find the general solution without any matrices? I’m trying to find the equation Xk
If i were to just use only first value in the matrix, i won’t be able to get X1 = 3 and X2 = 4
So i’m kinda confused
@old coral Has your question been resolved?
@old coral Has your question been resolved?
There is a way using the characteristic polynomial: move all the terms to the left and you get $r^3 + 5r^2 - r - 5 = 0$
south
,w r^3 + 5r^2 - r - 5 = 0
That suggests you have done something wrong with the eigenvalues
,w a(k + 3) = -5 a(k + 2) + a(k + 1) + 5a(k)
Yep and subbing in k = 0, 1, 2 will give you 3 linear equations in c1, c2, c3
Evidently this is not how your assignment wants you to solve the question, so this is just for your information
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writing $\sqrt{11}$ as continued fraction
babario
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.close
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Hello
I had a doubt related to circles
Theoritical doubt not a numerical
the formula xx1 + yy1 + g(x+x1) + f(y+y1) + c = 0
Represents a tangent to a circle from external point x1,y1
And also the chord of contact of two tangents from the same point
How is that possible?
Nevermind got it figured thanks
.close()
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Is the answer not understoood due to my constant sign? Not sure if they want a small c or not
probably they want small c
It still says it cant be understood haha
I notice the c is bolded
do I need to treat it as a vector?
Have you used this site before? And if so, did they accept the exponents in this form? Usually exponents are represented using ^
Or they could want all the constants before the t
I havent needed to use it for vectors before
Yes its a calc 3 course
Just started using vectors actually haha
I figured it out, it was supposed to be a vector
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hey i need help woth what this code is doing
i have some knowledge about how python works, but i really dont understand how this exact code works
the task is to create a code that decides the area in the case that a person chooses to have 6000 rectangles in a function
thats what the task looks like
it's calculating sum of the areas of 6000 rectangles under the curve from 0 to 6
because that is the width of the whole interval. in this case 6
ohh
but whats the difference between putting width as x-max and not the minus x-min? x-min is 0?
i dont see the point of that line being written like that
what if someone wanted a different x_min? better to code it explicitly
ah okok thanks, but anyways moving forward to the part i find most confusing, the area at the bottom, whats being calculated in the area = area + width * f(x)
what value does f(x) hold?
yeah, whatever f(x) is
x changes
why does it change though, why does it do x = x + width?
because you want the area of each rectangle
if you don't change x, you don't change rectangles
ah ok i sort of understand it, thanks
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Why is v’(4) multiplied by 0.2?
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why does $\dv{x}\sin^{-1}(\cos x)\neq-1$
Jash
Jash
What do u mean by this
sqrt of sin^2 is sin
$\sqrt{\sin^2(x)} \neq \sin(x)$ in general
ΣAC
No it is not
how
if u do substitution with like u=sinx then sqrt{u^2}
=u
nyxie9151
what if u = -1?
1
so do u do like $-\frac{\sin x}{\abs{\sin x}}$
Now this can be true when x=1 but also when x=-1
Jash
sgn
Jash
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Hello, how would this formula look for t^(k-1)?
you can replace the three k's with k-1 and it works
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Given a connected graph G with n vertices, why will there always be a connected subgraph of G with n-1 vertices?
@open spoke Has your question been resolved?
you'd split it into cases, either it's a tree with leaves, or has a cycle
or use spanning trees since those always have leaves
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Can I just get the answer to this
I don’t have time to sit and talk about the steps
Can u just send what to write
In school rn btw
just sub the area that was given into the area of triangle formula and isolate for h
I got 10 mins to turn this in
And how do I do that?
whats the formula of a triangle
A=bh/2
yeah
area and base are already given so we can just substitute that into the equation
136.5 = 21h / 2
the area given was 136.5 and the base of the traingle was 21 right?
,rccw
Couldn't find an attached image in the last 10 messages.
,rotate
thanks