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Can anyone help
I mean idk the solution to this or how to do it
But the question itself seems to give hints, as to that it's an iterative process right
@gaunt forge Has your question been resolved?
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trying to do a mechanics problem, i've got into a pure math part of it that I can't solve. Any help is appricated :)
well did you use s/a = sinh(u) ?
i don't know how to do u sub 😭. Part of the question gives s/a = sinhu. I'd learn how to do u sub but im gonna be taught it soon ish and i sorta just wanna get this problem done
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i got the first answer
by just graphing and subtracting but what confuses me about the second part is the additional 10 and 6
any help is greatly appreciated
You could split the integral up in pieces
what would that look like?
You'll get say $10 \int_{16}^{13} f(x)dx - \int_{16}^{13}6 dx$
Just with the linear property of the integral
From this, I think you should be able to compute everything
The only other thing you might want to consider is to flip the bounds
what happened to the 6\
Azyrashacorki
What is the integral of a constant?
ohj lol ok so just 6x
Yep
ok is the answer 40-6x
or am i supposed to do something different with the left side of the equation
Well you still have to plug the bounds into 6x
hohoghe
nice thank you so much
ok that makes way more sense
yea i got it
58
is the answer right?
I think so yes
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Can some just teach me how to graph in general?
I never got to know exactly how to graph and do linear equations
a graph is just a set of points
so find the points using the equation and plot the points
@upper anchor Has your question been resolved?
Thank you rie
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Good evening I need help with binary subtraction 10000000.1-011011.001 I understand the concept of binary subtraction however this one is super confusing
all I got so far is .101
It's essentially the same thing as with our base 10.
Write them by aligning the decimal points and padding zeros :
1 0 0 0 0 0 0 0. 1 0 0
-0 0 0 1 1 0 1 1. 0 0 1
Then you can just do the subtractions and carry over as you would with base 10
right but there is only one number which I can carry over with
Well yeah, you'll have to borrow ones out until the next 1 to the left.
So say, rightmost digit : 0-1 : need to borrow, see left digit : also 0, so need to borrow from the left of that one which is 1.
Then the 2nd to rightdigit becomes 2 (from the borrow), and 1 is borrowed from that to make the rightmost digit 2 as well.
Yes I get that part
Oh yeah you've already computed the dot bit.
Then you'll just end up borrowing up until the leftmost 1
however the first number only has ONE 1 which makes it impossible to carry for the rest of the question
You can still borrow from it though
It'll just make a trail of borrows up until the dot
Top would become like 0 1 1 1 1 1 1 2
And then you can subtract
this is confusing but I'll try it out thank you
@west rapids Has your question been resolved?
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Is the number of (a,b,c,d) solutions to a+b+c+d = r analogous to star barring a set with r-1 bars, r stars and 4 slots so $\binom{4+r-2}{4-1}$
annyeong
4+r-1
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how do i
i know i need to find an angle with law of cosine and then proportions with law of sines
but unsure how to find angle B
need to solve for cos B, so would i do a^2 + c^2 - 2ac - b^2 = cos B?
shouldnt it be (a^2 + c^2 - b^2 - 2ac) = cos B?
sub b2 from both sides then div both by cosB
No
b^2=a^2+c^2-2acCosB
b^2-a^2-c^2=-2acCosB
(b^2-a^2-c^2)/-2ac=CosB
(a^2+c^2-b^2)/2ac=CosB
Is how u do it
do you add 2ac CosB to the other side?
2acCosB
how does that part get to the other side of the equation
Is multiplication
Therefore you divide to cancel it
that is 2ac times CosB
So you have to divide
ohhh
move a2 and c2 to the left with b2
and then -2ac CosB is on the right and div by -2ac
Yes
CosB=(100+144-9)/2(10)(12)
CosB=235/240
B=cos^-1(235/240)
I’m on phone so I can’t do
If that’s the steps U did it’s good
divide by -2ac or 2ac
cuz i divided by -2ac instead of 2
Divide by 2
Because we applied the - on top and bottom of the fraction
So it is a positive 2ac now
ohhhh
@marble tinsel Has your question been resolved?
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What was the rule for this? I need to find X, I did 80=1/2(5X-?) I don't know what to put for the "?"
Where is x
Outside the circle
? 5X and I need X value alone
i cant understand what youre asking
How do I measure X in this photo I sent, and the given is angle f = 80°, and it's arc measure = 5X, and the question is what is the value of X, how do I get it?
Well it looks tangent
So its perpendiculars at E and G
And sum of all angles in a quadrilateral is 360
So we get EOG
And then we do 360 - EOG(which we found)
To get other arc measure
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N, P € IR^nxn
prove that if P = N*P with P/= O then N has an eigenspace that is at least rank(P)-dimensional.
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Consider a,b €IR the matrix
T_(a,b) = (-b 1 b
2a, 0, -a
-2b, 1, 2b)
Show that (1,0,2) is an eigen vector of T_(a,b) for all values of the paramaeters a and b
For what values of the parameters a and b is theT_(a,b) diagonalizable over IR
I have calculated the eigenvalues of the matrix, but now i'm somewhat stuck
You don't have to find eigan value
Just matrix enough
?
oh ok
Then if constant come out so it's a eigan vector
i got this after solving it
I also tried this but
You don't know how to make transformation matrix
isnt this the transformation matrix
And transformation is R^2 to R^3
Matrix is 3 x 2
Show me real question
And how this transformation has eigan vector in R^3
the question is in dutch it translated it into english
.
Oh so transformation matrix is given
yeah
That's the defination of eigan vector
and so the given eigenvector is indeed an eigenvector ot T(a,b)
yup
so now the second part
for what values of a and b is T(a,b) diagonalizable over IR,
You need eigan values for that
i've calculated those
What is eigan values
they were b, -sqrt(a) and sqrt(a)
They all have to be different for dignolizabilty
Means that satisfy for all b^2 not equal to a
a>0 is obvious
should i calculate the eigenvectors of the eigenvalues
thats the null space right?
Yes
ok
And null space is equal to no. Of eigan value repeated then it is dignolizble
You know that algebric multiplicity and geometric multiplicity for eigan values
yes
if they are the same, the matrix i diagonalizable
these are the eigenvectors for each eigenvalue
so both the multiplicity is the same
Ya they all different
You can also prove it like that but it long
Eigan space method is good
Ok I think we done
wait
but i don't understand why a>0 and for all b
We have found that until all the eigan value same matrix is dignolizble
Right
yes
Now -√a and √a cannot be same until a=0
yes
If you put a=0 two eigan vector same see
ooohh
So a>0
Ya i think a can be <0
We get different complex eigan values
Do one think take a=-4,and b=1 and see if it dignolizble
Matrix in R but eigan values can be in Complex
Oh it stats dignolizble over R
yeah thats why
have a nice day
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hey
how does a local minimum work?
for y=x^3 where would the local minimum be
Why is 6|3 not a local minimum here but 2|1
well presumably the actual function graph continues off to the right forever and that just isn't shown here? it seems pretty plausible that it could extend like this and then (6,3) clearly isn't a local minimum
intuitively, you can think of a local maximum as any hill you can walk to the top of and you are higher than the surrounding region around you. even a hill next to everest would be a local maximum but it wouldn't be the maximum for the whole of that mountain range because there are other higher peaks around it. but "locally" its the maximum. i used maximum in the example because it's easier to compare to real world ideas, but minimum is same idea
so if there is not curve going up after a local minimum it is not a local minimum since it could continue down forever?
if u understand what i mean
No soosh is right
yes exactly, that will be a curve going down to it and then a curve going up away from it afterwards (in 2 dimensions it's just two sides)
A local minimum is essentially a point satisfying two conditions 1) The first derivative is zero, 2)the second derivative is positive
It is like concept of neighborhood how much neighborhood you taking
ok thank you! and for y=x^3 what would the local or global minimum or maximums look like?
not quite accurate, the derivative could also be undefined (for example absolute value function at x = 0)
oh yeah, that too, sorry
ah ok
true for differentiable functions though, what you said
so thats why when you consider "critical points" where you check for local minimums \ maximums, you need to check both points where derivative = 0 and where the derivative is undefined
ok thank you
is all crystal clear @junior citrus or do you have other q?
one more q please
for y=x^3 what would the local or global minimum or maximums look like?
and it would be strictly monoton right
also to answer your question about (6,3) here, local extrema (minimums, maximums) are defined on open interval, this function is only defined up to x = 6, so not on any open interval that contains x = 6
wait hang on, so are we saying (0,0) is not a local minimum of x^4?
(yes it is)
when you consider absolute extrema on some closed interval, you need to check all local extreme as well as the END POINTS of the interval
but why is it just monotously is not is always rising
doesn;t that require the derivative to be non zero every everywhere
derivative of x^4 = 4x^3, that is negative when x < 0 and positive when x > 0 so no it is not monotonic
ok wait hang on why are there two different definitions of monotonic here
since the definition i've heard before, and that wikipedia uses, is f is strictly increasing iff x < y implies f(x) < f(y)
Strictly monotonic afaik means the derivative is either >0 or <0 everywhere , at least that's what I learnt
what i know strictly monotonic is when it is always rising never staying the same or decreasing
thats just strictly increasing, not monotonic
(one type of monotonic), but could also be strictly decreasing
well yes, but any function that's strictly increasing is strictly monotonic
yes, but x^3's derivative is 0 at 0, thus it's increasing but not strictly increasing
always rising is not it?
if x < y then x^3 < y^3, so x^3 is strictly increasing, by the definition on wikipedia
i thought you guys were talking about x^4 🤔
no 😆 x^3
ok hence the confusion
so what is it now
i would also note that the definition on wikipedia works on non-differentiable functions as well
x^3 has a CRITICAL POINT at x = 0 (i.e. a point you need to CHECK for local extrema) but if you do the first derivative test you will see that the sign of the first derivative test is the same on both sides of 0, so there is no local extremum
theres a horizontal tangent, but no local max or min, the first derivative is positive to both sides
so, there is no local extremum and also no global extremum and it is strictly monotonic increasing?
whether it's strictly monotonic increasing depends on what definition of "monotonic" you're using
the rest is true?
(as long it does not say f[-2,4] cause then there would be a global minimum and maximum right?)
its not "strictly" monotonic but its monotonic
strictly monotonic and montonic are two diffeent definitions, so be clear on the distinction
what are the definitions
basically replacing the <= with <
for the strictly
since f(x) = x^3 has a horizontal tangent, it is monotonic but it isn't strictly monotonic
actually im wrong i think 🤔
...by this definition, x^3 is strictly monotonic
since there aren't two distinct points with same y i guess its still strictly monotonic, my mistake 😄
it's only not strictly monotonic if you define "monotonic" in terms of derivatives
thank you all
so there is not global maximum or minimum in x^3 neither since it goes on forever?
neither local extremes
yep
well more precisely, it's not really that it "goes on forever", the issue is more that it goes up forever
ok thank you! so the point 0|0 would not be a local minumum or maximum
it would be the point of inflection tho?
i need to pull up a definition of local extremes now 😛
y value never decreases after 0|0 so it would not a local maximum
and neither minimum
since it never increased before
so in this one book yeah you can see why open interval around the point is required, since it's part of the definition
i studied biology 😂
I want to let's see lol, sorry for all the mistakes I made
sorry again
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e_1 and e_2 creates a base.
f_1 = 4e_1 + 21e_2
f_2 = e_1 + 5e_2
a) show that e_1 e_2 is a linear combination of f_1 and f_2
Can someone help me understand first of all the formula for Linear combination
I have no idea how to actually read that
Put e_1 =af_1+bf_2
Solve for a and b
You just wanna convert this to a matrix equation
Yes i pressumed that but that's not what i asked
linear combination of (u1,...,un) means that you combine those vectors by adding scaled versions of them together
I want to understand the formula for linear combination
"linear" has two facets : adding and scaling
and so a linear combination of (u1,...,un) is any vector you get from adding and scaling them together
If i understand linear combination correctly, lmk if i'm wrong.
$v = lambda_1 * u_1 + lambda_2 * u_2 + . . . + lambda_p * u_p$
Merineth
yes this is what it is
so if the sum of the RHS = the vector on LHS
How come they write it so atrocious ? I can't even read it
It's incomprehensible to me :(
oh it's just the sum notation, used for abreviating
instead of lazily writing "..." to say the sum continues for a long time
so the LHS actually has
we write $\sum_{k=1}^na_k$ to indicate that we're summing all the "$a_k$" terms together
rafilou2003
a lambdak * uk?
it sums all those lambdak * uk together
Is it possible to rewrite it without the sum sign? So i can more easily relate and remember it
and k varies from 1 (bottom index) to n (upper index)
with "..."
as written on the right
on the right? The trivial LK?
$\lambda_1u_1+...+\lambda_nu_n$
Merineth
yes
Okay so this is the LHS or RHS ?
Oh i see
So in my case i want to figure out if e1 and e2 are are linear combination of $\lambda_1u_1+...+\lambda_nu_n \implies e_1 = \lambda_1f_1 + \lambda_2f_2$
Merineth
and the same for e_2?
Do I have to make it into two equations?
$\overline{e_1} = \lambda_1 * (4e_1 + 21e_2) + \lambda_2 * (e_1 + 5e_2) \
\overline{e_2} = \lambda_1 * (4e_1 + 21e_2) + \lambda_2 * (e_1 + 5e_2)$
Merineth
Do i have to solve the system of equations for lambda_1 and lambda_2 ?
The question is only "Express the vectors e1_2 as LC of the new basis vectors."
However i'm not sure if i'm done
@dull bear 
@vapid wedge Has your question been resolved?
(e_1 = (4a_1 + b_1)e_1 + (21a_1 + 5b_1)e_2)
nicoco
$\overline{e_1} = \lambda_1 * (4e_1 + 21e_2) + \lambda_2 * (e_1 + 5e_2) \
\overline{e_1} = \lambda_1 4e_1 + \lambda_1 21e_2 + \lambda_2 e_1 + \lambda_2 e_2$
Merineth
Merineth
Awww
trying to catch up 
Is it still this one here? 
Yes
It's in swedish but basically it says
We have two vectors, e1 and e2 that has a base in the plane
and then we are given two new vectors f1 and f2
and a asks us
a) Express the vectors e1,2 as LC of the new basis vectors.
And from what i've learned so far LC is done like this:
$\overline{e_1} = \lambda_1u_1+...+\lambda_nu_n$
Merineth
Where i only need to replace f1 nad f2 with u1 and u2 respectively
Cool cool
give me one moment to organise some stuff
Anyways, we basically have that $f_1 = 4e_1 + 21e_2$ and also $f_2 = e_1 + 5e_2$, are you happy with simultaneous equations of two variables?
@dull bear
Arrgghhh gonna get catlove in preamble soon enough 
do you refer to making a matrix of the two equations?
Why can't i just utilize the formula for LC?
You can, that’s one way (and possibly easier!) you could write that in a matrix form
Alternatively you could solve these for e1 and e2 in terms of f1 and f2
I just don't understand the question
i know how to figure out if a vector is a LC to two other vectors
Is that what he is asking?
Basically kind of: find the exact linear combination of f1 and f2 that makes e1, and then the one that makes e2
Yes, and isn't that what i have done here?
He isn't even using the formula for LC
Is this correct?
Because this is exactly how i did it
except the last part where it says i should solve a system of equations
Well sure, that’s fine, you’d just need to find the lambdas from that
How am i supposed to find the lambdas when i don't even know the values of either e_1, f1 or f2
The idea from here is that you for example know that 4f2 = 4e1 + 20e2, so f1 - 4f2 = e2
Similar to how you would solve simultaneous equations
You could compare coefficients if you wish
I'm so sorry but i honestly have no idea what we are doing
and i don't know how to compare coefficients
E.g. this converts to 4a1 + b1 = 1 and 21a1 + 5b1 = 0
Yeah but idk what that is
It wasn't posted by me
$f_1 = 4e_1 + 21e_2 \
f_2 = e_1 + 5e_2$
This is the infromation that i am given
But now they want me to make an expression using the formula for LC to make
e1 for the second row 
Merineth
And they ask me now to make a LC by using the formula
and the formula states:
$e_1 = \lambda_1f_1 + \lambda_2f_2$
Merineth
now i just replace f_1 and f_2 respectively
and do the same with e_2
$\overline{e_1} = \lambda_1 * (4e_1 + 21e_2) + \lambda_2 * (e_1 + 5e_2) \
\overline{e_2} = \lambda_1 * (4e_1 + 21e_2) + \lambda_2 * (e_1 + 5e_2)$
Merineth
Which lands me here ^
Am i not done now?
I've expressed e_1 and e_2 as a LC of f_1 and f_2
Specifically "Express the vectors e12, as LK of the new basis vectors."
Well they want you to have $e_1 = \lambda_1 f_1 + \lambda_2 f_2$, with you specifying what the $\lambda$’s are
Similar for e2

@dull bear
But you want f1 and f2 to be there explicitly as they are
You are: rearrange these is what I was saying you could do
Alright, a slightly different task, if I asked you to solve something like
$2x + y = 6$ and $4x + 3y = 22$, could you do that?
@dull bear
Literally no clue
or ig i could multiply the 1st equation byu -3?
to get rid of y
and then solve for x
Am i supposed to use the same method to find lambda?
A good idea 
But they are equal?
That’s one way you can use: starting from…
…these, multiply the second equation by 4, which allows you to eliminate the e1’s
I mean they would be, the e1 on the left being the same, but then of course those are just more simultaneous equations anyway, through the comparing coefficients thing
multiply by -4? or 4
Either: by 4 and subtract that from the first one, or -4 and add that to the first one
$f_1 - 4f_2 = e_2$
Merineth
This is what i get if i mult på -4 and add the two equations together
and now the same to find e1?
Yep, or you can put that into, say, that f2 = e1 + 5e2 = e1 + 5(f1 - 4f2) and rearrange 
$f_2 = e_1 + 5(f_1 - 4f_2) \
\implies e_1 = f_2 -5(f_1 - f_2) \
\implies e_1 = -5f_1 +6f_2$
Merineth
$e_1 = -5f_1 +6f_2 \
e_2 = f_1 - 4f_2$
Merineth
I have no idea why we found e1 and e2
he's got something else 
yeah his numbers are different
His is just a general solution
every student gets different values
,w [[4, 21], [1, 5]]^(-1)
Ohh fairs, thought it was for the same question, would have said 
You forgot the 4 here
middle line should be f2 - 5(f1 - 4f2)
Merineth
Yep 
Is that the answer?
Yep, it is 
It's really bad when i don't even know that it's the answer
i would've never figured this out on my own
even tho i studied hard
Like what am i supposed ot do
there is something wrong with me
There's also converting it into matrix form too, notice you have the rows forming your coefficients!
Awww 
Some of it is understanding what they're asking for 
Yeah but more often than not i don't understand what he is asking for
the vast majority of times*
I'm at a loss
Having no1 in class to ask and the teacher can't help me
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are you reffering to angle ECB or angle ECD
I mean inside the parallelorgam
BCE
Correct
can you find angle cea
Is it 115?
again 65
basically because cd= ce condition is give , can you tell me what type of triangle it is
(triangle ced)
yeah can you find angle bcd now
So is it like 65 +65 -180 = 50
50 would be the measurement of ecd right?
yes
now can you see it
Now 50+65 =115
yes
yeah ok
So answer is 115
can you take a look at this
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this sequence is positive and decreasing (observing first few terms suggests that) now we can take 0 as a lower bound, thus {x_n} is monotonically decreasing and bounded below thus by MCT, the sequence converges to a value, hence limit_n->inf x_n exists. Now how do I prove that is sequence is actually monotonically decreasing (after certain value of n), also how to find this limit?
seems like you could use induction
Induction to show that x${n+1} \leq x{n} \forall n \geq c ; c \in \mathbb{N}$?
Normed
well if you have a good guess of the c, yea
c = 2 ig
base case would be showing $x_3 \leq x_2$, then showing given $x_{k+1} \leq x_k$ that must necessarily mean $x_{k+2} \leq x_{k+1}$
🫎 ムウスィイ 🫎
@coarse ridge Has your question been resolved?
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I need some help
@pale arch Has your question been resolved?
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Put 4 as 2 square and 9 as 3 sqaure
Ok
In the second one?
u raised -1.
Multiply one 2 inside you got 2 x 2^x
2sq (u raised -1) + 3sq(v raised -1) = 17
2(u) -2(v)=6
First one is wrong
ok
It will be 2u+3v =17
ok I am new to solving 2 equation as I haven’t been taught but I have done some questions I’ll try
let me do
3u-2v=6
2u+3v=17
Is right equations
Just wait
I have put in 2nd equation
I see it wrong
26/3
let me give you the one I have put in 2nd
2u-2(17-2u/3)=6
Is this wrong
you there?
@karmic forge
3u in start
ooo
Yeah
Now find x and y
No
3 raised y-1 is v
What we take u equal to
2 raised x-1 is u
No
We need x and y sum
we need x and y
How u and x related
Can you solve it now
Give me x and y
X is 2?
And y
Yeah what is the answer
3
That took holy hours of time
Ok bye
Thanks
@analog oak Has your question been resolved?
@karmic forge
U is 2
I guess
I resolved
It
Something is wrong
If you can give me solved one that would be helpful
Ya everything is perfect
no
Check the solved 50. One
Is the 3rd last step good
Do it all again
You make a mistake when you start solving equations
Equations are right try one more time
Equations are right
@karmic forge
man
I am
clearly
new
To this
I know what is wrong
2 raised x is 16
x is 4 then
?
no
2 raised x is 4
Wait
x is 2
u=4
no
No 16
Not correct
If you look here 3rd last step has 3u-2v= 6 if we shift it becomes 6-3u
I see
Ok I have to sleep you DM me I will send you answer tomorrow
Ya
Same
12 o clock
yes
India
Yeah sleep now don't worry
ok
Which class are you in
I completed my masters
masters in mathematics?
Yeah
Rajasthan
ok
No just some private colleges
well ok
Why you study at night
I am studying class 9th, 10th
Uhm
Ya it's hard
to
Morning studies are better
Should I solve the equation in chat
Dm me
.close
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Solve
9x⁴-42x²-x+46=0
Dont know where to start i only know quadratic and cubic polynomial how do i do this one
are you sure you gave us the exact correct equation?
its not the original question but i ended up with that equation
!xy
3x²-7= square root of x+3
the equation is probably wrong, it doesn't have any simple solutions
$3x^2+7=\sqrt{x}+3$ or $3x^2+7=\sqrt{x+3}$?
kheerii
Second one
ah, okay
hmm is this the ORIGINAL question you are given?
can you provide us with an image of the question
question your teacher
a function is only invertible when it is a one-to-one function, which f(x) is not
since f(x)=f(-x)
also, even if you somehow assume that there exists an inverse function, like you did
it leads to an irreducible quartic (the same one that you wrote)
i did not "try" the question. I am telling you that the question is wrong
you should talk to your teacher about this
what really??? This was from my math final
damn
unless I'm being incredibly stupid right now, I really don't see a way how this question is correct
your teache is chatgpt
maybe some other helpers can corroborate my thinking
?
how many marks does the question have and how many did you get?
my first thought was restricting the domain, but not sure how correct that is
it is clearly stated that the domain is all reals
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how to do this
<@&268886789983436800>
ooh mods
No one cares, I don't know who hurt you but ppl come here for help and you're just being awful.
write it in cis form
use 1 + cos t = 2cos^2(t/2)
and rewrite isint as 2isin(t/2)cos(t/2)
@viral copper after you finish with him can you help me in #1198716695615897763
i think writing the expression inside () in exponential form is easier
just open a help channel
don't advertise your channel in other's help channels
wdym how do i use that here
Sorry
i did
first rewrite the exponential term in terms of cost + isint
you opened a forum thread
oh mb
@marble harbor
how do i find t tho
it's π/3 is it not
i dont know
do you know $e^{ix} = \cos x + i\sin x$
NEON
yeah that's what i meant
should have been clearer
so after doing that
you would have
$(1 + \cos x) + i\sin x$
NEON
where x is π/3
yes
yes
alright cool
and sin x as 2sin(x/2)cos(x/2)
$\left [ 2\cos \frac{\pi}6e^{i\pi / 6}\right ]^5$
yes
NEON
@viral copper i forgot how to open a room
go type in one of the unoccupied ones
go to one of these and ask for help
so what's the modulus of this complex number?
ight
how do i find that
Thank you
now you can just distribute the power
$\left ( 2\cos \frac{\pi}6 \right )^5 e^{5\pi i/6}$
NEON
can you compare this with re^(iθ) and tell me what the modulus is?
Adam Chebil
how do u find the modulus
do you not know what the modulus is for z = re^(iθ)
no
= but yeah that
Adam Chebil
im still not sure aboutt his
from what i know i think itmeans remainder
but idt
that makes
sense here
ok wait
it means
absolute
that's a different modulus
yes what's the absolute value of a number
its disstance away from 0
yea
what's r and what θ
of this equation?
of this?
of
this
just trying to make sure you know what the symbols are