#geometry-and-trigonometry
1 messages · Page 269 of 1
I have no idea how to do this
Is dis part 60 ?
oh yea probably i think
yea
Oh :0
and other is 90
the highlighted black part? no
Ohhh
point of tangency
Oh yeah lol
Tysm
60+90+x=180
just add and subtract from 180
soo y = 180-60-90 = 30
wtf is x?
30
ye soz lol i meant y
...
Isn’t a triangles sum suppose to be 180
that is true. but you are improperly applying other theorems
I was talking about the circle.
I'm not sure how to do it without inscribed angle theorem, but I would use inscribed angle theorem to find y.
Oh
okay let me find out what that is lol
it may be easier to visualise if you connect the center to that vertex
Uh
*makes it easier to see how to apply the inscribed angle theorem,
as well as an alternate method
someone help
Alright thx ^^
So was y = 60?
@indigo field do you know how to get the sum of all the measures in any polygon?
no 😹
180(x - 2)
X = amount of sides
So plug it in
5 sides
So 540
Now add all the angles together set equal to 540
And find x
Using simple algebra
And then plug it in for all of them and find the smallest angle
@indigo field u got it?
no im lost
180(x-2) is the equation for finding the sum of the angles in any polygon
X is the amount of sides
yes yes i’ve got that
Showing a generalized way to find the sum of the interior angles of any polygon
Practice this lesson yourself on KhanAcademy.org right now:
https://www.khanacademy.org/math/geometry/parallel-and-perpendicular-lines/triang_prop_tut/e/angles_of_a_polygon?utm_source=YT&utm_medi...
You just set them equal to 540
And use algebra
To find x
https://youtu.be/7Cx9s5cKnDk this is a pretty good video
Learn how to solve for an unknown variable in the interior angle of a polygon. A polygon is a plane shape bounded by a finite chain of straight lines. The interior angle of a polygon is the angle between two sides of the polygon. The sum of the interior angles of a regular pol...
Seems like your question
@gray marten yes?
uh so, the other persons question, is it safe to say that putting that line there makes an equilateral so y = 60?
not sure, looks like isosceles to me
rip
@high zephyr how so
the radius
i said im not sure
xi, mind explaining why u said it's equilateral?
equilateral triangles are also isosceles
yea the 2 radii but what about the third side
Idk
top angle is 60°
Oh ya
60 60 60
It’s equilateral
@gray marten
Central angle = arc that intercepts I
It*
You know the central angle = 60
Based on the 2 radii you can say it’s isoceles
But since the top angle is 60
The other 2 angles must be 60 too
the angle at centre = 60 then
Noice, so yeah y = 60
Wanted to ask, how one would go about finding the area of this geometrically.
It seems that you can find the area of this really nicely using linear algebra.
by finding the determinant.
But I wondering if anyone had an idea of using more geometric ideas to get the area.
Area's 5 btw.
I mean, I suppose you can consider the triangle formed by (0,0), (3,0) and (3,4) which is ½ × 3 × 4 = 6, then subtract the triangle formed by (0,0), (2,0) and (2, 1) = ½ × 2 × 1 = 1, then subtract the square formed by (2,0), (3,0), (3,1) and (2, 1) = 1 × 1 = 1 and the triangle formed by (2,1), (3,1) and (4,1) = ½ × 1 × 3 = 1.5, so this is half the figure, so the total area is 2 × (6 - 1 - 1 - 1.5) = 2 × 2.5 = 5?
Oh nice that works too, yea
Use the box method
And subtract all the triangles
From the area of the square
Made
ya
or you could use coordinate geometry and distance formula and drop a perpendicular to find a height then calculate area that way, as an alternative solution
Yea that waht I was thinking tooo
Or even easier, I think you can just use pythagoras
for height too.
Use pythagoras to get b, sqrt(2^2+1^2) = sqrt(5)
And for height, sqrt(1^2+2^2) = sqrt(5)
So A = sqrt(5)*sqrt(5) = 5
the parallelogram looks like 2 right triangles combined, if you draw the diagonal
how did you get that @gray marten
what is b and h
Area of parallelogram is A = b*h
Although I assume, h isn't always between the two points, it seems like it is for this one.
yes
Though as xi, suggested, box method seems pretty good too
Since you'd just need to do 4*3 - (3/2*1)*2 - (4/2*1)*2
Can someone help me with these?
The following error occured while calculating:
Error: Syntax error in part "\frac{4}{3}(\pi)(\frac{6.32^{3}}{8}+(\pi)(\frac{6.32^{2}}{4}(17.5)" (char 1)
@acoustic jungle thank you
@vital bough my fault for misleading u
it is okay happens too all of us
hey guys I have a question here if someone can please help me clarify it will be greatly appreciated
for the cos i found that the angle was 114.6 degrees, for the ratio for sin, i found that the angle was 65.27 degrees. does that mean question C can have two solutions
and for tangent i got -65.35 degrees
but like i don't think the 114.6 degrees angle is related to the 65.27 degrees
should i just give off all of those answers or should i just give the cosine angle alone
There are two solutions
oh
what about the tangent ratio tho?
because in question b i had to get all of the ratios for the primary trigonometric ratios
so should i give three
thats weird
Cos=-5/12
literally
should
have 1 answer
wwait
im guessing you can have a positive angle
and a negative angle
-245.4?
no for tangent i got -65
should i just answer for all the angles for tan, sin, and cos from those ratios ?
i got 114.6 degrees for cosine
should i do 360 - 114.6?
Just a heads up, cos(x) = cos(x+2k*pi) where k is integer
So Im guessing there could be more than 2 solutions
shouldnt
cos144.6
be
-5/12
so the angle is fine
do 114.6-360 if u wanna find the same angle that is coterminal
okay thank u bro love u guys thank u for the help
Hey I was just doing some work and I got through all of it but got stumped on this question. My usual study group isn't around to help and yea, this place is my last resort. Anyone able to help? (I've never worked with a 90, 70, 20 triangle before)
(also first time working in third dimensions)
@glass crag use trig function to calculate height and then just calculate the area length times width times height
Use trig function to find other leg of triangle
And that’s basically the height
And then calculate area
Alright thank you!
Your welcome
hey guys i have a very quick question
right here like i proved this identity but i just dont know if that's what the question is asking
do i prove it first then plug the 30 degrees in this identity
yeah it looks like a badly worded way to say "show that $1 + \cot^2(30\dg) = \csc^2(30\dg)$"
Ann:
what happened to ur lovely homestuck pic Ann
thats impossible
^
unless theres a right angle, or something like that
@lost vector post us the real problem
Emm
are you given anything else besides the lengths 10cm and 7cm
if not then the problem is impossible
Ok wait
the most you could say is that AC has to be between 3 cm and 17 cm to satisfy the triangle inequality
but beyond that, nothing
Wait
oh NOW we're talking.
what's the vertex on the very left there?
It ok
Ye
ok
well
and that circle is tangent to all the sides of the triangle
so then you have KA = KB, LA = LC and MB = MC
Thanks
@lost vector that was a whole different problem
Ok ok
Np
@cobalt bear when the ship is closest the pier is directly to the left or right of the ship
i have a triangle with arbitrary sides a,b,c with a>=b>=c and with area 1 i have to prove that b^2>=2
so if i draw a perpendicular p to the side b area =2=b.p how do i prove that b^2>=b.p
or b>=p
<@&286206848099549185>
Hint, to God V2:
||Draw the triangle, and try to check what happens if the reverse is true. Meaning, if we have b < p, what can you say about either a or c?||
@KanaoTsuyuri just find the perpendicular distance of water surface and point P, that will be the shortest distance using sin(30°). In second problem ship will travel 40km so it will not be close
?
@upper karma I tried to solve it last night using the Law of Sines/Cosines by assigning a length of 1 to one of the edges
here's what I had, but keep in mind that I was half-watching a movie at the same time:
x = 20 degrees
angle CDB is also an isosceles triangle (20 deg on one side, 20 deg on the other), so edges CD and DB should be equal
except mine were off by 0.001 😛
but they were close enough so I rounded off the angles
what's weird is that the verification process gave me angle EDP as having 70 degrees (instead of 110 what I wrote), not once, not twice (both crossed out in the picture above), but 3 times
and that angle also looks (visually) like it might be 70 degrees
110 would make it look wider than 90, which in the picture isn't
so I was most likely wrong 🙂
click "open original"
or remove the "width" and "height" part from the link: ...50032/unknown.png**?width=267&height=399**
do you want to solve it the trig way or the online way.
what's the online way?
In the figure, what is the value of angle x? This problem is known as Langley's Adventitious Angles. It is also known as the hardest easy geometry problem because it can be solved by elementary methods but it is notoriously difficult to work out. Can you figure it out? The vid...
nevermind
it's a bit different
I thought they were the same thing oops.
It might help though, they are really similar
@upper karma lol for the 70 degree thing it's because sin(180-x)=sinx
So when you are arcsining, you are getting 70 instead of 110
if it looks like a 70 degree angle, and quacks like a 70 degree angle... it's probably a 70 degree angle
110 adds up with the other angles
I'm gonna declare x as 20 degrees and call it a day
are you getting this, @upper karma ?
Geometry hardest easy problem
once again, some random Indian guy on Youtube saves the day
and I was right 😛
20 degrees
but I'm gonna go toot my own horn somewhere else now 😄
Yeah. The reason you verified that you got 70 instead of 110 is because sin(x)=sin(180-x)
I was saying 110 is right and 70 was not.
@acoustic jungle and how do you know when to use one over the other?
Well you don't, but the way you got x=20 should be correct, so that meant it's 110.
I was just saying when you were verifying, the reason you got 70 instead of 110 is because of the reason I said above.
I understand
I had to look it up why, tho
and this post helped: https://www.quora.com/Why-is-sin-θ-sin-180-θ
from what I remember from Khan Academy lessons, if a triangle has an obtuse angle, you use 180-θ
because you can't always rely on visual cues
for example:
one is clearly obtuse
sometimes they stretch or squish those figures like that intentionally, to throw you off
always rely on the numbers
numbers don't lie
this is a pre weird question but i cant draw something that fits
mainly this where i can measure them all; The logo must contain at least one central angle, at least two inscribed angles and two chords
which point(s) are you having trouble with?
simply drawing a logo where it has a one central angle, at least two chords, and two inscribed
do you have a protractor?
it can be parallel to one of the radii
that would be the relationship between them
they're both parallel to each other
or they could share a common point on the circle
ah
if they share a common vertex, sure
pulled literally from the first 4-5 images by searching "inscribed angle" on google
description says at least one
you can use more than one
@upper karma I tried to solve it last night using the Law of Sines/Cosines by assigning a length of 1 to one of the edges
@upper karma cool, I was moving toward the same xD, but the video that @acoustic jungle shared here was much easier.
yes @upper karma but then I need to put another inscribed angle, and then when i add a chord, because the way it's drawn it's impossible to find the chord
we had this problem during high school i guess, but it's been totally forgotten
wdym impossible to find the chord?
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Measuring chords in circles is something that you have to do in a very particular way. Find out how to measure chords in circles with help from a...
the question doesn't say everything needs to be connected
i.e you can literally connect two points on the circumference and you'll have +1 chord
how will i measure that
ruler,protractor, and/or formulas
do any of them form a right angle with that diameter?
did you measure any angles at all?
(point #4)
you can also use a glass or cup to draw a circle instead of eyeballing it
or a drawing compass
be careful if you use one of those, to not punch a hole in your copybook
use a plastic ruler or something behind the page
or maybe just don't press that hard
how can I solve sin a - sin b = 2cos((a+b)/2)sin((a-b)/2)
a = 30 degrees, b = 90 degrees.
can anyone help me_
where did you get stuck?
Actually i figured that one out can i gat help in this?
i dont know how to get the 2x-y2 to the other side
consider getting all your variables to one side and complete the square
this is to find the center and radius of the circle btw
i dont know how to get the 2x-y2 to the other side
@zenith wave to get that term to the left itd go as
$-(2x-y²)$
Al3dium:
Al3dium:
@zenith wave
i got you
do u need to solve for a or b?
I think both of them.
a and b are not inside the triangle
idk maybe degree comes in but it's 2 squared plus b squared equals a squared
Any reason 2 is not called c ?
2 is not c
c is the hypotenuese
the longest side
90 degree points to the longest side
a and b don't matter they're interchangeable
yea, I need progress to finish but idk how to solve it
I was expecting like some kind of formula
do u know ur trig ratios?
nop
sin, cos, and tan
ok
sinx=o/h, cosx=a/h, tanx=o/a
where o=opposite, a=adjacent, and h=hypotenuse
opposite is the side opposite the angle
hypotenuse is the longest side of the triangle so in this case it's the slanted one
adjacent is the side next to the angle
an easier way to memorise this is SOHCAHTOA
ah okay, I searched it up and god a clear image.
for the ratios, u just sub in the known angles and sides to find the unknown ones
no one answered me tho
whats the asnwer
Search up the law of cosines equations and then just plug it in
Cos(theta) =
...
U look it up
@obtuse hornet
Ya
sub the known sides in to find the angle
Yep 👍
A^2 is always the opposite side of the angle ur trying to find
Cos(theta) = 21^2 + 14^2 - 13^2/2(21)(14)
You could also use it when u have sas
Ok I understand, but i dont got paper or anything so whats the answer haha
And ur trying to find the last side
Ok
Wait
@high zephyr u do it
I’m out
Cos(theta) = 21^2 + 14^2 - 13^2/2(21)(14)
It’s that
^ answer
@obtuse hornet just plug that in to ur calculator
we're helping u get the answer, not giving u it
but since xi already said it...
After you find it you use arc cosine btw
where did the theta go
the cos is theta?
Just use inverse cosine
Forget what I said earlier
Theta = arccos(21^2 + 14^2 - 13^2/2(21)(14))

,ask Theta = arccos(21^2 + 14^2 - 13^2/2(21)(14))

Where tho

Im not sure wait
Theta = arccos((21^2 + 14^2 - 13^2)/2(21)(14))
Now
,ask Theta = arccos((21^2 + 14^2 - 13^2)/2(21)(14))
@obtuse hornet

Still?
answer should be around 37 degrees
what does that mean
Lmao i took it out of context
that is obviously wrong
because he didn't use 
Where?!?!
What
(insisting on being out of context)
Did I do something wrong
Sorry for my mistake
Np
,ask arccos (39/49)
;-;
Uhh
What are you guys doing
Since i joined, i only copied and pasted the messages i see to ,ask lmao
ignore the rest
Yeah
can someone pls help me with this question... 4cot^2(θ)-8=2cosec^2(θ)-5cosec(θ)
<@&286206848099549185>
^ already asked
area of sector - area of triangle
it depends on your angle.
yeah, I just subtracted the triange, and subtracted 2 halfs of the central angle
can anyone help me?
hello I am having trouble using the product sum formula
AC^2=OA*AB
I just answered your problem.
Can u explain how you did it
it's called the secant tangent formula.
How do i find the length of segment AB tho?
Since you know a tangent to a circle has a 90* angle
You can classify that as a right angle
Then just use Pythagorean theorem
Radius is 3 units
3^2 + 4.5^2 = AO^2
What ever AO is u subtract by the radius 3 units
And U get AB
@zenith wave That’s another way to do it
got you
Your welcome
whoops lmao
hello I am having trouble using the product sum formula
I thought that was you and I thought that meant you wanted to use the tangent secant formula
yeah the right triangle way is much better.
👍
Hello guys, how do i know if a triangle has 1, 2 or 0 solutions.
In that example they get the angle A
any ideas?
wdym by 1,2 or 0 solutions? In a triangle there are 3 angles, 2 are given to you, you found the third.
It's a weird problem
Yo need to find 2 possible solutions
because the number you get SinA= number
Can be 2 different angles
we can only find one solution because sum of angles = 180
hes asking if its an ambiguous case
what's giving you trouble here?
you don't need any identities here
all you need is to solve the equation $\sin(\theta/2) = \frac{6}{11}$
Ann:
i'm not really sure how to go about doing that
ever heard of arcsin?
,w sin(2x)=6/11
ok yes its correct
okay where are you stuck now
you have to use the unit circle for this one correct?
it can be done 100% algebraically but a unit circle might help you more easily pin down what quadrant alpha/2 will be in
so that you can get the signs right
okay, so i can pinpoint where pi/2 is and how cos is X on the unit cicle, not really sure how to figure out the 4/5 part
overthinking.
you're overthinking it
from the unit circle, all you really need is that α/2 will be in the first quadrant and hence that its cosine will be positive
then you can use the identity $\cos^2(\alpha/2) = \frac{1 + \cos(\alpha)}{2}$
Ann:
Ive been stuck forever
volume_{entire cone}=2*volume_{cone with centre of base B}
directly follows from the fact that yoou dvide it into two parts wIth equal volunes
Yeah that makes sense
But how do i approach finding the ratio of the area of circle B to the area of circle C
you can find ratio of the radiuses
areas are just a ratio of (r1/r2)^2
you can try doing some questions
if you get stuck you can post
got it
nice
I dont know how to approach it
let V, r and h be the old volume, radius and height of the cone and let V_1, r_1, h_1 be the new volume, radius and height of the cone
$V = \frac13 \pi r^2 h \ \ V_1 = \frac13 \pi r_1^2 h_1^2 \ \ h_1 = 0.92h \ V_1 = 0.85 V \ r_1 = (1+\tfrac{k}{100})r \ k = ; ?$
Ann:
@digital gulch if you're still here
oh oops.
What are these questions asking me to do?
no, fishraider
the largest value 3sinx can be is 3 and that's when x=90
yeah but the way you said that earlier is confusing as hell
oh sorry. 🍉
Whaaa
(sorry, i have to go again.)
Anyone knows how to solve this?
i know one of the answers is 3.3 from my calc but im not sure how to find the others
how do i find the values?
have you learned about general solutions yet?
i'm assuming that since you got 3.3 that you had:
$$\tan(3\theta+20\deg) = \frac{1}{\sqrt{3}}$$
at some point
ramonov:
ye
here, you should consider the general solution for tan
$3\theta +20\deg = 30\deg + k\cdot 180\deg$ where $k \in \mbb{Z}$
ramonov:
yeh. that.
thanks
But what do i do following that to get the other solutions
it has been a really long time since i did that type of work so im pretty lost
like 30,60...?
so everything from 0->180
$3\theta +20\deg = 30\deg + k\cdot 180\deg \
\theta = \ ?$
ramonov:
theta=(10+k*180)/3
it's better if you split the fraction here
$\theta = \frac{10\deg}{3} + k\cdot 60\deg$
ramonov:
and then plug in appropriate values.
i.e. 0,1 ... etc. (since k is an integer)
until the value you get is outside the interval
ohhhh
ok thank you so much
so my answers would be what ever 0 1 and 2 give me
im pretty clueless about this its been so long
thanks
tan is quite nice to work with.
the general solutions for something like sin are little more complicated so practice more
Just to make sure
if i was given
in the 0<=x<=180
and i wrote
which makes x=75
what do i do with the 75 to find an answer?
same as before, consider general solutions
x=75° will only be one of your solutions
i think im supposed to do 360-75
i think 75 might be the only answer?
He said 0<x<180
how would you apply that to this question?
2x = ?
premise of the question
is that a student tried to answer it
but made a mistake
his mistake is 360-75=285
but i dont even know why he subtracted 75 from 360 in the first place
yes. the mistake was apply the properties of the cos function after already solving for x
ah
295° isn't even a solution to the original equation
which is why you should be applying the general solution before isolating x
yes, 285° would be one. but the work doesn't properly justify it
Isnt it safer to apply double angles here
$2x = k\cdot 360° \pm \arccos(-\frac{\sqrt{3}}{2})$
ramonov:
have not covered arccos yet
arccos is a much better way of writing cos^(-1)
no. and in use
sorry?
channel's occupied
that sounds right
@lime storm this channel just opened up. show your work and/or what you applie.
Express these three vectors as a linear combination of the vectors i and j
and in algebraic form*
Would be the translation
I dont understand how to do this
yessir
wait but i need to find the arc
of AB
well nvm i found AB its 80
but idk about thee rest
Try with inscribed angles theorem @pastel anchor
ACB is an inscribed angle that intercepts arc AB because C is a point on the circle
ok is DBC also inscribed angle?
yes it is
is there an inscribed angle in there?
@pastel anchor yes
so the angle of inscribed angle is half of the arc
so angle DBC is 45
Wowowo
because arc DC is 90?
yes
what do i do next
Have you done b)
its 40 right
Yep
how can i find angle P
@novel flax you take over me?
no
the measure of angle P is one half the difference between the meausres of arc AB and arc BC
since those are the two arcs intercepted by angle P
how can i find arc BC
Okay the other guy got answered so i can kinda go back
Sl
@pastel anchor you should honestly look for theorems
This problem is based on theorems basically
Wait
what is the theorem to find arc bc idk
Why you want arc AB
the measure of angle P is one half the difference between the meausres of arc AB and arc BC
True
Im thinking on another way of approaching this wait a sec
but i need arc bc
@pastel anchor you mean ac
Well yeah
Wait
im confused
i ahve to do it with secant tangent chords theorems and shit
oh

i have a way to find the arc bc that uses tangent-chord angles but it involves trigonometry
but why would my geometry teacher send work involving trig
yes law of sines
did your geometry teacher teach you trig
it seems like the most practical method since you're given 2 side lengths of a triangle
Yeah
he did cosines sines and tangent
So then id think itd be valid
but there has to be a way using the angle theorems no?
Although you werent taught law of sines, right?
but there has to be a way using the angle theorems no?
@pastel anchor idk, but Orange and i only know to do it with law of sines
yea i prob forgot, it was like sinle/tangent or w.e
Oh then it might be it

So yeah, you should try with law of sines
@novel flax could you post your approach with law of sines bc i did it on a whiteboard
Might be better exposed and more clear than on whiteboard
sure
@pastel anchor this one is the law we are talking about
He'll now post the application
to solve for an angle you need to use inverse sine function, or arcsin
no
Which is the same
here is the solution above with trig
alright thnaks
Np
i had that same question for my geometry hw today
No way lmao
arc of AD is the measure of arc AC = arc CD
but idk the measuer of arc AC
arc AC and arc BC have the same measure because they are intercepted by congruent chords @pastel anchor
can anyone help me with 5 simple geometry questions, wasnt in for the topic and for obvious reasons cant contact my teacher for help as schools are shut, if anyone wants to help can you message me, thanks
@novel flax do you know what theorem is that?
In a given circle, if two chords are congruent, then the corresponding intercepted arcs are congruent.
@dense sky quickly
Those are basically all congruent angles
So the sum of all of those angles should sum up to 360
so something for x that will make em equal to 360?
sorry my teacher isn’t the greatest with google classroom so i’m pretty clueless 😅
sure or you could always dm me
subtract arc CD from arc AC
idk arc CD though
hint: angle CAD is an inscribed angle that intercepts arc CD
BABHHH
ah
holy shit how do you notice that my brain is fried
wait but there is no angle for BDA, so how can i find arc BDA
use tangent-chord angles
wait
arc BDA is the sum of arc BC and arc CA @pastel anchor
and you know those measures
@novel flax so its 370? 135+135
270, but why do you need it for
cos 180+40 = cos 180-40 = -cos40 and cos^2 40 + sin^2 40 = 1
wait is that for me?
ya
wait are u sure
yes
Theorems
ok
It is known that sin(40˚) = A. Find the value of cos(220˚) in terms of A
so that would be just 1???
no
manipulate the pythagorean identiy to get
what etheorem do i use to find angle BEC @novel flax
oooo ok
2 instead of @
cos 220 = negative sqrt (1-A^2) @vague berry
intersecting chords theorem since you know arc BC and AD @pastel anchor
Did I draw this right?
@upper karma no that is not angle of depression
the other angle is supposed to be 20 degrees
What have you got so far
is BAF inscribed angle?
that was the last question on my hw too
Yeah
but bf is parallel to ad
so arc ab and fd are congruent
so will be the intercepted inscribed angles
how do we know they are parallel though wtf
given
i just saw

Lmao
i dont think i learned intercepted inscribed angles
I meant the inscribed angles that intercepted those arcs
remember it's half the measure of the arc
i still dont get i only have one angle so far and thats 20
isnt arc BF 40? @novel flax
yes sorry
arc ab + bf + fd =180
ive never heard of that theorem before. what is the theorem?
oh wait semi circle?
afd is a semicircle
so arc AB is 70 and arc FD is 70?
yes
can we even use intersecting chords theorem to find angle BEF @novel flax
yes.
don't we need the arc to on the other side
The other side is 180
40+180/2 is teh equation?
Yes.
do i use chord tangent theorem to find angle CDB
You can.
what would u use
how do u know adc is 90?
wait but that means angle CDB is 45, so when i do 1/2(110) i get 55
@novel flax if you're gonna take a screenshot on your phone, don't make it a vertical screenshot, eh?
ok
send help mr orange @novel flax
that is 120/360 of the area of the circle.
correct
Hm?
what
wdym
all he did was help
lets not use that word
What ever circumference is
what's your problem
are you good.
Multiply by
120/360
And there
I think
Idk
Or it’s
The Formula is 1/2 R^2 x Theda
Find area
Idk
it's 120/360 times by area of circle
I’m done