#geometry-and-trigonometry
1 messages · Page 323 of 1
okay which part was wrong
don't find b that's not the technique
its y-y1=m(x-x1)
how did i forget that
its the slope intercept form when one point is given
oh okay so i have to put the coordinattes into the equation
and whats the next step
no don't do that
you have to get an equation not an answer
first you changed the GIVEN question to y=mx+c form right?
yes
then you found m=6 right?
yes
then since t is parallel to u both must have their m(slope) equal. right?
yes
so u hase m=6
when we are given slope of a line and one point its passing through we use formula y-y1=m(x-x1)
you have to put m , x1, x2as given inquestion
im not sure
yes
y+3=6(x+2)
y+3=6x+12
y=6x+12-3
y=6x+9
that's the answer
this time for sure
YES its right
i wanted you to understand but i made a mistake so here;s evrything
yes thank you for helping
are you trying to get someone to do the test for you
hey can someone check my answer
i got y=1/2x+15/2
my answer sounds a bit off
please check it
its correct
check your signs
Hi...can someone help with this please?
Just started trigonometry...but I'm not sure what to do here...
Um how do I do that in this though..?
But how'd you get that? > 3/12+2/12
@grave thunder
i told you trial and error
Oh..
just try separating it into something that will finally give you easy answer
I'm sorry but I'm a bit confused...here
Remember your special angles?
Yes
Try to combine the special angles in such a way where their sum or difference is 5/12.
For example, 7π/12 = 3π/12 + 4π/12.
7π/12 = π/4 + π/3
After you find these two specific special angles, apply the addition or subtraction identity for cosine.
Why are you saying addition or subtraction..? Could it be both that I can use..?
You're welcome.
Guys I don't understand how I'm going to get one of the answers in the choices in the pic I sent jn....
huh
@foggy talon line s is parallel to line r therefore they have the same gradient which is -8/3....all you have to do now is substitute the points given into the equation given to find c, which is y intercept for the line s .. (the eqn is already in the form y = mx + c so it's not like you have to change it around)
Then when you find c you plug that in to the y = mx+c eqn.....m is the same as they're parallel. That's it....you'll get something looking like that => y = -8/3 (+ or -) c for your answer.
-8/3 x **
try to represent 5pi/12 as a sum or difference of two special angles
So could it be pi/12 + 4pi/12...?
well pi/12 isn't one of the common special angles so try using something more suited to you goal
consider 5 = 2 + 3
compound angle identities
@kindred rapids thank you
cos(A+B) = that
yes
Okay
..okay I've never done any question like that and idk how to work that out when I put it into the identity
you should know the values of trig functions evaluated at special angles
But its 3pi/2.....not 12
can you show me what you have so far?
I didn't work it out but ...
When I said substitute the points given in the eqn given.....you had -6 = -8/3(1) + c ..right?
yes
And when you work it out...what you got?
@foggy talon wait...
How about you carry -8/3 on the side with -6 and work it out...from there
So -6/1 + 8/3 = c
-26/3
..lol no
Mutlolie through by 3 in the entire eqn
So... 3y = -8x - 26
That's the equation for line s
Understand?
yes thank you
You're welcome:)
Okay...I really need help for this question...please, I need more explanation because I'm confused by what yall are saying to me...
Hi...can someone help with this please?
Just started trigonometry...but I'm not sure what to do here...
@kindred rapids
I dont see any question @kindred rapids
you are still stuck on that
Yes because I have no idea what to do....this is like a new topic where I have no clue of anything about it.
@humble pulsar
Listen...I looked at a video but I do not know how he got what he got
From cospi/4 , he got root2/2, how?
i told you you just have to check for it one by one
there's no trick or formula for it
$\frac{5\pi}{12} = \frac{\pi}{6} + \frac{\pi}{4}$
@humble pulsar yes I understand that
you have yyour special angles check 1 by 1 to know what you can find
moshill1:
cos(pi/4) = 1/sqrt(2) since its an exact value
...how do you know that..? I'm just asking because I dont know
practice youcan say
30-60-90 triangle
pi/4 = 45 degrees, cosine is adjacent on hypotenuse from sohcahtoa
so cos(pi/4) = x/(xsqrt(2)) = 1/sqrt(2)
@kindred rapids wait do you mean you don't know values of cospi/4 and stuff or your saying you don't know how 5pi/12 was divided to pi/6 and pi/4
The values of cos pi/4
well he explainedit here^?
also for these special angles you just have to remember the table and that's all
I dont have any table
Just remember the triangles tbh, in my opinion it's easier
but yeah, to answer your question: break 5pi/12 into the 2 exact value angles, use the compound angle identity, then evaluate the 4 trig values you get
The radian is defined as the ratio of arclength to radius. If we choose a radius of 1, the circumference, or maximum arclength, is 2π (you may recall the circumference of a circle is C = 2πr ). Thus a 360° angle is equivalent to 2π radians.
2π/8 = π/4 just as 360°/8 = 45°
@humble pulsar okay ty
Just remember the triangles tbh, in my opinion it's easier
Seconding the triangles
np
I think I'd rather the table ....not the triangles
Could someone Send it or it cant be sent?
just make one up tbh
Lol alright then
There's a unit circle pinned at this channel too
I should've checked there first. New to this server
What's that...?@upper karma
What's what? the unit circle?
Yes lol
Wow
I'm also new...so
Oh okay
The unit circle is that circle of radius 1 I was talking about. If we take any point on the circle and draw a line to the origin, we can obtain the coordinates of that point from the angle between the radius and the principle axis
Noted
@balmy meadow I see...
You'll understand it easier with something texit's gonna send
Okay
well, not easier but like more in depth
Alright
I have just restarted and am loading myself, please wait!
Lol well that was unfortunate
..lol
Lol okay
Is TeXit normally this slow?
No, ig it's because it's restarting itself
Usually when you send it, it takes like 5 seconds
Guys...what's tan 150° ?
Like how sin30° = 1/2 ....what's tan150°?
Al𝟛dium:
Okay ty
If you can get sin150 and cos150 then tan150 is immediate
There's tears of hours spent on that pic
Thank you...us beginners appreciate your effort to help us.
@umbral snow well I didnt get sin150 and cos 150 so...um
There's tears of hours spent on that pic
I need to get more serious about LaTeX figures lol. Don't tell me that's using TikZ
It is indeed using TikZ
I'm sorry but how do I know what's tan 150° equal to?
Well, can you pinpoint 150 on the unit circle?
Use that to identify sin150 and cos150
....um well I dont know where 150 is exactly...
I like to think of it as 180° (on the opposite side of the circle) minus 30° (which we're familiar with from special triangles/that table from before)
We may want to explain quadrants and CAST since the unit circle was only just introduced
I suggest at least giving "unit circle" a quick Google.
Okay I did
So there is 5pi/6
But um...the answer has to contain root of something...that kind of answer
not always
Maybe it would be better to think of tan(150°) as
sin(30°)/(-cos(30°))
so when you divide them to get tan150 there's also a root
The pinned unit circle is pretty helpful for this kind of thing
Just note that the coordinates are given as (cosθ, sinθ) and tanθ = sinθ/cosθ
Cos 150 is what?
cos(150°) = -cos(30°)
So you really need to be able to identify where 150 is on the unit circle.
@balmy meadow okay
If you can't, I suggest googling how the unit circle works.
Hi, sorry for interrupting. Could anyone check if this is okay?
It looks good to me. I would write the numerator as x•tanα so it doesn't look like x is a part of the argument though
I'm not super qualified. Unsure whether a helper has to check this sort of thing
Once you've found y, what do you plan to do to solve for h? (I assume that's what you're looking for, because of the = ? )
Well done (:
So what's the answer for that question I just sent then..?
Do you normally use this server to just obtain answers?
No..
I normally do my own work but this is really confusing so I just asked for help here...
I also help people when i can.
Is that bad...? Should I stop..?
So we've worked out that there's this thing called the unit circle that's a powerful tool for figuring out the values of different trig functions. We've reasoned out that
tan(150°) = sin(150°)/cos(150°)
We can obtain the exact value of the numerator and denominator since
sin(150°) = sin(30°) = 1/2
cos(150°) = -cos(30°) = -√3/2
So tan(150°) must be
1/2 ÷ -√3/2
Best of luck
General question about trig for someone with more experience. Where do the "less appreciated" functions like versine and haversine show up in math? I've only used them with spherical triangles
Wait how...is that root3/2 negative..?
I asked how..?
what's the problem
For all intents and purposes here, the root of a negative number doesn't exist. This is a negative root
I think they're concerned by -√3 since it's being mistaken with √-3
debatable
No...I dont understand how the - sign got there..
maybe they're just concerned about possible negative distance issues etc
it's like
it just is
it works
on the unit circle, 150 degrees is to the left of the origin
it's negative x
does that explain anything
The negative got there because I considered the positive first quadrant with θ = 30°, and then reflected the point over the y-axis
For all intents and purposes here, the root of a negative number doesn't exist. This is a negative root
I was misinterpreting your confusion. Sorry about that. If you're curious check out imaginary numbers (:
It's okay...thank you for your help.
Is it okay if i ask for help again...? It's okay if I shouldn't
There are alot of questions we were assigned and most of them are not what i can understand and do..
It's perfectly fine to ask for help! I'm not going to be around to answer every question (I have my own assignments to work on)
Oh I know you have things to do.... I wasnt referring to you to help me alone. Lol I was just asking generally
My main concern about directly addressing assignment questions is that you may not learn something as fully if you're simply presented with the answer. If you're not sure about whether something's allowed it's best you ask someone with more experience on this server
I only joined the server today
Oh Alright then. Ty
Count the Area of the "bright" in the cirkle, how do i do it?
the area of the bright is independent of the position of the hexagon so long as it's fully inside the circle
I need to count the area of the hexagon, and then subtract it from the area of the circle, its the area of the hexagon that im not sure of how to count
ok
hexagons are polygons which means they can be split up into simpler shapes
try chopping them up a bit?
i know i have to split it up by making triangles
is there a way to solve this without trig?
I got the perimeter as 32.3 and for area I got 47.9. Is that right?
you can apply properties and ratios of special triangles without explicitly using trig functions.
that isn't the exact answer
the exact answer would be irrational and consist of radicals
yes
hi, can anyone help me to check one trigonometry problem? it's done, it's just to check if I messed up something
Anyone know how to do this one?
@distant thistle isolate for sin(x), then get x using cast rule ideas
that won't be enough, the solution isn't nice unless i've messed something up
you can still do cast rule
sin(x) = -8/15
Hence x is in Quad. 3 and 4
the principle angle is arcsin(-8/15) ~ -32 which means it's about 32 degrees
How do i solve the area of the halfcircle and the penis
"and the penis"
does anyone know how do do this?
oo ty
does anyone know how many johnson solids there are when all the polygons of the solid have to have the same edge length?
huh, why?
oh ok thanks!
can someone help me with this pls
i cant fail this class
my parents will kick me out
@foggy talon no then won't
i have strict parents
my parents dont believe school is hard
but my dad dropped out
i tried to explain i was sad and they were like its becuase of that phone
and they took it away
yes
yes y=mx+c
Nah, that’s slope-intercept form
oh then what is it?
oh right yes
Alright so
What can you do given the info provided in the problem as it relates to point-slope form?
Meaning
What can u substitute in
To get the new equation
y-3=1/5(x-7)
yes
im not sure of this part
y=mx+b
y=1/5x
but how do i find b?
adding 3 to 7
Nono we cannot add the 3 to the 7 because the 7 is in the parentheses
But we could just add the 3 to the other side like u said
oh my b
All g
I’ll lyk after
So
Rosie
Let’s not worry abt the 1/5(x-7) yet
Just about the y and the 3
y-3=1/5(x-7)
To get the 3 to the other side, like u said, we gotta add it
What comes out on the right side when we just add the 3?
1/5?
Nope, for the right side, u still gotta have the 1/5(x-7) but don’t even touch that yet
Just the 3
wait sorry do we just put it on the right
y=1/5(x-7)+3
Correct
can anyone who knows how to do proofs dm me? thx!
Close, u just forgot to multiply the 1/5 by the second term, which is -7
In distribution, u have to multiply both terms by the factor outside the parentheses
So what would be the result of the distribution?
y=1/5x+7/5
-7/5
Yup
y=1/5x-7/5
What did we add to the right side at the beginning?
3
So now what do we have?
y=-1/5x-7/5+3
-3?
Nope, although it does have to do with signs
Revisit the distribution, what were the signs on the those terms?
plus
For which?
y=1/5-7/5+3
U forgot another thing this time xD
is that the complete answer
Nope
y=1/5x-7/5+3
Alright
Now we gotta add like terms
Do u want to do this in fractions or decimals?
fractions
Alright so which terms could we combine together
-7/5 and 3
-7/5+15/5
8/5
y=1/5x+8/5
And what’s the slope intercept form again?
y=mx+b
Does it match what we have?
yes
That’s ur answer
okay thank you for helping me
Yea np
is this correct?
Yes.
@upper karma
Start by squaring both sides
yeah i did
Keep in mind that squaring will create false solutions
i got like x+2sqrt(x)+1=x+9
Nice. Rearranging that:
√x = 4
then i just square both sides again so x=16 and i just have to check?
ty for your help
@foggy talon you can check if a line goes through points by plugging them in
right but could you please check it i dont wanna mess up
it doesnt go through (-8,-6)
could u tell me where i went wrong
or the correct answer
pls
i got y=-1/4-4
does that work
Rosie follow the steps i explained earlier
The purpose is to learn the content lol
Not just complete the assignment
yes i understand that but i really need to finsih quickly
i have alot of other work to do
its 8pm here
i dont want to stay til midnight
when in doubt draw it out
yes draw
yes
I've been taking Geo over the summer using Khan do you think it's advised to move up to Algebra 2?
Some of the math teachers are saying it might be hard once I get into Pre-Cal
What is there that i'm "missing"
Complete the bigger square and minus the side pieces
i got 1600 dunno if its right
How u get that
50x50 - 15x4
Why is it 50x50
isnt a square lxw
But u got the corners missing
ah
So make it a square first
3600
And how u get that
would u do 900+2500
900?
Yes, focus on the big outer square, and from that remove the 4 minor edge squares.
@upper karma Do you have a general idea what to do?
Stuck on this hw problem can I get some help?
I think it’s either triangle or square
But im not 100% sure
,rccw
are the angles on the outside (exterior) or the inside (interior) of the corridor formed by the parallel lines?
Exterior
well there you have it
Thanks
what have you tried so far & where are you stuck
To add on to that, what defines an equilateral triangle?
thank you wikipedia
do you know what the angles are in an equilateral triangle? @random stratus

@random stratus are you still here? because if not I will just ask my question already
i have a question
why did you delete your original post, cool332?
@obsidian hearth what is the written construction
Does anyone know SAS!
angles on a straight line add to 180
@fickle walrus sooo
that means
?
its 41
yes
Guys can I get hl I legit don’t understand this question
The help channels are solely for help with math, so feel free to post your question. Asking whether you can ask a question or if anyone knows about some specific topic is unnecessary, so please try to avoid questions of that nature.
pls snipe
alright, so they are similar triangles
if they are similar the sides have the same ratio
@jagged sapphire u need help?
@grizzled lantern na got a 80
so what we can do is setup a proportion
so we can do 18/24=x/8
when we do that, we can cross multiply and solve
exaclty
So the length of yx is x=6
yep
Thanks
np
is the answer for #1 30?
30 is a solution
how would I find the other?
sketch the graph rq
would it look like this?
yes
so is the answer pi/6 and 5 pi/6?
yes
how would I do it without graphing?
you can see sin(x) is symmetrical about pi/2, 3pi/2, -pi/2, 5pi/2, etc.
so sin(pi/6) = sin(pi - pi/6) = sin(5pi/6)
oh ok
No, but cos^4x is (cos^2x)^2
Cool
I'm terrible with trig and I have to do this workbook. do all angles in a non right angle triangle still add up to 180?
Sorry if this sounds stupid but math is by far my worst subject
yes
okay
Yes
Ok which one are you on
Well I attempted to it but I got everything wrong
This is my work
How should I do it or what did I do wrong?
@white lichen
For the first one why did you think a and b had angle measures 79
But why did you think they had to be the same
I’m not sure
Have you learned about corresponding angles
I think so but I do t remember
I dont rly wanna talk rn but i can listen and write here
Ok
go mathematics
yes
Yes but that doesnt mean 2 angles need to be the same
Try using the picture I sent to figure out what a would be
wait ill type in #mathematics-voice
Does this look right or did I get everything wrong?
If tan (theta) = 4/3, what's tan2(theta) ?
i assume you mean tan^2(theta)?
generally, tan^2(theta) = (tan(theta))^2
and also sin^2(theta), cos^2(theta), sec^2(theta)... etc.
@wise hornet no I meant tan2(theta)
tan(2theta)?
tan2Ø <= it's like that.
Ig
Yes
ok
so do it
and then if you need help expressing it in terms of tan(theta) again ask me
What do I do? Tan(theta) is equal to 4/3 and they're asking what's tan2(theta) .....I'm not sure what to do with the sin2theta/cos2theta
so what's sin(2theta) in terms of sin(theta) and cos(theta)
oh sod this from now on sin(x) and cos(x)
How do I go about answering this
@azure laurel consider the theorem of angle sum on a triangle
How are you getting to 34? @azure laurel
ive been stuck on this for like 20 minutes
for y
since the purple lines are parallel
as shown with the arrows on that pair
and that you can view the green diagonal line as a transversal
you can say that measure of y=75
via alternate interior angles
for x
we could view it the same way but with the other transversal (the other line intersecting the 2 parallel lines)
this time we can say x=100
via corresponding angles
Can I use law of sines to figure out the side lengths?
are u allowed to use calculators or no
yes
ok thanks
np
I j want a rolly rolly rolly with a dab of ranch!
@limpid lagoon You are dogshit at aerials
@deft bear you got your answer above
@upper karma what have you done so far? How have you approached it?
I can't even think how to start
Its the hardest geometry question in my homework
I have no idea how to approach it
Are you doing similar triangles rn?
What you mean?
What's the chapter you are doing in geometry right now?
Probably review that chapter then.
To make the long story short - The idea is to use the property that base of the equilateral triangle and the straight line drawn from a mid-point of the base being parallel to each other.
i read the chapter twice lol
I just couldnt put my finger where i could answer that question
Okay, let's attack this another way then
How well versed are you with trigonometry?
Yeah i know trig
btw this is the hardest qquestion in the hw
and it called a free question
so you could use anything
even outside the chapter
Well, this is your homework - I would like you to think through this problem and apply your approach.
Also - stop saying "it's the hardest homework" - It's not as hard as you think it is.
Well anyways - what's angle of an equilateral triangle?
60
For alpha is less than 90 degrees can you work out the height of the triangle?
You know the base is always a/2 so you don’t need to worry about it
To work out the area you need the height
hmmm
I will just lay out the brief procedure that you can use to arrive at you result -
You angle alpha has three possibilities -
- Less than 90°
- Equal to 90°
- More than 90°
In each of these cases - you'll form an interior triangle with your equilateral triangle.
Next, your goal should be to prove that the two triangles are similar (read up on similarity criterion)
using this - find out area ratio.
Euler has given the other details you can play around with.
yeah he said you need to work out heihght
@wary wind how could i find the height?
of the small trianlge
without the area?
You draw the altitude for the smaller triangle in the case where your alpha is less than 90°
Yes, you have 2 more right triangles then but that's not what we want to use the altitude for.
You want the altitude so that you are able to express your area.
ok so if i draw that
for the small triangle
i get 2 right angle triangles
with height h
and base
1/4 a for each triangle
which question?
Hi...so I just need help with two questions
I had 35 in total and I did 33 but can't seem to do these two...
First it's this one ...
I've never done questions like this one so far and I'm not sure how to start...
Try expanding sin(x+20)
@kindred rapids What's the identity of Sin(A+B)?
sinAcosB+sinBcosA
got a hint?
it should be simpler if you apply something like cos(a) = sin(90°-a)
I'm not sure what that is..
Oh
complementary property of sine and cosine
@silent plank I looked at a video and they said something like that but I've never seen anything like before...my teacher hasn't mentioned anything like that ...
So I'm not sure what to do with that
But is there a way to work it with the identity ..?
Sin(70-x) = Cos(x)? is it right Ramonov?
not quite
you didn't apply the identity properly
there's probably a different way you could do it, but may get very messy

i didn't say sin(a) = sin(90°-a)
bruh
sin is indeed a magical expression /s
So expand it..instead?
Ok, I got Sin(70)Cos(x)-Sin(x)Cos(70) = Cos(x)Cos(20)-Sin(x)Sin(20)
@silent plank Is there a simpler way to do this?
Is it okay if I send the other question I need help with..? It's just two questions...this and the one I'm sending now.
it should be simpler if you apply something like cos(a) = sin(90°-a)
Use this only on one side
The one you just posted is double angle
this is applying the complementary properties of sine and cosine
Could you explain?
e.g
sin(30°)=cos (90°-30°)
which you could confirm using the compound angle identities
So my expansion isn't helpful?
not really, no
So x is 35?
applying that identity you'd reach
cos(70° - x) = cos(x°)
which allows you to easily identify one of the solutions
x=35 is one of the solutions,
there are actually infinitely many, but is probably not expected of you based on the phrasing / level you're at
it should be simpler if you apply something like cos(a) = sin(90°-a)
@silent plank so this....is it always 90°...?,
Ok I got Cos70Cos(x)+Sin70Sin(x)=Cos(x)
its called a trig identity for a reason
why must you feel the need to apply the compound angle identity to expand cos(70°-x)
There are like ~40-50 identities similar to cos(a) = sin(90-a)
all the related-corelated
..ohh
why must you feel the need to apply the compound angle identity to expand cos(70°-x)
@silent plank Because it's a compound angle?
is it not clear that you could get one of the solutions from
equating the arguments
(and the rest if you introduce general solutions)
cos(70° - x) = cos(x)
you can get one of the solutions simply equating
70° - x with x
..........
cosines of the same thing are equal
Okay, thanks
Guys...I sent the other question further up in this chat...can you all help with that please?
...is it double angle ?
yes
2tanA/ 1-tan^2A
?
I would suggest pyth
I did that but ...how do I get tan2(theta) instead?
@brittle gyro
Would tan2(theta) be 8/3?
What are you referring to?@silent plank
how do i get tan2(theta) instead
...I don't get it
$\tan(2\theta) = \frac{2\tan(\theta)}{1 - \tan^2(\theta)}$
ramonov:
Yes..?
then sub in your tan theta
looks good
@silent plank can you tell me how to derive tan(2x) identity?
I'm unable to figure it out
from sin(2x)/cos(2x)
Okay, I did that
then apply double angle identities
but I'm getting cos^2(x)-sin^2(x) as denominator
and divide the numerator and denominator by cos^2(theta)
but I'm getting cos^2(x)-sin^2(x) as denominator
There are more forms to that
to get everything in terms of tan(theta)
and divide the numerator and denominator by cos^2(theta)
@silent plank I got 2Sin(x)Cos(x)/[Cos^2(x)-Sin^2(x)]
okay, the denominator is cos(2x) right?
divide the numerator and denominator by cos^2(x)
okay#
Yeah got it. Thanks
Wait if I divide it by sin^2(x), I got 2cot(x)/(Cot^2(x)-1) Is that also one of the identities?
identities can have multiple forms
use a right triangle to write the expression as an algebratic expression. I'm a bit lost on this
i ended up getting 5/x
well sec is hyp over adj and tan is opp over adj
I was totally lost at first some of it came back to me a little
oh thanks
I made little visualization
the brightness is the ratio of a distance to point and line
and as you can see, a parabola emerges!
this is because the ratio on the parabola is going to 1, since by definition the distances between the point and line are equal
as such the brightness is going to be highest there
lol ok
Wow
So how do I find things like sss and sas for triangles, I didn’t understand it that much
what do you mean by "find"
SSS and SAS (and ASA for that matter) are shorthands for triangle congruence tests
for example, if you can show two triangles have three pairs of matching sides (hence SSS, "side-side-side") they must necessarily be congruent
Oh
likewise if you find two pairs of matching sides and the angles in between also match (hence side-angle-side) that also gives you congruence
Thanks
Can I ask for help regarding this question 
I think ACB is 32° aswell but Im not sure how I can get ABC
ACB is 32
to get ABC subtract the two angle measurements in the triangle ABC from 180
since you know AB||OC you know AC bisects BAC and OAC
which means OAC = BAC
same reason ACB = ACO
how are you getting ACB as 32
would that not be correct?
you aren't given that AO is parallel to BC,
instead you should apply stuff like angle sums / inscribed angle theorem to get <ABC first
You can make use of OC and OA are the radii of the semicircle
How do I sketch a graph that is domain 3-10 inclusive, and 1-4 inclusive? I get how to do it if there is only 2 brackets but how do i do it like this?
do you have the exact question
are you plotting 2 different functions on the same plane?
$x \in [3,10] \cup [1,4]$ ?
it is one function, It does not give the function
moshill1:
Do I just plug this in?
no im confused what you're asking since the intervals you gave overlap
I can just send the question if that makes it easier
yeah that'd help
how convenient of you to just skip over the word "range"
my bad
anyway you could probably just mark the points (3,1) and (10,4) and connect them with a straight line segment
Don't multipost
Stick to one channel and don't post the same question in multiple channels. Please don't ask for help in other channels if no one is responding in the one you have posted your question in.
you know you can verify your answers by adding angles and see if they add up to 180. Like, add up angle 1, 2 and 3 and see if it equals 180 and also add angle 1 and 6 to see if the sum is 180
thank you
cos(25⁰) = 300/(length of diagonal line in middle)
Yes i know that
But what is the answer
How do i get it
25 = cos^-1 (300/x)
What do i do now
cos(25⁰) = 300/x
xcos(25⁰) = 300
x = 300/cos(25⁰)
Does that work
Yeah
Wow i am stupid
I'll have to practice then
<@&286206848099549185>
The lengths of two legs of an isosceles triangle are represented by the expressions (3x - 7) and (x + 5).
The perimeter of the triangle is 40cm.
Find the length of the base of the triangle.
Do NOT label your answer.
<@&286206848099549185>
the two sides will be equal since it is an isosceles triangle
so you can find x
use the perimeter to find the length of the base which is the remaining unknown side
hi
hello
no real efficient way that im aware of
unless you were taught point-line distance formula
i think the one most used
would be okay
if there is one
i know the distance formula though
distance or point-line distance?
a lot of steps i’ve seen are complicated to me
distance
i’m not sure what the point line one is
Ok then dont use it lol
ok
but the typical way is you need to find the perpendicular to the base through the other vertex