#help-13
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whats that
look up ambiguity since law
@quasi plover Has your question been resolved?
do u still require help?
i still require help to answer my question yes
okay
so basically
u have already found the essential
try using the alternate angle rule
i still didnt find the B angle
i still cannot manage to find that straight line
but abc is wrong
because it said obtuse angle
oh?
but the angle that i got is acute
let me calculate
ohhhhhhh
ye
how does that help now when we know that
i dont know, im just trying-
tbh
i always do that when i attempt this kind of question
lol ok understandable 😄
okay
let me share a video with u
Ambiguous Case for Sine Rule - finding an obtuse angle using sine rule
ok...
this is based on the ambiguous case
so this is actually gonna help right?
after i watch it what do i do?
ok ill do it
ye
after i finished doing things in the tolet
I dont have the markscheme
i just finished with smth
boutta do the question]
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@near rapids what are you doing
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No one was replying so I tried to get attention 🥲
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good way to divert attention from yourself, tbh.
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AB = AD CB=CD BD: y = -1/3x+3. How do I work out C?
The gradient of line AC must be the inverted gradient of BD because it is orthogonal to the line BD
This means the gradient of line AC is 3
ABD appears to be an equilateral triangle so AB=BD=DA
B has co-ordinates (0,3)
D (9,0)
this doesn't matter
um ok
The co-ordinates of this intersection must be half way across the line BD
This can be found by finding the difference between the co-ordinates of those points
so co-ordinates of D subtracted by co-ordinates of B
Then divide by 2
Understand so far?
not this
Ok
didn't quite understand
Two co-ordinate points (x,y) and (a,b) where a>x
The change in coordinates for x is a-x
and the change in coordinates for y is b-y
Then divide these changes by 2
and add them on to the coordinates (x,y)
so then the coordinate point half way between these points is ((x+a)/2,(y+b)/2)
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do u want the answer for reference?
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ok so
I understand that when you have something like this
you can switch the derivatives into:
my question is
what happens when one of those derivatives is a second derivative?
for example:
are you able to swap them still? like would the above equation become this:
?
Yes, that's perfectly fine
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Could anyone guide me on how to annotate this? P(X ≤ 6) = Σi=0 to 6 (36 choose i)
define "annotate"?
Do you mean 0 to x?
did you forget something in that sum?
I probably used the wrong word, just to like actually "use" the functions instead of explaining them
like for example
idk if that makes sense
like
I get it
You write it like a vector
$\binom{36}{i}$
mateo713
Yeah
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Hi
Could anyone help me find what i did wrong / what i could have done to solve it easier for this question
Determine the real value(s) of the parameter m in the equation 2z5 − z4 + (12 + m)z3 − (4 + m)z2 + 8mz − 16 = 0 such that this equation has a double root that is purely imaginary. Also, determine the roots of the equation for the found parameter value(s).
@half quiver Has your question been resolved?
<@&286206848099549185>
@half quiver Has your question been resolved?
@half quiver Has your question been resolved?
<@&286206848099549185>
<@&286206848099549185>
If the imaginary root is double you could make z3 = ai and z4 = -ai
Because both ai and -ai must appear two times
couldng z3 and z4 be real values instead of imaginary?
There is a double imaginary solution (ai), so -ai is also a double solution, therefore there are at least four imaginary roots
So no, z3 and z4 can't be real
Except for the case a = 0, of course
But 0 is not a solution in this case
im confused.. i get that ai and -ai have to be solutions but why 4?:( so we have z1= ai z2= -ai and then z3 = ai and z4 = -ai again?
Well
ai is a solution
So you can write z1 = ai
But it is a double solution (it says that in the question)
So you can write z2 = ai
Then, since z1 = ai, -ai must be a solution too
So write z3 = -ai
And similarly z4 = -ai
ohhh i get it now thanks!
could you possibly help me with this one too?
answer shld be m>=1
question : for what values of m does A only have real eigenvalues
You made a mistake from line 3 to line 4
The second determinant is -m+λ
But you wrote (-m)(+λ)
last q (im so sorry): what did i do wrong here? the question is : Show that the equation
z3 + 2z + 2 = 0
has only one real root and that the other two roots are complex and lie outside the circle |z| = √2.
rolles theorem for the first one
you forgot +a^2 here
oh bruh.. thanks. so what i did wouldve been correct too?
not sure
Determine an invertible matrix P and a matrix C of the form
C =[a −b; b a]
such that the given matrices from exercise 1 have the form A = P CP^-1.
I dont understand how they got that matrix for C ..
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tell me your approach and then I can help you out
yep
good
that's correct
yep it's needed
you need to sort and then find the middle value if total terms are odd or else for even no. of terms you have to take average of middle 2 terms
It's definition
this is definition of median
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answer is 912 anyone knows how?
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what is the question? part of it is missing
that is the entire question
Oh
it is to find the shortest distane
one way is to observe that you want (a-x) to be orthogonal to the line
yeah
i just tried that and got lambda = -1 (which results in a distance of 7 as claimed)
what did you get for lambda?
oh, i see
These were my vectors
And I got th3 normal of the projection of L-A onto v
which results in a 9
L is the point on the line
does Projection do the right thing if v is not a unit vector, or do you have to scale v ?
what if you made it a-L instead of L-a
what do you think?
Have you got it?
ah here we go
Projection(a-L, v) gives you a vector
you need to add L to that to get the point on the line, the one that is closest to a
you want to compute the distance from a to the closest point on the line
a is a point
yeah
you need a second point
a-L is a vector from L to a
you project that onto the vector v
so far so good
the result is a vector
yeah
the result is not a point on the line
sure it is not
to get the point on the line you need to add L
so the right formula would be:
norm(a - Projection(a-L, v) - L)
or if you prefer:
just let w = a-L, then the formula is simply norm(w - Projection(w, v))
that gets you 14
I also don't see how a-L would matter since you are orientating back to the 0th axis
>> L = [1, 2, -5];
a = [-2, 1, 5];
v = [6, 3, -4];
>> w = a - L
w =
-3 -1 10
>> % project w onto v
>> v_unit = v / norm(v)
v_unit =
0.768221279597376 0.384110639798688 -0.512147519731584
>> proj = (w*v_unit')*v_unit
proj =
-6 -3 4
>> offset = w - proj
offset =
3 2 6
>> norm(offset)
ans =
7
>>
^matlab
dammit, I don't understand it. screw it
I got it, it was just the stupid calculator broken
.clos
thanks
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Is this correct?
@plush glacier Has your question been resolved?
Ohh alright, thanks
But in the 2nd one, i dont need to seperate them by parenthesis right?
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how do i find the derivative of this?
First, take the derivative of 2^x, and then, take the derivative of 2tIn(2), and subtract both results
$\frac{d}{dx} \ln(a) = \frac{1}{a}$
Rub05
Yes
No
Yes, but that's not the final result
yes someone also told me that
Oh, that's correct, my bad
0
1 ?
No
It's a constant
You have 2ln(2)t
ohh okayy i got itt
So it's a constant * your differentiating variable
No
the derivative of 2^t is 2^t * ln(2) right ?
Yes it is
.
that’s what u mean?
Bad notation
Why are you differentiating that as aa product
Firstly, that's not how you differentiate products anyway
Secondly, this is not a product, it is a constant multiple of t
product rule?
I just said you don't need to use the product rule
How would you differentiate, say 9x
Well, if you apply the differentiation formula, it is 9 only
you can actually verify it by yourself using the first principal method
you know, the limit defintion of a derivative
this is not a place for personal help, see #❓how-to-get-help
it’s going to be like that right
Yes
@acoustic plinth Has your question been resolved?
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given l1 & l2 are perpendicular
just start writing angles in terms of alpha and beta
maybe just alpha
every single angle in this picture can be found in terms of alpha
so just find beta in terms of alpha
i don't really understand
Find angles in terms of alpha
so is beta + alpha = 180?
No
the angle next to beta is inside the triangle
the triangle has that, alpha, and a 90d egree angle
inside it
then is it like this ??
yeah that's correct
np
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If x belongs to the set (-2,5) then find the interval in which 1/x lies.

The answer would be (-∞, -0.5) U (0.2, ∞), I think but what about the value x=0? Is it's reciprocal to be considered here as well?
nice cat btw
How'd you get this?
yea that dont make sense
x=0 is intermediate no
!show
Show your work, and if possible, explain where you are stuck.
X = 0 doesnt lie in (2,5)
x is in the interval (-2, 5)?
yes
Then this is correct. You don't consider x=0
Nw
my teacher told that the reciprocal of 0 should be infinite
thats not a number though
Noooo
Your teacher is making bad assumptions
now i was confused whether it was negative or positive infinite
wym
1/0 is not infinite
1/0 is not equal to infinity
It's undefined
Yup
thanks guys
403 forbidden
If you get into limits, you can consider infinite. But in regular arithmetic, no. It's simply not defined
how to close this question thing
okay thanks
.coose
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this step is illegal
wha
ln(a+b) ≠ ln(a) + ln(b)
you tried to take the logarithm of both sides, yes?
yea
you cannot simplify $\ln(e^t + 30e^{-t})$ into $\ln(e^t) + \ln(30e^{-t})$
Ann
(and later on you cannot simplify ln(30 e^(-t)) into ln(30) * ln(e^-t)
"they"? "together"?
who are "they"
e^t+30e^-t
these are two things which are added
they are not one term
and my point still stands, the logarithm of a sum does NOT equal the sum of the logarithms
i don't think taking the logarithm of both sides is helpful at this point.
i can see
you're better off substituting x := e^t and then solving the resulting almost-quadratic equation
what is x^-?
what's "sub x"?
also i just realized you have in fact been solving the wrong equation all along
you want ds/dt = 0, not s = 0.
you have
when s = 0
this is an incorrect reading of the problem
yes, it's the "dirivative thingy" that you want.
but
you screwed up your algebra, which drew my attention first.
you know whether "it" "is" "derivative" by reading "it"
the question doesnt seem to give clues
yeah it does.
how do u know
the particle is not moving
exactly
and what does it mean that the particle isn't moving, in terms of its equation of motion?
s metres is 0
no
oh
s=0 means the particle is located at position 0
oh
says nothing about where it's going
oh
s/t
does displacement do a thing here to tell me whether it is a derivative quesiton
oh
so its the ds/dt
are there similar questions like that but itsnt about derivatives
if the question change to when the particle is at 0 metres it means the question will not be derivative anymore?
it means that THAT question won't involve derivatives anymore yes
if s is correct, there is a problem in the derivative
oh nvm
ye
haven't read that ds/dt = 0
why
hm
but if you mean e = euler's constant, then e=2,71
but the derivative of e^x is different than 0
cuz is not just a number
is a number to the power of x
yes
so that's it
the result can't be just 30e^-x
try it again, and when you have the result ping me
ill check
show how you did
i think so
yep it's that
yay
well done buddy
thanmk
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Hi, can someone exlpain to me how this:
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When the product of four consecutive odd positive integers divided by 4, what are the set of remainders?
How do we even start solving this
you know that remainders mod n behave nicely wrt addition and multiplication, yes?
what
I think I couldn't understand what you mean
(a+b) mod n = [(a mod n) + (b mod n) ] mod n
i.e. take remainders first, then add (and then maybe take remainder again)
is the same as add first, then take remainders
by mod n do you mean |n|?
Ni
a mod n is the remainder of a when divided by n
modular arithmetic
oh
i didn't know that
I have to learn some concepts i guess
which concept exactly tho?
.
you could probably get the answer without it
how tho
ahhh well I don't know how 'proper' it is, if you expand everything , take a 4 out, obviously any 4n has a 0 remainder when divided by 4 so you just have to consider the constant you're left with, but I wouldn't know how to explain going from that to the remainder without modular arithmetic tbf , I guess write your constant as 4n+k and that k would be your remainder
let the lowest of your integers be 2n+1
then the next one up will be 2n+3
and so on
then write down the product and expand it as far as is necessary
Do you think (2n-1)(2n-3)(2n+1)(2n+3) choices are better?
steps in getting the correct answer are the same but it does simplify nicer
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I'm not sure where to start here...
ok. i'm just barely starting with integration so the methods haven't clicked yet
can you explain what you did there? i'm still lost
$\int_1^36e^{x+3}\dd{x}=\int_1^36e^xe^3\dd{x}=6e^3\int_1^3e^x\dd{x}$
A Lonely Bean
ok. i misread your previous message
now i have to evaluate using that last step
so i would get 6 * 1^3 * (2/n)
because dx = delta x
but i don't know the value of n
to use given the formula delta x = b-a/n
Huh? You are given that the integral of e^x from 1 to 3 is e^3 - e
So it's $6e^3(e^3 - e)$
A Lonely Bean
ok
for some reason i didn't see the constant e at first
that makes sense.
i need to find a similar example problem. i see how this problem works out, but i don't understand the concept
Basically you need to get the form that's given
Whatever is given 
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How come you can say
that Y - Y^ = (I - H)Y
since we hace Y = Xbeta + epsilon
and Y^ = Xbeta^
so Y - Y^ = Xbeta - Xbeta^ + epsilon
with Xbeta^ = H
or alternatively, can i say that cov(Y, Y^) = 0?
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Does anyone know how to write out the lambert W function in a calculator (precisely the FX-991 ES Casio Calculator)
I need help with pedal equation
make ur own help channel
?
This channel is occupied
You want to graph it?
no no no, like i wanna find out the value of it
Ah, then not sure if regular calculators can do that
is there no way to somehow alternatively write out the lambert W function?
I guess you could use its Taylor series
Sorry, I don't know whats a Taylor series
It's a polynomial function serving as an approximation of another function
By including infinitely many terms of it you get the function itself
interesting, sorry am still at the basics of calculus
E.g. sinx = x - x^3/3! + x^5/5! - ...
so how do I exactly find out the value of a certain W function using "taylor series"?
Ok but what does this have to do with the W function?
Using it yields that the cubic approximation for W function is x - x^2 + 1.5x^3
what? are you saying thats the equation for the W function or something? lmao sorry im dumb as shit
x - x^2 + 1.5x^3 is the (cubic) approximation for W(x) around 0
The more terms you involve the better the approximation will be
yeah no I am absolutely clueless, I guess I will just wait till College till I learn this shit.
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how do I go about doing this problem?
i know the first step is to write it in integral form
so then its the int from 0 to 1 of e^3x^2
then from there i evaluated that at 0, which turned out to be 1
then the derivative of that evaluated at 0 also turned out to be 1
i don't know if i was doing it wrong, but then the second derivative turned out to be 0, which I know isn't right
@peak void Has your question been resolved?
<@&286206848099549185>
<@&286206848099549185> ?
👋
sure
@peak void Has your question been resolved?
😢
<@&286206848099549185>
i really need some help here
🙂
you gotta write the maclaurin series for this inside the integral and then integrate from 0 to 1
term by term
ok let me try that thank you
I COMPLETELY FORGOT
yes do that
you forgot about me 😦
how do i use that in this problem?
so do i use substitution then?
ya
yes
use the series expansion
to get the first 5 terms
and integrate each term seperatuely
so
im working it out now
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Good
so the first term is 0
the second term is 0x
and the third term should be (2x^2) /2
where am i going wrong here
Try this again
ok the deriative of sin(x^2) is 2xcos(x^2)
Ok
oh ok so then it should be 2x^3/2
but then the twos cancel out
and you just get x^3
with no denominator?
What?
This should be evaluated at x=0, giving you 2*0*cos(0)
and anything times 0 is 0
this is second derivative?
i am getting more confused now lmao
I mean third
Find the derivative of 2xcos x²
that would be for the fourth term right?
would that impact the third term?
No
where is the three in the denominator coming from?
You will get coefficient of x³
(f'''(0)/3!) x³
At x=0
Yes
Divide by 3! To get coefficient of x³
You know the series for sin x?
(-1)^n/(2n+1)! * x^2n+1
Where's x
like that?
fäf
You didn't
wait im sorry how did you get from the first line to the second
Integration
OOOOOOH
i see it now
you use substitution
put in the x^2 into the sin series
then since that is f'
you have to find the series for f
so you take the integral of that
then you just start plugging in values for n starting with 0 and taking steps of 1
Yes
The first method we did wasn't really working here
i just had to see it done out like that
this helped a ton
Alright
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Calculus with parametric equations (original question below)
@eternal knot
hello
How did you find (0,2)?
I plugged in t= -1 for x and y
oh shoot i messed up
for y I did (-1)^4 +1 instead of (-1)^4 -1
right
Great
.close
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Can someone recommend me a yt video about direct proofs?
Prove using the direct method that a product of two integers is divided by 7, if
one of its factors is divided by 7.
I cannot recommend a yt video but I can help you understand direct proof.
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@ebon island Has your question been resolved?
Lol is this webassign
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anybody here do logic prolog?
i know a small bit, i might be able to help
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I dont understand this but can anyone show me how to do a couple
<@&286206848099549185>
$\sqrt[n]{a}=a^{\frac{1}{n}}$
SWR
$(a^b)^c=a^{b\cdot c}$
SWR
$(a\cdot b)^c=a^c\cdot b^c$
SWR
👍
That's all you need for all of them
and these are the answers after I conver them
<@&286206848099549185>
I still dont get it with the formulas
what is your question?
.
use this ....
I know but I just get a exponent inside the squareroot
and this ...
and what do you expect?
How do I get it out
i do not understand, what is your expected result?
But after that formula I get
2^5 = 2^3*2^2
what about number 10
hmmm, you have all rules you need posted by swr. if you have troubes with them it would be nice to tell where you stuck,
this
k
and this
youre welcome.
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what's this symbol called?
Product
But it's the capital version of Pi
Π
But in this form, you use it to denote a product of a group of numbers
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I really don't know where to start...
I've tried multiplying out
that doesn't work
Can you show your work
It's on paper so I'll just tell you what I got:
So I multipleid out by the denominators and got:
(2 + cotx + tanx)(cosx - sinx) = (cotx + 1) (cosx) - (1+tanx)(sinx)
it didn't really seem to add up to anything
For the first step rather than multiplying convert the tan and cot in terms of sine and cosine
First
I did that but it looks like a mess
cosx / 1 + (sinx / cosx)
how would I proceed with that
Yeah it does ngl
yup plus it's a part a question
which leads to another part b
so I'd lose out on 8 marks if i couldn't solve it
ColdTee
how would it work
$\frac{cos^2x}{cosx + sinx} - \frac{sin^2x}{cosx + sinx}$
ColdTee
well then I have to begin rooting cosx + sinx doesn't that just become a mess
Rooting?
I dont understand
Why do you need to root
$\frac{cos^2x - sin^2x}{cosx + sinx}$
ColdTee
oh
I thought you meant turning that entire thing and rooting it to put it into the for of a-b a+b



