#help-10
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also our teacher doesnt let us use any sort of substitution LMAO
i cant take the constant out like normal
idk what to do
is that 3y
by god
the first step was complete the square
i was soo confused
i cant use symbolab because it uses substitution, but i have to do it manually
so not even trig substitution
nope, its a "simple" trig identity
the arctan one
i have to convert this shit to 1/(x+c)^2 + 1
which seems IMPOSSIBLE
you cant trig sub this one btw
like not allowed or CANT
for anyone coming into the channel, this is the equation i need help with. no u sub allowed
<@&286206848099549185> , its been 15 minutes
my friend gave up on it, maybe its impossible to do without sub?
but symbolab gives an answer
well u can
but like
its kinda dishonest coz im just building back from the answer
apparently u can mutiply by 2/2
and take root(195) common from the denominator
take the 2/root(195) out of the intergral
multiply the 2 in the denominator
then try to get into the square + 1 form
Completing the square integrals bites ass
.close
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I don't understand why we divide it by negative sqrt x
How do I know when to divide it by negative sqrt x?
and please ping me in your response, thank you very much in advance!
not -sqrt(x) but -sqrt(x^2) @timid silo
In the numerator, let's divide by -sqrt(x^2), since for negative values [of x], x = -sqrt(x^2).
do you understand the bolded part?
@timid silo Has your question been resolved?
I’m sorry not really
Is it possible to explain it in simpler terms
Or give an example
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its given that -2 is a root in the polynomial p(Z)
I need to find the multiplicity of -2
All I know is that I need to find out how many times -2 can be put into this root
do you know the method for finding multiplicity?
you differentiate and test the root
Can you give a super simple example?
f(x)=(x-2)^2
f'(x)=2(x-2)
f''(x)=2
so x=2 has a multiplicity of 2
f(x)=(x-1)^3(x-3)
f'(x)=3(x-1)^2(x-3)+(x-1)^3=(x-1)^2(4x-10)
hmm
but in this case its complex numbers so idk
so you just differentiate every time? @static marten
because I already know 1 root
just need to know its multiplicity
yeah you keep differentiating and testing the root
as long as it keeps working is its multiplicity
How would you do it for one as long as the one in my picture? @static marten
Can we do it together?
uh P(z)=z5+4z4+4z3+5z2+20z+20
we know that z=-2
P'(z)=5z4+16z3+12z2+10z+20
test z=-2: 5x16-16x8+12x4-20+20=0
P''(z)=20z3+48z2+24z+10
test: 20x-8+48x4-24x2+10=-6
so it looks like z=-2 stops working for the second derivative @sharp hare
mhm
so what does that mean for the mulitplicity?
a multiplicity of 2?
yeah
there shouldn't be any problem
if you have like (z-i)^2
that doesn't change how it works
did i
nvm
its me who is wrong
but ok, this is a way simpler method
Do you have a way to do it with factorization ? @static marten
what do you mean
if you factorise it and find that it's like (z-2)^2, then yeah that's a shortcut
but do you want to factorise this?
But their logic won’t work with large polynomials like the one I have right
it works, but it's harder
this use of differentiation only works because of the factorised form
what do you mean? how to factorise large polynomials?
Yeah
Is there a method? Its extremely tedious
but that only works for... rational roots
How would you factorise that large one starting with z^5
so we know it's got one root at z=-2, so factorise that out
and then guess
z5+4z4+4z3+5z2+20z+20=(z+2)(z4+2z3+5z+10) it looks like
we found out it's got a double root at z=-2: (z+2)^2(z3+5)
and from here, z^3+5 is sum of cubes z^3+a^3=(z+a)(z^2-az+a^2)
so P(z)=(z+2)^2(z+cbrt(5))(z^2-cbrt(5)z+cbrt25)
$P(z)=z^5+4z^4+4z^3+5z^2+20z+20=(z+2)^2(z+\sqrt[3]5)(z^2-\sqrt[3]5z+\sqrt[3]{5^2})$
chlamydia
okay, wow
and it looks like the last quadratic factor is irreducible
so yeah why would you want to do that
leave it for the low degree polys
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Hi
yes all these are correct
.close on your way out
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just a quick question.. if im writing a solution set, do i have to write every possible answer or just the realistic ones
if it's a real world problem then you should filter out the ones that don't make sense
you have to write all the solutions, and only the solutions
no extra ones. Like -3 is extra when the solutions must be positive
its not a solution.
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I put the y value in but didn’t get the same x
so I think this answer is wrong
and I’m not sure where to go from here

wat
which part is this
part a
That
open ur own thing
OPEN UR OWN FORUM
What's that?
why did you calculate the second derivative
n paste it
cause it’s then in the form of mx + c
instead of a quadratic
we wanna find the line
a tangent line has the same slope as the curve at a point
and when you hear the word slope, that’s first derivative
right
second derivative is useless here
Substitute the value of X coordinate at point P as we are finding the slope of tangent at point P
we already have the x and y of that point
we need the equation of the line
Yeah to find equation of a line, we need to find its slope first
And slope of a line is found using the first derivative
kay so I put the x value into the first derivative?
Yes
Nope, the value you got is just the slope not a coordinate, it is the value of m in the equation
y = mx + c
it is?
Yes
Do you know the standard line equation, Y - y = m(X - x) ?
yeah
Just a sec
Yup just like that
.close
waittt
part b
do I equal the equation of the line to the derivative
@nocturne nebula
Yup
okay ty
Wait, eqaute the equation of line to the equation of the curve
Not to the derivative
You should be getting two values of X?
yeah
and do I just plot it?
like how do u prove c is on l
What values did you get?
Wait
On equating both the equations you will get X = 0 and x = 5
The value x = 0 zero indicates that the curve and line meet on the y-axis
To verify substitute the value of X = 0 in the equation of curve and the equation of line, you will get the same value of y
@kindred moss got it?
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can anyone help me and teach me how to do number 15 pls
,rccw
Do you know how to find the inverse of a function?
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I have no clue on this and ive attempted this ten times. DO NOT give me the answer.
take 2 cases
both ardvarks at edges
and both armadillos at edges
youll get favourable outcomes
I tried that
What probabilities did you get for ardvarks and armadillos?
i didn't really think of that...what i did once was take .6 for armadillos and .4 for aardvarks
first i tried 6 cases cause i thought of overcounting
do you know permutation and combination?
i know permutations yes
then i tried 5! cases
if they are on the edge
yeah
yeah
yea
1/30?
oh
4 successes
yes
to get probability
u do
favourable by total
we got favourable
now what do you think
total outcomes
are
total was the one i has issues
its not 5!
ik
no
mhm
say i have a1 a2
and arrange it as a2 a1
the word remains same
its still aa
so didnt count that
3! x 2! is 12
i am kinda confused
which part
im only dividing because identical objects
yea
can you reexplain it but go a bit slower
division tbh
for division
aight
say you have a word dad
you should get 3! that is 6 permutations to this?
yes
yeas
but
i know that
but i thought if i did 5!
yes?
i was overcounting
yes but the word dad we get 3 cases
ye
because d gets overcounted
SO WE DO 120/12 = 10
AND THEN THE CASES ARE 4
yes
DIVIDE BY 2 AND GET 2/5
yes
thanks man
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Wouldn't it be infinity tho? it keeps going up forever if t is undefined
right, so it's definately not infinity, but when I look at the graph it looks like it would be
the question is asking what the maximum height of the area under the curve is from 0 (lower limit) to t (upper limit)
however, the graph just just keeps shooting up forever so I'm not sure how to answer this
i also tried t = t but got the same result
not sure that your graph that you posted is actually relevant
it's not asking for the local maximum of (x^2+13x+30)/(1+cos^2(x))
it's asking for the local maximum of the integral of that from 0 to t
so while you may be right that the area keeps going up, that's not super relevant, because it's possible for a function to have local maxima while the absolute maximum is infinity
I'm too lazy to actually plot the integrated graph to show you, but a natural thing to solve this problem would be using a first derivative test to find the critical points and a second derivative test to classify the critical points
you mean like here?
no I don't mean like there
do you understand the difference between the local maximum of f(t) and the local maximum of (x^2+13x+30)/(1+cos^2(x))?
no
do you agree that f(t) and (x^2+13x+30)/(1+cos^2(x)) are two different things?
but from research, factoring is involved somehow
well, (x^2+13x+30)/(1+cos^2(x)) is not a function of t at all
t is the upper limit
meaning the right most point on the x axis
from 0 -> t
suppose I write $f(t) = \int_0^t \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$ and $g(x) = \frac{x^2+13x+30}{1+\cos^2 x}$. Do you see the difference between them?
Saccharine
do you see that g and f are not the same function?
f(t) I'm not sure lol
yes
but they are declared with different function names, f(t) and g(x)
so does it make sense then that the local maxima of f and the local maxima of g are different?
I can write f(t) = 3t and g(x) = 3x, and those would be the same function
right
which of f or g do you think you've graphed?
but what is f(t) actually referring to? if not the function itself
f is a function
oh so you just replace x with t
did you not read the part of the question that says $f(t) = \int_0^t \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$
Saccharine
like a constant, f(0) you replace x with 0
f(t) you replace x with t
At what value of 𝑡
does the local max of 𝑓(𝑡)
occur?
yes, I read it
if you're so hung up on the choice of letters, then write it as $f(x) = \int_0^x \frac{z^2 + 13z+30}{1+\cos^2 z} , dz$
oh
Saccharine
do you see that these mean the same thing?
I do F(t) - F(0)
bruh I'm not even talking about what to do
I'm trying to get you to first even understand what the question is even SAYING
procedural understanding clashes with conceptual/comprehensional explanations

afaik this is what it's saying
Question: "at what value of t does the local max of f(t) occur?"
it's asking for the integral
something doesn't match up here...
this on it's own, would be asking for the integral, right?
that is not a question; that's just some expression written out
the end question is different, yes
but wouldn't I need to evaluate first? or no need
I can define functions like $f(x) = \int_0^x 2 , dy$
try to understand the question first before trying to churn out a bunch of useless steps
there's a good reason why most people solve problems by thinking about them
Saccharine
there we go
rip me I'm horribly jet lagged
well some people are, or consider themselves to be, Not Good At Thinking
okay, ignoring the stuff after f(t) for a second
NGAT
do you recognize that the question is giving you a function f
/ŋæt/
and telling you to find its (presumably unique) local maximum?
yes
so how do you find a local maximum of a function?
it's giving me more than a function tho
isn't it?
it's also giving me an integral with upper and lower limit, with respect to dx
and asking you to find the local maximum of it
that would fall into the category of "something involving t"
or would this also be considered a part of the function?
i look at the integrand as the only part of the function, maybe that is wrong to do so
and I look at the moon and wish it were made of cheese
OK so the entire statement is a function
do you agree that $\int_0^t \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$ is "something that depends on t"?
Saccharine
yes, but only for the upper limit of the area under the curve
I don't care about the extra stuff you have to say about it, becuase it's mostly nonsense
something that depends on t: yes.
do you agree that if I gave you a value of t, say t = 2, and then told you to plug it in, you would get a number out?
yes
it would become a definite integral and I would get a constant value for the result back
it does seem like a function, yes
and I tell you t = 2, you can plug it in and get a number out
f(2) = 6
so what f(t) = [the integral that I won't keep bothering to reproduce here] means is that you can compute f(2) by plugging 2 into where t is in the integral
and likewise for any other number
but which number do I replace t with?
like $f(3) = \int_0^3 \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$
Saccharine
or $f(5) = \int_0^5 \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$
Saccharine
Yo am I tripping or is that texxit font different
it is different
lol, yes I understand this. t can be anything
ok good thought I was going crazy
so then do you understand that writing $f(t) = \int_0^t \frac{x^2 + 13x+30}{1+\cos^2 x} , dx$ defines the function f?
Saccharine
it tells you what f is
yes
now that you know what f is, you're asked to find a local maximum of it
how do you find local extrema of a function?
that's complete nonsense
x is a dummy variable in integration
it could be anything EXCEPT t
i would do a sign test I think
can you stop trying to incorporate what I'm saying into your completely messed up understanding of everything
factor to find roots
like I'm trying to give you a reasonably complete explanation of the steps, and you're constantly saying non-sequiturs like you're on some parallel reality
dude, I'm just explaining how I misunderstood. it is wrong. i know that. sorry for speaking.
you know what I'm gonna close this. you obviously need to get some sleep from jet lag. thank you for your help.
.close
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how Do I do this
Do you know what f(c) is?
no
Yes
The function f takes the x, does something to it and outputs y
So let's say we have a function $f(x) = 2x$
USS-Enterprise
This means the function f takes an x, multiplies it by 2 and returns y
So if we pick x = 3, what do we get as the output (y)
6
USS-Enterprise
And if we pick h = 4 we get the output of 1
so h is just representing x?
You can think of it as that
x is replaced by h
You can do it with any letter
But we just most often use f(x) because points on the cartesian coordinate system in a plane have this structure: (x, y)
Why -1?
when the fuction is -1
means
that
y is equal to -1
so I found the points where y was -1
What does f(-2) mean?
x is -2?
You substite x for -2
is it 1
USS-Enterprise
can we do 2 more
Sure
So what's h(7)?
y
How much
7y?
Again, imagine the line x = 7 and see where it intersects the grapj
5
I have 5 left are you ok with helping me with them
Yes of course 🙃
Hm
You guys were given this but the teacher hasn't explained what an inverse function is?
yeah
USS-Enterprise
To find its inverse you first have to check whether it's bijective
bijective?
It's bijective when it's both injective and surjective.
Very briefly explained, it's surjective if each element of the codomain is mapped to by at least one element of the domain
And injective if no two different x's go into the same y
What I mean is, if for example you pick x=2 and x=9 and they both go into the same y
If this happens, the function is not injective and doesn't have an inverse
when x is 4 y is 8
All you need to know is that graphically, the inverse of a function is reflected in the line y=x
Which means its coordinates get switched
what
If you have a point (x,y)
And reflect it in the line y=x
You get a new point with coordinates (y, x)
they have the same coordinates
They switch places
it doesnt go up to there on teh graph
If you pick x=8 you will get y=4, yes
(2, 1)?
what are we trying to find
Yeah, it's pretty complicated
like for the answer
Would take me quite a while to explain all of it
Your best bet is to ask your teacher if he can explain it to you or your classmates
this is like an online class
ok
Then this question seems easy to you
Hm
we could do 8 maybe
when they have a point that is equal to each other
like
honestlyu7
these are kind hard
Yeah, it can suck when you miss class
If you have someone, I'd greatly suggest asking them to explain all of this to you in person
No problem
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I'm not following line 3
yeah
where does sin BAC go though
oh nvm I get what it's trying to say
I was trying to get from lef thand side to rhs and I was like but you already need to know the equality it's trying to show
but you basically follow the left side vertically and the right side vertically
then it makes sense
unless I'm wrong lol
nope wait
going vertically from line 3 to 4 I still don't get how we get (2 x sin(angle BAC)) = sin (alpha + beta)
any helpers?
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Base*height
V=bh
8x3?
Area of base * height
?
calculate the area of the triangle
ok
As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.
Yeah
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I am conpletely lost on this one, Im generally not good at functions so i could just be completely missing it, But how do i find the output when i only have a variable?
why
7x4=28
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-3x+5y=-25 for y
Solve for y?
Yes
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
Right, do you know what solving for y means?
We have to get everything y=max+b form?
You mean $y = mx + b$
USS-Enterprise
Yeah?
You said max 😄
Oops
This is the form of a linear function
Autocorrect
$f(x) = mx + b$
Y=mx +b?
USS-Enterprise
Yes
f(x) = y
If I give you this equation
2 + y = 3
And tell you to solve for y
We would move the 2 to minus 3?
What do you mean
Like to get f by it’s self we would move the number beside it
Y=1
Correct
You've just solved for y
That's what solving for a variable means
Isolating that variable on one side and equating it to everything else on the other
Ok
So if we go to the original question
-3x+5y=-25 for y
$-3x + 5y = -25$
USS-Enterprise
So we would want -3 to get next to the -25 right? So we would move it over
5y=-25+3x?
Correct
Now it is best to use commutativity and put the terms with variables in front
$a + b = b + a$
USS-Enterprise
USS-Enterprise
Do you understand what we did
Yes
So do we divide 5y by everything
Y=3/5x-5
$y = \frac{3}{5}x - 5$
USS-Enterprise
No problem 🙃
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what is the derivative of 3/x^2 and how do i figure it out
oh so it’s just 3/2x
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what is the difference between (y / x)^2 and y^2/x^2 in terms of cartesian plans
They are the same, no change between the two.
.closed
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how can we mathematically prove that 0,0 is not a tangent?
i was thinking of
i mean to find the point of tangency i did
-x = x^2 -6x^2 + 8x
and this is true when x = 3 and x=0. at x=3, the line y=-x is tangent to the curve but it just intersects the curve at 0,0 so i wanted to know how can we know without a graph that its not tangent at 0,0 and tangent at x=3
i was thinking of finding the deriviative
s
3x^2 - 12x + 8 = -1
and now we get x = 1 and x=3
so at x = 0, it doesnt have same -1 gradient so its not a tangent
but idk if thats the right way to do it
yes to be tangent they need to have the same gradient
tangent=intersection+same gradient at that point
So in further questions like this
i should
equate the graidnet with the derivative
and the equation of the tangent with the curve equation
and find the points which are comman
that should be my answer right
since its fulfilling both the conditions
well you only need to solve one of the equations and then can plug into the other one
which is usually faster
but yes
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What’s the initiative behind this question? I feel like it’s obvious but I can’t think
use the table bro it shows you the distance between the 2 places
lower number = close
high number = far
read it kinda like a multiplication table
not sure really what im looking at
?
2nd column 1st row that square shows you the distance between EGVN and EGXC
EGXU seems to be smallest compared to EGXV
yes
So it could be 33 (EGXU) with 133(EGXV)
or
30 (EGXU) with 138 EGVN)
is it which is the smallest difference is better?
how could u verify that?
ok, so it would be EGXU
yeah I'd assume so
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How do i finish this?
what is (sqrt(2))^7
49
thats 7^2
$(\sqrt{2})^7=((\sqrt{2})^2)^3\cdot \sqrt{2}$
AℤØ
Hi
hi
11.3137085?
well.... yeah but you want it in the form a*sqrt(2)
thats why i separated it like this
Oh so you write it like that
its just a way to make it more clear
dont have to
So like this


