#help-26
1 messages · Page 39 of 1
If I plug in pi/4 i get a negative number

Something between pi/2 and 3pi/2 can be pi right? if so -8cos(pi)=(-8) (-1) =8 positive
yes
You've got the idea. The concavity would just keep switching
, w inflection points of x+8cos(x)
I got it's concave down on (0, pi/2) and concave up (pi/2,2pi)
Damn counted it wrong for concave down
Do I need to include interval of a number bigger than 2pi
No
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helloo
- A car travelling in a straight path is recorded to have traveled 8m after 1s, 20m in 2s, 32m in 3s, and so on. How long will it take for the car to travel 1380m?
I am confused since my answer is 115.33 seconds and it seems wrong
well the car is going at a constant speed
12m /s
yes
yes
114.33?
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quick question abt this one here? What does "all of its interior diagonals" of a rectangular box refer to ?
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The obtuse-angled triangle ABC has sides of length a, b and c opposite the angles A, B and C respectively. Prove that a^3cosA + b^3cosB + c^3cosC < abc.
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
Step 1
Oh right I completely disregarded am/gm
ItzKraken
you could also make a substitution for the cosine of the angles using cosine law, but that might get a bit too complex
I could try that
the substitution would be: \
\
$\cos C = \frac{a^2 + b^2 - c^2}{2ab}$
ItzKraken
$a^4(b^2+c^2-a^2)+b^4(a^2+c^2-b^2)+c^4(a^2+b^2-c^2)<2a^2b^2c^2$
es126
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where does the 4th power come from..?
u would have
wait.. ohh
hmm i dont see anything
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can i solve the equation alebraically
they're equal
algebraically as opposed to what else?
^
rotten notation tbh
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How do i know if i do just 0.243 or 1 - 0.243
@final lance Has your question been resolved?
i got 1/6 vs 1/8 algebrically
your channel timed out and now somebody else is here, open a new one.
and show your work there.
@final lance Has your question been resolved?
<@&286206848099549185>
Quality A is greater
hey no c it is
@final lance Has your question been resolved?
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i need to prove that a function of degree 4 can have a maximum of 4 zeros
and idk how
do you know the relationship between zeros and factors?
you can prove the more general stmt that a polynomial of degree n has no more than n roots.
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Basically does something approaching zero dominate?
Consider f(n) = 1/((i/3)^n)
ah okay fair point
how do we characterise these sort of "side cases"
surely in general if one part approaches zero
then the whole thing approaches zero
I wouldn't really consider this a side case
If one part approaches zero and the other part approaches some other finite number then it would approach zero
right
But if it's unbounded then all bets are off
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This is more of a generic question but does $$\left( \frac{\partial V}{\partial T} \right)_P = \frac{1}{\left( \frac{\partial T}{\partial V} \right)_P}$$ since rearranging for V is harder than rearranging for T in the question ive been given
I can't believe you've done this
@molten spoke Has your question been resolved?
<@&286206848099549185>
This should help
thanks
ok so ig that means thats wrong
this is the full question:
ive done the first and last one but idk how to do the middle one unless im missing something rlly obvious
I would multiply through by $V^2$ and then expand out the lhs
Xenophon
Take the partial wrt to T of both sides and if I remember correctly, things work out
Checking, I got about half way through and I am 90% sure you can solve for the middle partial
gotta go though, gl
thanks ill try it now
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wait so when doing it w partials on both sides is it similar to implicit differentiation
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✅
@molten spoke Has your question been resolved?
yes
ok
How do you know it's wrong?
its cuz i dont know how it would ever cancel out with the other two
it might be that i got like one term wrong im just gonna check over it again
What fraction did you get?
This video covers many examples of this sort of thing
In this video I 'm gonna show you how to find dV/dP, dP/dT and dV/dT from Van der Waals equation. This is a bit challenging question.
In implicit differentiation, we differentiate each side of the equation with two variables (usuallythe variables are x and y) by treating one of the variables as a function of the other and so we need chain rule.
ive been working on it ive managed to get to this $$\frac{2a(V-b)^2 - V^3 RT}{2a(V-b)^2 + V^3 RT - 2aV(V-b)}$$ but it should all cancel to -1
I can't believe you've done this
oh my fucking god ive just realised smthn
i wrote the question down with P-a/v^2 and not P+a/v^2
smthings actually wrong w me
finally i got -1 thanks sm for the help
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I got the right side figured out, but the left side is causing some issues
ur close
Should I take the derivative of the first set of parenthesis? Do I Do chain rule again, because it has an exponent?
yes and yes need to do chain rule again somewhere
This doesn't look right
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Have I displayed this correctly ?
So I am trying to see if that is what they are asking about as far as the “hint” goes
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Whats the answer for this question
<@&286206848099549185>
This is what I gotten but I believe I’m wrong
.
Ok, a couple things
?
- Don’t ping helpers right when you ask the question
- Don’t assume coordinates in space unless the line is concurrent to the gridlines
- (0,10) isn’t even on line A
okay
Let’s start with line B since you marked (0,10) and (4,0) already
how do I solve A since the only thing I can mark in line A is 2.2 ,4.5 since that’s where it intersects
Find lattice points (points where the x- and y-coordinates are integers) that are on line A
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why is
log3(0) undefined
$3^{\what} = 0$
ℝam()n()v
There is no exponential number that can get your output to be zero. Your number will always be extremely small but never zero. It’s like cutting a chocolate bar in half 10000 times. There will always be something left
I thought undefined was dividing by zero
so you can get undefined thru multiple ways
what kind of rule do they use for taking it dividing by zero and make it multiplying by 1/2
and second question, using change of base formula, how does the 1/2 translate into 2 in the bottom?
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use q for another prime, p^2 p looks strange lol
but yes
seems right
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How do I apply de Movire’s on this?
write (1+i)/sqrt(3) in polar form first
Are you going to show us?
It might be more helpful to put it in e^(i theta) form
Sure
correct
Now raise that to the power 12
Youre welcome!
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@vernal vale
yo
Continuing the question from last channel
So basically I’ve found the points of intersection
Hold on I’ll send my working
okay
we can use one more property idk if its gonna make it that much easier
$\int _{-a}^a = 2\int _0 ^a$ here
jan Niku
because its symmetric
jan Niku
which is $$9-kx^2$$
jan Niku
antideriv $$9x-\frac{kx^3}{3}$$
jan Niku
im catching up lol
Oh ok all good, lol
oh man this just sucks with both bounds
can we do the 2 thing?
itll greatly simplify your life
bleh alright
simplify both terms at once then
$9 \qty( \frac{\pm 3}{\sqrt k }) - \frac k3 \qty( \frac{\pm 3}{\sqrt k} )^3$
jan Niku
this is $\frac{\pm 27}{\sqrt k} - \frac{\pm 9}{\sqrt k}$
jan Niku
or $\frac{\pm 27 \mp 9}{\sqrt k}$
jan Niku
Wait hold on
which is $\frac{\pm 18}{\sqrt k}$
jan Niku
which step?
This part
$$\left[9\left(\frac{3}{\sqrt{k}}\right)-\frac{k\left(\frac{3}{\sqrt{k}}\right)}{3}^3\right]-\left[9\left(-\frac{3}{\sqrt{k}}\right)-\frac{k\left(-\frac{3}{\sqrt{k}}\right)}{3}^3\right]=24$$
Lex1729
right, im simplifying the upper and lower bounds
so your left bracket expression is 18/sqrt(k)
and your right is -18/sqrt(k)
Would the left hand side simplify to this?
$$\left[\frac{27}{\sqrt{k}}-\frac{9k}{k\sqrt{k}}\right]$$
Lex1729
the entire left hand side?
Yeah
not the full side of the left just the left bracket
yes
but you should fully simplify it
this is 18/sqrt(k)
simplify the second fraction
But I can't simplify this any further
you can
How does it become 18?
$\frac{9k}{k\sqrt k} = \frac kk \frac{9}{\sqrt k}$ right?
jan Niku
Oh I see now
Okay so now we have this right?
$$\left[\frac{18k}{k\sqrt{k}}\right]-\left[-\frac{27}{\sqrt{k}}-\frac{-9k}{k\sqrt{k}}\right]=24$$
Lex1729
jan Niku
$$\frac{18k}{k\sqrt{k}}+\frac{27k}{k\sqrt{k}}+\frac{9k}{k\sqrt{k}}=24$$
Lex1729
$$\frac{54}{k\sqrt{k}}=24$$
Lex1729
So is everything correct until here?
no
Where did I go wrong?
do this more carefully
you have powers of k on the top and bottom
so simplify these fractions
can I cancel out the k in the numerator and denominator?
of course
Lex1729
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$$\frac{54}{\sqrt{k}}=24$$
Lex1729
How is this?
What do you mean?
i think there is a sign error here
you lost a minus
this work says that the contribution from each end should be 18/sqrt(k)
but youre getting 36/sqrt(k) from your lower bound
right
that right part becomes a positive right?
look at the right set of brackets
those terms have different sign
one is -
one is - -
here theyve suddenly become both positive
yeah because they both have two negative signs?
they do not
distribute the - across the brackets
then the first term has 2 and the second term has 3
so the first term ends up positive but the second is negative
Oh, I didn't know I had to distribute the - across the brackets
do I always have to do that?
Lex1729
Lex1729
Lex1729
yea
Are there any exceptions where I don't need to distribute the negative sign?
i can't think of anything off the top of my head
$$\frac{36}{\sqrt{k}}=24$$
Lex1729
yes
Okay finally
you wanna know whats really funny
For the moment we have all been waiting for
well
k = 2.25
i wont spoil it

?
the bounds actually ARE -2 and 2
its unclear to me if the problem intended for you to take this as true
i mean if you could take it as true, then you could solve the problem with algebra
and the instructions tell you that you must use calculus
so i'm guessing its just a funny coincidence
Yeah, it is. Only thanks to the glorious Jan Niku
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Why do you not do continuity correction when you are approximating with the central limit theorem
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Why do you not do continuity correction when you are approximating with the central limit theorem
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@final lance Has your question been resolved?
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@final lance Has your question been resolved?
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is this allowed?
(imaginary/complex numbers)
prove that the left hand side = the right hand side
basically can i split tthe complex fraction on the left in the way i did
Seems fine
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how do i find the value of "a" if the given is only foci and conjugate axis
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- [5 marks]
(a) Find the set of values of k for which the following system of equations has
no solution.
x + 2y − 3z = k
3x + y + 2z = 4
5x + 7z = 5
wdym
Try finding out what x + 2y - 3z is equal to only using the last two equations
And simply set k to be some number different from that so that there is a contradiction disallowing the system to have any solutions
ive got to 22x +14y=7k15 and 11x+7y=13
thus they r parrelel right
so i say taht
k cannot equal to whatever makes them parrele
so two of the planes meet
and the other plane is parrelel to one of them
@acoustic tangle sry for ping
I said using the last two equations, where did you get k from?

the first equation...
Anyway there's an easier way
which is
Take the second equation, multiply it by 2, and subtract the third equation from the result
What do you get?
first equation?
You should get that x + 2y - 3z = 3
So simply pick k to be any number other than 3 and that's it
ohh k
btw @acoustic tangle sry for ping
is there a consistent way to find taht
multiplyinf
or justby the eye
I guess you could do substitution
for lets say that there is no solution
how would you change it for it be the easiest
Wdym?
rank of the matrix and augmented matrix
liek gaussian
Oh I was genuinely puzzled until I realised it says that there's no unique solution rahter than no solutiuon at all
naa i got it
now
add the two last
and compare the fact that they are multiples
but what about this
what does it mean by consisten
consistent means it has solution(s)
it can be determined, when the solution is unique, and indetermined, when it's not unique
Express the form that the solutions have
or in other words: solve it for every lambda
I think part ii is referring to the answer of part i rather than every lambda though
i mean, i havent solved it.
But i'd read this as:
a) it's never determinate. Prove it.
bi) It's consistent for some lambda. Prove it.
bii) For every lambda where it's consistent, solve it
Yeah
actually doing it, there's only one value of lambda for which it is consistent
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Hi
Always try proving. Even if it's false tryna prove it will give u an idea of why
Gl I believe in u
Should I start with:
B= Ax (by definition of divides)
C = ay (by definition of divides)
Aww ty
maybe looking for a counterexample will give an idea why it’s true 
Meant a. Sorry
And then a|b^2+ c would turn into
(Ax^2) + ay?
be careful
close
if b = ax
b² = ?
A^2x^2?
yeah
A| a^2 * x^2 + ay?
indeed, it's that obvious, but it's better if you factor again and justify why
How would I factor that?
by what would you want to factor to show that a divides it ?
I give you kn+k, with k, n integers
how would you show that k | kn+k ?
By dividing the right side by K?
Ohhhh
that comes back to your def of divisibility
a number n is divisible by m if you can write it like a product mq with q integer
But how do I factor a^2 * x^2 + ay with the x there
Give me a moment to reread your past messages lol
By factoring. But the x^2 doesn’t have an a to factor out of
it's not by something in x that you would want to factor
you want to conclude it's divisible by a
By multiplying? I’m sorry but I really don’t know
By the closer of integers under multiplication
you want to factor by a
Just want to say thank u for helping be btw
a²x²+ay = a(ax²+y)
do you see why a divides a²x²+ay ?
Yes
ax²+y is an integer
so a²x²+ay can be written as a * an integer
it's divisible by a
I need to practice my algebra 
Thank you. I know how to go from here. I screenshoted stuff to make notes
.solved
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How can I find $m(\angle QMO)$?
Monkagoras
without using trigonometry
did you find <Q?
No
Oh, sorry
yes you can
why not, you have MO=OP
because it is an isosceles triangle
yup, now mark those 2 angles as 'x'
ok
no actually angle MOP is 90 degree, so those angles must be 45 deg, right?
yes
ok, now lets go to triangle MPQ
same logic here
what 2 angles would be equal here?
Oh the angle of M and Q must be equal
mhm, and you know the angle sum property i believe
yes, got it, ty
🍷
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if they're a multiple of each other
does that mean that 2(12i+5j) is just twice the size?
or does it translate
twice the size meaning the length x2
,w \sqrt(24^2+10^2)
,w 2(\sqrt(12^2+5^2))
hmm?
do you get your answer?
np
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Whats the trick to figuring out F(x)=a^x
I dont understand how to find 3
Oh wait the answer was for a different question
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Hello
How do I find the domain for this function?
I think it has a restriction being greater than 0
there are two restrictions i can see
whats restricted to >0
The squared root should be greater or equal to zero
And the ln function has to be greater than 0
are you referring to the arguments of the respective functions?
or the functions themselves
According to the multiplications of domain, which is A ∩ B, it should be greater than 0?
Together combined
what if x was 1.5
Ohhh
I have to factor the inside of the root first
I think?
you need the arguement of the sqrt to be >=0
and the arguement of the ln to be >0
Yes, that was what I was trying to say
aha, okay, start with the sqrt
Do I first factor the inside expression?
it would probably help yeah
$\ln\left(\sqrt{\left(x-1\right)\left(x-2\right)}-x\right)$
LE SSERAFIM
x ≠ 1 and 2
x can be 1 or 2 with no issue
Oh
remember, you need the stuff inside the sqrt to be >=0
so you need to exclude whichever x values make it <0
So you mean, x should be greater than 1 and 2?
youre saying just x>=2?
Yes
no
imagine a parabola that dips below the axis and has roots at 1 and 2, where is it negative?
parabola is a U shape in this case, going up
x ∈ (1, 2)
Okay
now you need to look at the ln argument
ln greater than 0
the arguement is greater than 0
ln can be negative
what inequality could you write out in this case?
can't*
The following error occured while calculating:
Error: Undefined function ln
Uhhh
,w graph ln(x)
anyway
back to this
What do you mean by argument greater than 0?
i mean the stuff inside the ln is greater than 0
the arguement is the input of a function
my teacher told me it cant be (sorry to interupt)
they likely meant the value you put into ln cant be negative
ie the x in ln(x) must be st x>0
im not referring to the ln itself being negative, im talking about the arguement of it, the stuff in the brackets
Then x > 0?
AℤØ
is our restriction
any ideas what you can do with that now?
What do we do after?
move the x to the other side
LE SSERAFIM
Square both sides?
sounds good to me
$\left(x-1\right)\left(x-2\right)>x^{2}$
LE SSERAFIM
expand the lhs
$-3x+2>0$
LE SSERAFIM
x < 2/3
np
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HELP ME
nope
no
i cant do irt
Nada
ok
have you tried anything?
have you actually tried to do the question yourself
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Currently a grade 9 someone help me with this question discussed in class 😭😭😭 This is the question
The roots of the equation 3x^2-2kx+k+4=0 are alpha and beta. If alpha^3+beta^3=16/9. Find the possible values of k
thats a pretty good question for 9th graders
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
2
<@&286206848099549185> can someone tell me how I should solve it or solve it for me.. I really tried hard but can’t get the answer
I don’t get how to link the alpha beta lesson to quadratic equations
Can you check my answer
Thanks you so much
solve for k now by solving the equation
check my calculations once but the procedure is correct
Is it solvable without that calcu since I didnt learn yet
Thank you so much
You saved my day
your welcome
And also check if I have done some errors like addition subtraction but this is the procedure
Solve the last equation
Lemme sum up
First step is writing down what is addition and multiplication of zeroes of quadratic equation second step using the (a+b) ^3 and substituting values
Pic taking time to load
@chrome hedge Has your question been resolved?
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What exactly is the form for the particular solution?
The solution for the left side is Acos(2x)+Bsin(2x)
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how do u do this
im so confused
@cinder owl Has your question been resolved?
<@&286206848099549185>
what's H ?
parity-check matrix of the (7,4) Hamming code
@cinder owl Has your question been resolved?
I don't know anything about this topic so I went to check wikipedia and quickly read, so I may say something dumb:
I think that if C1 and C2 are both codewords, it's supposed to mean H(C1) = 0 and H(C2) = 0
But H is linear so H(C1-C2) = 0
However, if their distance is 1, as the hint says, C1 = C2+ei
so H(C1-C2) = 0 = H(ei)
Which, from my meager understanding of the wikipedia page, should be false
since ei shouldn't pass the check
@cinder owl
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@humble badge Has your question been resolved?
<@&286206848099549185>
@humble badge Has your question been resolved?
<@&286206848099549185>
im going to go eat food
its not like anybody is coming anyways 😭
<@&286206848099549185>
yes
Whats the question?
Do you need to find vf, vi?
of what we know
ok
and what we dont
Yes
so what i got so far is
Ok so, do you what vf, vi, and a means?
correct
horizontal is 0
Ok what does the question want from you
its just asking me what i know and waht i dont know
so theres a chart
VI=?
a=?
like that
Ohhh ok
lets see now
hold on
Ok, so if the rock is gonna be pushed from the start, whats it starting velocity gonna be?
If it is on standby, until it gets pushed
do i need a formula for that
accel for vertical is 9.8
then 0 for horizontal
is delta x for vertical 45?
it is moving at 7 m/s
yea
7.5
that means horizontal initial
Yes
Well as you can see it says the caveman is 100 m above, so it is vertical
how do you know
yes, also one more thing
i am not a helper i was capping the entire time, but i guess what i said was true though
oh lol
so there you have it
ty still
i am doing physics rn so thats my current knowledge
lol ive been waiting for like 2 hrs
fr?
Yes
what grade
10th
nice
what grade is this work?
its AP
Goodluck however
wait
Oh ok
theres 2 more 😭
Send a photo
sending
ok
What does delta x mean in this problem
Oh ok hold on there is a formula for height
and the end position was 55
wanna see the options
just wait give me a moment
ok
$h=
2g
(v
f
2
−v
i
2
)
$
ynwsk
This is the formula
is g acceloration
ynwsk
whats the difference
in what?
wdym
Like look how it says /2g right, the dash is over 2g
so ya my fault ur right no difference
its divided by 2g
Ok plug it all in
i dont get it
dont get what
wait just wait
ok
you are trying to find horizontal or vertical?
horizontal
Ok so if you do 7.5 squared minus 7.5 squared divided by 2 times 0 you get 56.25
I think that is the right answer
theres 5 options to pick from
isnt it divided by 0
cause 2*0
Oh yes, my apologies
but then
Since you are dividing by 0 in the denominator, this implies that the object is at a constant height and does not change its position. In other words, the height is constant when acceleration is 0, and the initial and final velocities are the same.
you cant do -7.5/0
so the answer would be "?" i guess
ynwsk
it is the square root of all of the by the way
so now plug in the value
so what do you get
29.6984848098


