#geometry-and-trigonometry
1 messages · Page 236 of 1
measure of M and Y
Ya
Mhm
Ohh thank you so much!
Np
So all I have to do is change what I know to the same variable?
Yep
Oh Tysm
Working with 1 variable makes it very easy, establish a relation between one to another
Np, I'm heading off to sleep
Goodnight
Night
hi
Apparently 2pi/3 is also a solution
But I don't see where or how I missed it
couldn't go to sleep without one more math problem 😉 ?
rest well
Thanks catch ya later
cya
All I got is x = theta - 1
I know one trig propery kinda related to this
1 + tan^2(x) = sec^2(x)
but I don't see how that can help me here
just a substitution
uh
in the property one it's just and angle
why would you do that
That's tan(θ) - 1
this is not $\tan(\theta - 1)$
Ann:
oh
see, this is why you should always put parentheses!!!
Yeah, good point
I did put them though
just in the wrong place
Yeah, that didn't make it anymore clear
still have no clue where to start
now I can't even substitute anything
you don't need to
look at your equation
it says that the product of two things is equal to zero
one of these or both have to be 0
well
yes
are you able to solve the equations tan(θ)-1 = 0 and sec(θ)-1=0 in isolation
should it?
well then.
thanks @dark sparrow
30-xroot3/2 * 2/x
@vague berry
By inverse I mean reciprocal
multiplicative inverse
Illustrated definition of Multiplicative Inverse: Another name for Reciprocal. What you multiply by a number to get 1 Example: 8 times (18) 1 In other...
and then
x and x would cancel
and 2 and 2 would also cancel
leaving you with 30-root3
which is not equal to 30/16
I doubt a statement in my textbook.
*If two co-terminal angle $\theta$ and $\alpha$ and $0^{\circ}\leq \alpha \leq{360}^{\circ}$
Raftaar:
then $\sin(\alpha)=\sin(\theta)$
Raftaar:
what's your definition of co-terminal angles?
The angles with different amount of rotation but same position Initial and terminal ray
what's making you doubt that statement?
well the position is the same
the relative angle is the same,
quadrant is the same,
If the intial and termnial rays coincide then the tri f are equal
if $\theta$ and $\alpha$ are co-terminal then:
$\theta = \alpha + 2k \pi$ where $k$ is an integer
ramonov:
$sin{360n+p}^{\circ}=sin(p),n\in {\bZ}$
Raftaar:
$\sin(p + 360^\circ) = \sin(p)$
Ann:
@manic crown
yes
Raftaar:
Compile Error! Click the
reaction for details. (You may edit your message)
$\sin(p + 360n^\circ) = \sin(p), n \in \bZ$
Ann:
I understand an Isosceles triangle is a triangle with two equal sides
But would those triangles have four sides
what triangles
In the image above
ACd
So it’s asking for isosceles triangles right
But in the first answer, it takes the two sides on the bottom, which are congruent
If those are the two congruent sides, then the two other sides would make that four
why do you think ACD has four sides
can you name the four line segments that you think are its sides
DC DA C to the mid point A to the mid point
When it says triangle
I ssume that the segments become CA, DC, DA
But then it wouldn’t be an isosceles triangle
the sides of ACD are CA, DC and DA, yes.
and yes it would be isosceles. AD = AC.
letting the midpoint be O... CO and AO are not sides of ACD.
Ok
couldnt you just prove all these triangles equal
How do you know AD=AC?
*congruent
AD=DC
I don’t understand how AD=DC
Congruency
AD=AC by pythagoras
There are 2 sides equal
But it’s not a right triangle
@upper karma ADO and CDO are right triangles.
i'm applying the Pythagorean theorem to those.
You could use the congruency criterias
How do you know ADO is a right triangle
Is it because perpendicular lines create four right angles?
Linear pair my dude
Ohhhh
@upper karma well, yes
the sum angle AOD and AOB is 180
So then if that’s the case
if any of the four angles created by a pair of intersecting lines is right
then so are the other three
That means DC and DA are the congruent sides tho right?
yes
congratulations you just repeated what i said earlier
Side-Angle-Side
U said AD=AC by Pythagorean’s
You will achieve the same result
If you take one of the side as x and other as y
root x^2+y^2 will be the hypotenuse
and since all the x and ys are equal in all triangles
or
you could use
SAS criteria for congruency
I’m just gonna stick to the linear pair way
what?
Congruency
ahh
Proving all of them are congruent
Its the same thing
using pythagoras theorem is more intuitive
just that
BCD, ADB, ADC, ABC
What is the base angles congruence theorem
@upper karma that's the theorem that says if two sides of a triangle are congruent, the angles opposite those two sides are also congruent
Yes
@fringe crater Look whos here! Hey buddy! 😊
Hey, how's it going?
Its going good, made a video about dimensions today!
What your next video going to be about?
<@&286206848099549185>
are you happy with the order in your screenshot? What are you having trouble with?
@sudden locust that sounds cool, I'll check it out later. My next video is going to be about a math olympiad geometry problem
Hello
I don't understand step 5
the identity calls for a squared cos, the problem only has a cos to the 1st power
so how does that identity even apply?
Do you see how the identity was used, first of all?
There's a sin² in the equation. Replace it with 1 - cos²
that's genius
Lel glad it clicked. Yeah they didn't explain that very well
THank you
They just want everything in terms of cos, and you can always convert between sin² and cos² easily
why dont you use symbolab or something
uhhh @signal hornet are u in a test or quiz right now? Or just trying to learn how to use calculator for a test or quiz
Learn
@dark sparrow Yeah I solved it in a weird way, I just solve it by drawing a graph and a triangle and the answer is (b) I think..
a triangle is exactly how you're supposed to do it anyway
It's not possible to do it algebraically ?
what do you mean algebraically
If $x \to {\frac{\pi}{2}}^{+}$ then $\tan{x} \to \infty$ or $-\infty$
Raftaar:
??
Lol np
Bruh epic troller
Any ideas on how to do Question 6? I have two unknowns I'm completely lost
This is where i got to pretty much
I've tried everything
L?
The slant height
Yeah
So set both equal to each other
Set my old l formula and my new one equal to eachother?
Csa/pir=sqrt(h^2+r^2)
3.6
Where did the pi r go
oops i forgot tto
i forgot tto erite it
there
ok
so should i deal wjth the sqrt first
(90.5/(pir))^2=90.5^2/(pi^2r^2)
$(\frac{90.5}{\pi r})^2 = \frac{90.5^2}{\pi^2 r^2}$
Nemesis:
This?
so undo what i just did
Are you able to vc
Ehh okay but i cant talk
Ok
Yea
Everything on the left move to the right
But wont that eliminate the equals sign
Ohhhh
Okay
So expand it?
And you can just make it 1 fraction
yes
i expanded the bottom
No but it expands out because we dont know r
Shit
Ok
Yeah its a 10 i rounded
,wolf 8190.25/pi^2
829.8r^2?
oh
so i replace the square fraction
with the new fractioj
ok
it was a negative
so
my fraction will be negative right
But i thought it turned to r^4
No it was a plus, the r^2 is a seperate term
r^2(12.96+r^2)
r^2 = x?
so i just write r^2 = x
done
yea
Yeah ill just use the formila
ok
im gonna wipe my board
this is messy
ok so
does that look right
ok ill get two answers though
so the positive value
is the answer
yep ok so
yes
right so now i have r
i can solve the original problem
ok lets see how this goes now
another board wipe
@keen aspen
Thank you so much
That was awesome
,rotate 90
mmm, by standard form they mean vertex form right?
factorise (-1) out,
complete the square and then redistribute
😅 I have to be honest. I have no idea what that means.
were you able to do #4?
To be honest I'd not know if I should divide by 6 or just do x(6-x)
well x(6-x) is equivalent to 6x - x^2
but it doesn't seem to be what the question wants
they seem to want you to write it in the form
f(x) = a(x-h) + k
does that form have a name?
vertex form
ahhhhh
the form presented is actually standard, some places call vertex form standard which can make it mega confusing
I'm planning a comms network in Kerbal Space Program, and I want to know the distance between the satellites in the constellation because they have a limited antenna range. What's the easiest way to get that distance? https://puu.sh/EBEui/e2e6e3055b.png
Equatorial radius of the planet is 700,000m
The pic is slightly misleading because it shows the resonant orbit, but the satellites are in a circular orbit of 250,000m
If anyone's interested the answer is 2π(radius of planet + orbital altitude) / (number of sats)
exactly the same as the other five... via a unit circle
im not given one
how
do you not know what a circle looks like
...i mean ok fine you found the reference angle
is cos(π/4) something you are able to evaluate
i was told to use these triangles
pi/4 is 45 degrees
and it's cos so it's 1/sqrt(2)
but that's not the answer
what quadrant is 5pi/4 in?
3
is cos positive or negative in that quadrant?
negative
are you able to determine the answer from that?
umm idk
the reference angle was pi/4
the reference ratio is cos(pi/4) = 1/sqrt(2)
the sign of that will change depending on where your angle is
but the answer is -sqrt(2)/2
rationalise the denominator
sqrt(2)/2 is the same thing as 1/sqrt(2).
how
$\frac{1}{\sqrt{2}} = \frac{\sqrt{2}}{\sqrt{2} \cdot \sqrt{2}} = \frac{\sqrt{2}}{2}$
Ann:
@ivory vortex
how did you get the numbers in the middle expression
i forgot everything about radicals
oh i see
how come when you multiply two of the same radicals they lose the square root
...
do you know what a square root is
$(\sqrt{x})^2 = x$ is literally the definition
Ann:
ohh
why is it preferred to be written like that
sqrt(2)/2
and not 1/sqrt(2)
can you not have radicals in the denominator
oh i see
i dont understand my math question
There is a 1440-cubic foot rectangular prism. The prism has a square cross-section and height 10 ft. What are its length and width?
what don't you understand about your question
the use of "rectangular prism"
we're doing a square and cube root unit
im assuming its a cube but im not sure
also its worded strangely
not entirely sure what its asking
right
do you know how to find the volume of a box
yes
so how do you find the volume of a box
length•width•height
\* so discord doesn't eat your asterisks
but yes
so the height is 10 ft and the volume is 1440 ft^3, so this means length * width = ?
🗿
no
$lwh = 1440 \ h = 10 \ lw \cdot 10 = 1440 \ lw = ; ?$
Ann:
...
lw = 144
you've jumped way ahead.
but yes, lw = 144, and since the base is a square we have l = w
sweet bro thanks for the help
ok but what was this mention of a cross section
i think that confused me some too
why not just give me height i dont understand
don't call me bro
why
i am uncomfortable with that term for multiple reasons
also you were given the height
in the same sentence as the unnecessary use of cross-section
so what
why cross-section
im not dissecting an animal
im finding lengths of a rectangular prism
maybe to make you THINK a bit
this textbook mad wack
which i know you're one of those people who don't like that much
but it's quite a necessary skill
don't you find
i'm not a dude.
i thought it was obvious but i guess i don't speak neurotypical after all
interesting
i'll let it slide just this once
just figured out the square cross section part too, nice
$4\sin^{2}{\theta}-2(\sqrt{3}+1)\sin{\theta}+\sqrt{3}=0\ implies \sin{\theta}=\frac{\sqrt{3}}{2},\frac{1}{2}\ \implies \theta =(2\pi+\frac{\pi}{6}),(2\pi +\frac{pi}{3})$
Raftaar:
$\theta $ in radians
Raftaar:
can someone tell if the above is correvt
,w 4t^2 - 2(sqrt(3)+1)t + sqrt(3) = 0
,w 4sin^2x - 2(sqrt(3)+1)sinx + sqrt(3) = 0
$\theta = \frac{m\pi}{3} + 2k\pi, , k \in \bZ, m \in {1, 2, 4 ,5}$
Ann:
how do you do f
theta should be between 3pi/2 and 2pi
i found the value for all the trig ratios and got -0.17, -0.17, and 0.17
i think i get the answer by subtracting 0.17 from 2pi but i'm not sure why
how come i didnt straight up get the answer when solving the trig ratio
arcsin and arctan give you a value between -pi/2 and pi/2
arccos gives you a value between 0 and pi
do the ratios not give values greater than pi
??
why do i not get a value between between 3pi/2 and 2pi
considering thats where the point is
you dont get that from the calculator, you have to do it yourself
find the angle of the triangle thats formed with the x axis, and then subtract that from 360
do i not get it from the calculator because the ratios cant give values greater than pi (or 180 degrees)
dont depend on the calculator, think yourself
did you get the angle of the triangle forming with the x-axis?
well no
what exactly do the ratios give?
is it the angle to a point, but the angle is always less than 180 degrees
like that
ohh i see
so find theta
so it really cant be greater than 180
We need to go anti clock wise, otherwise the clock wise angle gives us negative.
Yes, it will be less than 180.
np
Just made a video of a proof of the Pythygorean Theorem. Would really appreciete any kind of feedback from you guys. Hope you will have a great Thursday! 😊👍https://youtu.be/BmUjXSP5-3o
In this video, we are going to take a look at a Pythagorean theorem proof, or Pythagoras theorem proof. This will be done visually by using squares. Geometry...
and here I'm still wondering what sort of syllabus and target audience you are targeting
Cool video!
Thanks! 🙂 @wind crypt
@sly marlin he's targeting people who are taking ACT and SAT tests
hmm maybe I'll see based on that
Why the range of Arcsin =
It should be from -infty to +infty
Yeah..
It is a one to one function..
Please read my quesiton.
arcsin isn't multivalued
The domain of sin = -infty, +infty
yes but arcsin isn't the true inverse of sin
so the range of arcsin should be the domain of sin.
no
sin doesn't have a true inverse
sin is not invertible if considered on the entire real number line
Sin is like x^3 ?
Here, if I ask you for arcsin(0) what do you think this is
0
Why
Why isn't it 2pi?
Or pi?
You have that sin(pi) = 0
And sin(2pi) = 0
And sin (-pi) = 0
Why'd you pick 0 when there are so many other options
well it's 0 in a Real numbers graph..
what's a "real numbers graph"
In the Radian graph it's different..
what's a "radian graph"
why shouldn't arcsin(0) be 19π
sin(19π) = 0 after all
so why shouldn't 19π = arcsin(0)?
If you want degrees, sin(360 degrees) = 0
So why isn't arcsin(0) equal to 360 degrees?
Well, 0 is infinity.
big brain moment
xD
but actually you're making no sense
So can I say that the domain of sin is -pi/2 , and , pi/2 ?
no you can't
the domain of sin isn't {-π/2, π/2} and it is not [-π/2, π/2] either.
but arcsin is not the true inverse of sin.
arcsin is the inverse of the RESTRICTION of sin to [-π/2, π/2].
Oh
wow amazing!!
Now it make sense !!
You're good thanks for explaining that @dark sparrow
I need an explanation here, Apparently the answer is -infty...
the thing that confuses me is that there is no (x) values beyond pi/2 so how am I supposed to approach it from the right?
tan is defined on the whole unit circle except (0, +- 1)
That's not true, it has 2 vertical asymptotes at -pi/2 and pi/2
yeah you just paraphrased what I just said
(0,+-1) are points on the unit circle
which can be parametrized by an angle as +-pi/2
@maiden rain are you claiming tan(x) is undefined for x >= π/2?
because that would be very wrong
Look I made a drawing, Tan(x) has 2 vertical asymptotes at -pi/2 and pi/2 ... SO look at the blue arrow I'm trying to approach it from an undefined area that doesn't make any sense to me. how am I supposed to approach it from the right?
So in my opinion, I think this should be "Doesn't exist" ^
the domain of tan is not (-pi/2, pi/2)
it is not the case that tan(x) is undefined whenever |x| >= π/2.
Ok so the limit of 1/x when x approaches 0 from the left = -infty , an example of that would be x=-0.00001
Can you give me an example of the limit of tan(x) when x approaches pi/2 from the right ?
"what's so close to pi/2 from the right "
π/2 + something small and positive, evidently
Great, I was thinking of tan as a restricted function..
How do I prove this
Can someone please explain this?
,rotate -90
structures a bit weird.
its a combination of:
difference of 2 squares
double angle identity for \cos
sin^2(x) + cos^2(x) = 1
do you understand all those concepts?
To an extent, yes. I just don’t understand how those connect and like how you piece it together
ramonov:
wdym by piece them together?
if you want to write cos^4(x) - sin^4(x) in an alternate/simplified form,
the difference of squares would be a good place to start.
and then think about what you can use after that
$(cos^2(x)-sin^2(x))^2= cos^4(x)-sin^4(x)$
maleb1964:

lol
@shell imp You piece it together by looking at what angle you want. Since we had cos(2x), so we know we have to simplify it and make something that equals cos(2x) or in other words, find its double angle identity.
I’m not sure about this drawing

It looks sketch
No pun intended
The drawing doesn’t agree with itself
Is anyone else seeing this?
Wtf
I see a 3 4 5 triangle for the entire thing, meaning the whole drawing is a right triangle
But when I cut a the whole thing into a similar triangle with the leg of length 12 becoming a leg of length 6, I am supposed to get a smaller triangle with leg length 6, 8, 10
the funny thing is 10 is supposed to make up the entire hypotenuse of that triangle
?
Wtf
hmm
Lmao who did this
@upper karma uhh if you made this drawing you should check your stuff
If it’s from a book or an assignment and you didn’t make it then idk bro
Ooooof
ok
But is it from a book?
Oooof
Maybe you drew it wrong
You should post the problem
diagram just isn't to scale
make that middle shape look less like a square and more like a rectangle
the vertical line won't be to the vertex but somewhere on the side

and then solve using similar triangles
is it possible to create a equation for a parabola with a x intercept and a point ?
Doing a geometry Problem where i need to find x here
I'm setting up with proportionality by doing AB over BE = BC over CD
I keep getting a decimal and i'm expecting a whole number for the result
but why would i do x+60? and what makes this different from other questions? is it because its like a combined triangle sort of, instead of it being mirrored
yeah
oh that makes alot of sense
right
Thank you
This is extremely confusing to me and I can’t get any farther than the part where I need to find the hypotenuse BUT I CANT FIND THE HYPOTENUSE pls help
It’s taught to me like cos = adjacent/ hypotenuse
yep it's the same thing
then uhh
doing
arccos (-7 / sqrt(61) = principle angle
then you have to find the related acute angle from that
not quite sure how to do that so you get a radical tho
finds the hypotenuse
well you can just put it in your calculator and not worry about it
but if you really want to know
(2sqrt(3))^2
the square removes the square root of the 3
and squares the 2
so you get 12 as your final answer
as you're left with 4*3
hi
can someone please help me with this problem
im revising for exams and i cant find a solution
how did they get those answers?
Hmm
The first thing you should see is that
C+d=a+b=1/2
You can rearrange A and B to get half of the square
So A+B=1/2, so C+D is also =1/2
A and B are also equal, so both are 1/4
You can see that C is the half of a quarter-square, so 1/2*1/4=1/8
And because C+D=1/2, D must be 3/8
i concur
Please excuse my bad paint skills... this is a 2D diagram of a 3D problem. I have a satellite around a body with radius R, and a dish on the satellite with a projection cone of θ. The satellite has an altitude of D.
I already know R and θ, and I want to know what value of D is required for the cone of projection to cover the whole sphere. Any help appreciated, thanks.
it's a 2D problem, isn't it?
Try extending the lines from the satellite until it goes past the sphere
@leaden belfry
How should the rays interact with the sphere?
@sly marlin So I've solved the 2D problem, what I want to know is if the solution to the 2D problem translates into 3D
Intuitively I think it does, but I know cones can be unintuitive, so I just want to be sure
well this is a cross-section, isn't it?
Here we are assuming the cone points directly at the sphere
i.e. does the cone covering 50% of that circle (with the other half being occluded) translate directly to one hemisphere of coverage in 3D
And the cone does point directly at the centre of the sphere
Yes, it's a cross-section
what do you mean "covering 50% of that circle?"
The area inside the cone will contain some portion of the circumference of the circle, but since it cannot penetrate the circle (or the sphere) in reality, the other side occludes the projection
So the maximum you can actually cover is 50%
Only the side facing the satellite has line of sight with it
So your answer for this question is?
idk if it's correct, from what I interpret it looks like a slightly better than fair chance of being correct
Actually... I think I made an assumption and an error, but I will show you...
I figured I could use pythag to solve the 2D problem
Obviously this is a terrible diagram but I think the problem is still there
Yeah
draw a line segment from there to the centre
What information do you have?
I know theta and I know R
Sorry, theta is the angle next to the red dot
Thanks for your help by the way, my math is super rusty and I know I'm making basic mistakes
Any other angles?
The angle at the origin of the sphere/orbit is 90
maybe that triangle with that angle shouldn't be used
you have an expression for one side, but that's all
maybe use another triangle?
Not quite sure what you mean, here's what I have https://puu.sh/ECvSx/2750911c7b.png
look at the tangency point
Sure
what angle is there?
do you have enough information for any triangle in your diagram?
I think I can work out the angle that's directly above 90 degrees using trig
But I'm not sure how to do that, it's been a long time 😄
There's right angles at the tangent point and one at the origin
Maybe I should give some context, I'm an adult (not a student) and this is a personal project, so I don't have a trig book in front of me or anything
This is memory from like 13 years ago
Aren't there three right triangles here? There's the big one containing the other two, which has a right angle at the origin, then that's divided into two triangles which have their right angles at the tangent point
The one containing the angle theta
Okay, you've given me something to work with, thanks... I'll do some googling on trig and see if I can figure it out
Thanks for your patience
there are 2 triangles containing theta
https://youtu.be/Ah7lP4Rhwoo In this video, we are going to take a look at dimensions. Hope you can get some value out of it, and if not, any feedback is really apprecieted! Hope you have an awesome weekend guys! 😊👍
In this video, we are going to take a look at the three geometry dimensions we have in real life. We are going to talk about dots, lines, plane figures, soli...
let's take a look
Why is Benedict Cumberbatch in the thumbnail?
idk, probably just their style
putting a hypercube model without mentioning it in the video too lol
@sudden locust Yet another great video. )) Keep it up!
@chrome sinew Its Cuberbatch when hes playing Alan Turing (The Imitation Game)
Great movie!
@upper karma Thanks buddy ❤
I know. I have watched that movie. It is the best biographical movie I've ever seen. Love it. But I said that because B. Cumberbatch is not a mathematician himself ;-) never mind @sudden locust
His acting is so good people take him as real the real person 
The Theory of everything and American Sniper came out the same year otherwise he probably could have won the oscar
that's not a zero with a line through it
that's a greek letter
specifically, theta
$\theta$
Ann:
@chrome sinew One of my favourites aswell! Awesome movie... Only seen it once, so I should rewatch it sometime soon!
ok thanks
how would i find the exact value of acos(-1/3) by hand
@buoyant spruce what do all the angles add up to in a triangle
180
ok thank you
Either there's extra information or that problem has no solution
D
There are three similar triangles in that diagram @upper karma
oh i see what you mean
You got it?
I mean
The question says:
“Solve sin x > x1/2 or find the domain of 1/sqrt(1+2sin x)
The textbook says draw the graph from -pi/2 to 3pi/2
I don’t get why this and why not 0 to 2pi
@median crown
What does your textbook say about how to solve trigonometric inequalities
It brings it up only in one solved example
So I’m a bit confused
It’s explanation is only half a line
“Draw a graph”
That’s literally it
@fossil lotus
Hm
Based on that, I'm guessing they want you to figure out when sin(x) = -1/2, and then look at the graph of sin(x) to determine in what intervals sin(x) is greater than -1/2
Yes I did solve sin x= -1/2
That gives n*pi + (-1)^n 7pi/6
I found some YT videos but I’d rather take the help of discord
What are you having trouble with then
With what?
The problem,or the videos?
I solved for n*pi + (-1)^n 7pi/6
x > n*pi + (-1)^n 7pi/6
What's your question
Solve for sin x> -1/2
Brb
OR:Find the domain of 1/sqrt(1+2 sin x)
Anyone there?
@languid radish Since the example in your textbook mentioned drawing a graph, I think that’s what you have to do
You know where sin(x) = -1/2
So between any two points where sin(x) = -1/2, y is either going to be greater than or less than -1/2
And you can figure out which one it is by looking at the graph of y=sin(x)
Probably
I mean, you could just test points
Or look at the derivative and see whether the function is increasing or decreasing at the points where y=-1/2
I’ve never had to do inequalities involving trigonometric functions though so idk what the normal way to solve them is
Np
trig help?
where are you stuck?
Trig is just extremely confusing
I just need help putting the problem together and solving it
have you attempted to draw a diagram?
This. Diagrams are really useful for trigonometry word problems.
How do we solve:
Find the period of f(x)= sin(x+cos x)
what have you tried so far
sin(x+t + cos(x+t) ) = sin(x + cos x)
I have no idea how to proceed
I feel so dum dum
If x=0?
well remember that you want this to hold for all x
Yeah
so t + cos(t) = 1 + 2kπ or t + cos(t) + 1 = π + 2kπ
yknow it looks like sin(x + cos(x)) should be 2π-periodic.
just from eyeballing.
maybe its period is smaller
oh yeah I forgot about this thing for some reason
How’re you getting it from just eyeballing lol
i mean
it looks like it should be 2pi-periodic
like
cos is
and so's sin
so maybe
and yknow if you plug it in
you get that it works
I need help
Trigonometry problem
Trigonometry function
Its in Portuguese tho
It wants me to calculate the fundamental period of the function
Hope I translated that correctly
G(x) = sen(3x+(pi symbol)/4)
How do I calculate the fundamental period from that
I know I gotta use the 3 somewhere
And I know that the function repeats itself at 2pi
Please ping me if you know the answer
@upper karma i assume you mean sin?
and to find the period of the function you should use this: iirc
you know that b is 3
Oh my god thank you
Just in time
Youre a life saver
no problem
No problem
hello, i have a vector problem which i haven't been able to solve for about 2 hours, perhaps someone could help. https://i.imgur.com/qAaGxgA.png
Can anyone help me with proofs (starting geometry)
can anyone help me with Proving Angles Congruent?
we have to see the givens first
Anyone able to help with some trig

I have this question
uh huh...
where are you stuck?
I’m not sure how I’m supposed to find the larger acute angle. Like it’s really confusing to me
do you understand what the larger acute angle is?
can you find the smaller acute angle?
(in a right triangle)
||a right triangle has a right angle and 2 acute angles||
||the larger acute angle is the larger of the two acute angles||
Yea I understand that and I’ve solved a smaller acute angle problem before
Is that how I would solve this one?
what's the angle sum of a triangle?
what's the angle sum of the 2 acute angles?
I think it’s 180?



