#help-19
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So what about this one
2x^2-11x+15
That’s a bit harder
Where a≠1
Here I’d use a different method called the quadratic formula. It basically says that every root of that polynomial is described by x= (-b plus or minus sqrt(b^2-4ac))/2a
I've used that before I think
So x = (11+-sqrt(121-430))/(22)). Thus x = 3 or x = 2.5
With this formula you can also verify if it can be solved, since anything under the square root has to be positive, since a root of a negative number does not exist without using complex numbers
This is what my answer key stated for this question
So does solving for x from that point get you 2.5?
for example with your question 12, we get that sqrt(81-41827) is a square root of an obviously negative number. So it can’t be factorized without using complex numbers
Yes, sorry I forgot to follow up on it
I should have mentioned, the directions are to factor completely, not solve for x
How do I use the quadratic equation and what I got for x to get to the factored statement/expression?
If we say x1 is the first root (in this case 2.5) and x2 is the second root (in this case 3).
Then to factorize the polynomial we get that the factorization is a(x-x1)(x-x2). Where a is from the generic formula for a polynomial. In the answer key they simplified a(x-x1) to a single factor to eliminate the 2.5 and make it an integer.
So by multiplying x(1 or 2) by the x in a(x-x(1 or 2))
So in this instance multiply x1 which is 2.5
By 2 to get 5
But to keep the equation true you say 2x
For 2x-5?
I'm not making sense
And it doesnt seem to work in this other problem
Wait nvm i was looking at the wrong problem yes it does
We multiply (x-2.5) by 2, so we get 2(x-2.5)=(2x-5)
Ok, I think I got it!
I'm not doing this by finding the root of polynomials anymore thats so much harder. I like just being able to plug into the equation and know for every problem
Your a lifesaver man
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Could someone
explain
Does it follow by the prob that since any x in V can be formed through set S, set S spans V?
so thats one property of it being a basis
now we just have to prove it is a basis
i mean it is Linearly independent
Right
the important bit is that the scalars are unique
so since there are unique scalars such that x can be formed by S
that implies S spans V
oh I meant for the linear independence
ok ok
i was clarifyinh
bet
so for LI we need to show b1v1 + ... + bnvn = 0 For some scalars b1, ..., bn in F where 0 = b1 = ... = bn
that's not quite the definition of linear independent (or anything that shows it)
there
no
what you've written is always true
Linear independence is that if b1v1 + ... + bnvn = 0 for scalars b1,...,bn, then they are necessarily 0
so the logic is going the other way kind of
sure
so then
we start with the assumption that b1v1 + ... + bnvn = 0 for scalars b1,...,bn
We also know that a1v1 + ... + anvn = x for such scalars and vector x in V
would we subtract eq 2 by x to get zero on RHS?
you would have to subtract x from both sides
right
so we have a1v1 + ... + anvn - x = 0?
a1v1 + ... + anvn + (-1) x = 0?
and b1v1 + ... + bnvn = 0
then
reminder: you're supposed to somehow use that the scalars are unique
a1v1 + ... + anvn + (-1) x = b1v1 + ... + bnvn
right i am trying to see where that would come into play
dam
you've overcomplicated slightly btw
no need to introduce an arbitrary x
if the scalars are unique then we know a1 =/ a2 .. =/ an right
so did we just need to say since V is a vector space it contains zero?
I just got that straight from the problem yk
I think I'm confused by what you were initially asking
or should i just say suppose b1v1 + ... + bnvn = 0 and a1v1 + ... + anvn = 0 for scalars ... in F
like can we assume a1v1 + ... + anvn = 0
since V is a vector space it contains zero
so x can be the zero vector
0 is in the vector space, so there is a unique set of scalars a1,...,an such that a1v1 + ... + anvn = 0, yes
ok
nice nice
so then we set the two equations equal to eachj other
a1v1 + ... + anvn = b1v1 + ... + bnvn
=
(a1 - b1)v1 + ... + (an - bn)vn = 0
0 is in the vector space, so there is a unique set of scalars a1,...,an such that a1v1 + ... + anvn = 0, yes
OHH and since the scalaers are unique, it follows that a1= .. an = 0 as desired
right?
so since the scalaers are unique it allows u to say all a1, ... , an = 0
yep
at most you could also say 'but also 0v1 + ... + 0vn = 0' to justify why exactly uniqueness gives 0
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Make the graph of the following functions. Then, find its range and its offset.
@mystic saffron Has your question been resolved?
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The offset is how horizontally the function is displaced from its usual position.
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Make the graph of the following functions. Then, find its range and its offset.
I think it's offset is -1309/2500?
and R = (-3; 3)
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Make the graph of the following functions. Then, find its range and its offset.
I think it's offset is -1309/2500?
and R = (-3; 3)
@mystic saffron Has your question been resolved?
<@&286206848099549185>
@mystic saffron Has your question been resolved?
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i initially thought this had something related with trigonometric functions and quadrants but after looking at the answer of sqrt1-p^2, i don't really get it
you mean sqrt(1 - p^2).
you cannot omit those parentheses.
anyway, $\sin^2(x) + \cos^2(x) = 1$.
AnnGhost
this is the pythagorean identity
how did you not learn this?? its like the first thing you learn going into trig
well my syllabus is different 🤷♂️
follows directly from the pythagorean theorem
i have heard of trigo identities but i do not take the specific modules that cover them
is there an alternative method to this that doesn't require identities? or is this like the only one
no this is impossible without
okay then try sketching a triangle with angle 20 degrees and fill in the sides given that sin(20 degrees) = p
essentially find a ratio that fits sin 20?
yeah and since sin = opp/hyp what will be your opp and hyp
this is the second most important identity in trig
the first being tan = sin/cos
@marsh basin fill in for me
currently doing
okay
it's sqrt(1-p^2)
sqrt(a-b) ≠ sqrt(a)-sqrt(b)
please always do this to avoid mistakes
since sin 20 = p/1
cos 20 = adj/hyp
adj^2= 1^2-p^2
adj = sqrt(1-p^2)
cos 20 = sqrt(1-p^2)/1
= sqrt(1-p^2)
yay
yep, thanks alot for ur help
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could someone help me with ii) of this? The answer doesnt make sense to me, where do you get h from and how do you remove it in the second step
h is the height of the smaller triangle BOC
using area = 1/2 base x height, you get the first line
second line comes from expanding the brackets
can you help me with expanding the brackets?
so i get 3 *sqrt18 + 3h
i clearly did something wrong but what was it
oh i see
you dont fully expand sqrt 18 but you do with h, so blah blah 3h - 3h
to get 1/2 * 6 * sqrt 18
ty
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i think i messed up somewhere but idk wherehttps://media.discordapp.net/attachments/936100524531523594/1166644930115026964/IMG_20231025_034932497.jpg?ex=654b3dc2&is=6538c8c2&hm=a4799c6eb61596ebe5d34125c31e850d4cf809a35003f735e23de73da32629ef&=&width=856&height=1141
You didn't
wait
Just make the 7x^2 box yellow
then where do i go 😭 im getting lost
Top right of the circle?
wut
$5x^2+11x-12$
RomeNunt
There
Bruh
😭
It's the one with 5 in the denominator btw since the coefficient of x^2 is 5
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hello
question 6
i know how to solve geometric series and arithmetic, but when there’s both series and arithmetic, would i just add/subtract them?
also $\sum_{k=1}^n k^2$ is \textbf{not} the sum of a geometric progression
AnnGhost
it’s not?
it's not
you might be confusing k^2 with 2^k
1 + 4 + 9 + 16 + 25 is not a GP sum
just as an example
ohhhh i see
like ok for calculation you would break these like ee.g. $\sum (i^2 + 3) = \sum i^2 + \sum 3$
AnnGhost
(stuff above and below the sigma omitted)
and then you'd need to know the formula for the sum of the first n squares, one way or another
i see, so i would just break it up?
you would yes
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Does anyone mind explaining this proof, if we could walk through it, it would be great
What’s the proof? This is a question
sorry I meant to say the thought process of proving this
We can start with the => direction
and if you could ask questions and ill respond, this we we can just walk through the question to form a proof
First, can you expand the question’s statement using the definition of linear dependence?
sure sure sure
ok so we know something is linearly dependent if for some linear combo a1u1 + ... + anun = 0, there are some non zero scalers a1,...,an
So if u1 is the zero vector (u1 = 0), then the set S is linearly dependent because it can be expressed as a non-trivial linear combination of vectors that equals the zero vector
not sure if that is what you were asking
You went a bit ahead, but what you’re doing is correct so far
and please include reply ping
you’ve proved a part of the required statement
Ok but yes the case the if u1 is zero you can have a a1(0) = 0 so a1 can be non zero and thus lin dep
anyways
For the second part
No
Can you send a picture of the definition of linear dependence?
we need to show that this vector uk+1 can be expressed as a linear combo of vectors {u1,...,uk}
because 5u_1 = 0, for example
I thought the definition was that you could have a nontrivial linear combination of all of the vectors that is 0, which is different from this
the last sentence?
Oh, it says right there that if it contains 0, then it’s linearly dependent
No, the definition is the paragraph that follows just after the word “definition”
but the last sentence is useful
ok bet
so is this incorrect?
Oh, I was a bit confused by your wording
Could you rephrase that
sure sure, so suppose S is linearly dependent. Then we can express this linear combination in a non trival manner where u1 = 0
I think so
Anyway you get that S is linearly dependent because 0 = 1 u_1
Can you do the second case?
So here, we have to show that if S is LD, we can express uk+1 as a linear combination of vectors {u1,...,uk}
Let’s get the implications straight first
we proved that (0 is in S) => (S is linearly dependent)
so thats the <= direction
this statement says (S is linearly dependent) => (u_(k + 1) can be expressed as a linear combination of vectors {u_1, …, u_k})
and thats the => direction
for the second part
ah shit i see
makes complete sense
not quite, because if you read the original statement, what you have to prove is this: (S is linearly dependent) <=> (u_1 = 0 or u_(k+1) is in span{u_1, …, u_k})
that “or” is important
right so if S is LD => prove that u1 = 0, u_(k+1) is in span{u_1, …, u_k}) (2 seperate cases) AND
IF u_1 = 0 OR u_(k+1) is in span{u_1, …, u_k}) then S is LD
im not really confused here
for the first sentence, it is not necessarily true that if S is linearly dependent, then u_1 must be 0. You have to prove that one or the other is true
Not both
Yes, the second statement of the proof is what I said
You prove that either u_1 = 0, or some vector is in the span of the others
So either u_1 = 0, or u_1 is not 0
Then you can prove that if S is linearly dependent, and u_1 is not 0, then the second part is true
Because if u_1 = 0, that’s the first part of the statement, so you’re done
is this also valid?
Yes
Could you explain the syntax where they let k = max{i : a1 is not equal to zero}
Ok
Some of the a_i are 0
But there are some that aren’t 0
So they choose one of them
Any of them will do, so they chose the maximum i
The syntax just says that
So in other words, k is the biggest index of the nonzero scalar in our linear combination right
The biggest number out of all the indices of the scalars
and the rest have to be zero, which is why we omit the rest of the vectors and just conside a1u1 right
no, it’s not that the rest have to be zero
it’s that the maximum of the indices could be anything from 1 to n
and if it is 1, then that means none of the other indices are nonzero
so all of the others are zero
and we can ignore them
isnt that what i said tho
it’s not that the first scalar is chosen to be nonzero
is this question equivalent since or does the differnt notation change anything
compared to this
the question is equivalent
can you see this for yourself?
Try using different numbers for k and n
What are you confused about?
if k >1 that implies all our scalars > index 1 but less than index n are non zero
right
right
No
sick
Consider 0u_1 + 2u_2 + 0u_3 + 7u_4 + 0u_5
In this case, the maximum index would be 4
I said less than n tho G
here n would be 5
and I said index less than n would be non zero
and index n would be zero
right?
oh nvm
i get it now
can you explain why uk being in span {u1, ,,, uk-1} finishes the proof, since I thought we needed to show for => direction that uk + 1 in span{u1, uk}
It is the same thing
You can just rename k - 1 to K, and rename k to K + 1
can you walk me though the k > 1 until the => part is proven
i understand the rest just this part
im having trouble
pls
Let K = k - 1
Then can you see that u_(K + 1) is in the span of {u_1, …, u_K}?
would the biggest nonzero vector then just be n?
since k = K + 1
and since k < n
n < K + 1
n - 1 < K
im lost lmao
How did you get that
nvm we dont know yet that k (1 ≤ k < n)
you do
you flipped the inequality
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You should use y-y1 = m(x - x1)
I know. So?
whats that for
y-y1 = m(x-x1) is the equation of the tangent line
find m using differentiation, then use point slope form to make the equation
You have to find those components
To find m you have to evaluate the derivative at x = ln5
and you know what x1 is
Do you know how to find y1?
you dont find x, you find x1
you are using y-y1 = m(x-x1) to get it in the form of y = mx+b
which is the equation of the tangent line
how do you find the equation of a tangent without finding its derivative??
one of the y is sqrt26
i did?
wait so d²y/dx²???
💀
do you know differentiation
yes
$y=\sqrt{e^{2x}+1}$
water beam
do you know differentiation rules?
wait lemme show u how i did the other ones
is there a specific method ur teacher asked you to use?
btw did u see the other image?
well you did use derivatives
what rule do you think you use here?
idk thats what my teacher taught💀
u multiply the power in front first, no?
heres how i did 3a
have you heard of chain rule
yes but i dont use that here
only for rate of change / approx change
well you cant differentiate this without chain rule
okay but the rate of change is given by the tangent to a curve aka the derivative
do u mind if i come back in 10 mins?i have smth to do. sry
sure ig
will be back asap
sry im back
@copper quarry i still dont get how u get the other x and y
want me to go from the beginning
ok
what is your understanding of a derivative
equation of gradient
well not equation
but the slope of a tangent to a curve
or gradient of a tangent to a curve if you wanna call it
alr
water beam
you get this part?
yea
so we will use the equation of a tangent line $y-y_{1}=m\left(x-x_{1}\right)$
water beam
we dont have to worry about this right now
but we will use it
it is important to note that m is the derivative at x = ln5 here
x1 is our given point, ln5
y1 is something we can find
but lets focus on m here
you get that?
yes
yea but idrk how to apply it here
okay
instead of the square root
you can think of it as
$y=\sqrt{e^{2x}+1}=\left(e^{2x}+1\right)^{\frac{1}{2}}$
water beam
because a square root is the same thing as 1/2 power
i did write it that way
okay
now you have to differentiate the outer function
which is
the power of 1/2
if it helps
$Let\ u\ =\ e^{2x}+1,\ u^{\frac{1}{2}}$
water beam
oh
i subbed it into dy/dx
so do that tell me what you get
something is wrong
you should be getting $\frac{5\sqrt{26}}{26}$
water beam
yes but you mustve done something wrong
because this is the correct answer
but the out come i got is the same tho
wait
im gonna try something
ok ur correct lol
i misinputed
lol
25/sqrt(26)
so what do i do after?
so thats ur m right
btw ur calc would show this?cz i had to change it mentally since my calc shows in decimals
is there a way to change it?
depends what calc u got. some newer calculators rationalize and put things nicely for you older models dont
idk i only know about the casio fx models because those are the only ones i have
lets just focus on the problem first
ok
so what did we say x1 was again?
since ive gotten my m id usually sub it into y=mx+c to get my c
is that wrong?
ln5
$y-y_{1}=m\left(x-x_{1}\right)$
water beam
y - sqrt26 = 25/sqrt26 ( x - ln5)
water beam
oop
can you simplify this into the form y = mx+b now?
hold on
y = 25x/sqrt26 - (25ln5+26)/sqrt26
its kinda messy
is that right
@copper quarry
water beam
this should be ur final answer
ew
LMAO
the hell
wait
okay nvm
our answer is defo correct
that answer is wrong
because look
thats not even a tangent
thats a secant
bruh deadass i spent so much time on that
lol
sue the book
what a weird answer
yea theres no way that can be the correct answer
who is she
HELP I CANT
OMG
I THOUGHT U WERE REFERING TO THE PERSON
her name is sue pemberton
💀💀💀
alr thank you:))
np
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sorry, no clue, but usually we use v for velocity
@dusk wind Has your question been resolved?
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im confused as to how that equals (12 x 11)/ (100 x 99)
where does the 11 and 99 come from
They skipped multiple steps but all they did was apply the formula for nCk then cancel out parts of the factorial
the numerator is ....................... × 12 × 11 and the denominator is 100 × 99 × ............................
and the dots are the same thing
@woeful schooner Has your question been resolved?
ah okay tyy
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Can someone show me how to do notation for a tangent line for implicit differnetiation
you could do (x,y)=(a,b) at the bottom
Then for this how am I supposed to show this
I know what I wrote is wrong but I also know there is a way ur supposed to show that
Ty
@wheat apex Has your question been resolved?
hey, im not too sure what you mean by this
I’m supposed to write like m given m= something
And you use that to find the equation of the tangent
I’m not 100% sure tho
Worst case I’ll use full sentences but
do you happen to have the original question i could look at?
It’s a general thing
Imagine you find the slope of the tangent
Now find equation of tangent
okay
How am I supposed to show what I’m doing?
I assume you have a point on the line - where the tangent intersects the function is probably the one you have
you can then just use point slope form y-y1=m(x-x1)
not sure what much else you can show really
m is dy/dx evaluated at (x,y)=(x1,y1)
I guess how do I show why I’m using the coordinates and the slope I’m using to do the equation
Yes I know
youd be using the values you calculated or found earlier, so theyd already be in your working, you dont really need to show anything beyond just actually using them
Alright
oh you said why, right, its what the question tells you to do, thats the why
its not as though youre doing it for no reason
so no need to really explain that when writing it out
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How do I do part b?
Treat it as 2 different series
At one end u have summation of (-1)'s
And other is a geometric progression of common ratio 2/3
Now what?
you're almost there
the -1 in the summation means that you need to add -1 15 times
no worries!

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Find CFD and CAB
CO and OD is the same lenght because both are the radius of the circle
Yea
you know what angle C is
No
^
16 = CFD
how did you get that
Alternate angles so 180-120-44
54*
6?
show me your working out
I did it in my mind
Like we found ACD is 44
So ECF will also be 44
Alternate angles
So 180-120-44
= 16
.
Ohh
Yeah
It's 54
But CFD doesn't look like 6
this is also wrong
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if my midterm exams consisted of three exams each weighing 50%, and if I got 50% on both my exams, how much would i need to get on the third exam to have the weighted total of all three be >60%?
3 exams each weighing 50%??
does that not add up to more than 100%
hows this work
do the exams actually weigh 33% (rounded) each? @queen dagger
oh oops yeah 33%
yes
ok right
so then you've contributed a total of 33 points toward your final grade
er, 33 ⅓ to be more precise
you need 26 ⅔ points (post-weighting) from your 3rd exam
,w simplify (26 + 2/3)/(33 + 1/3)
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They want you to find relations between the equalities that they gave u in the beginning
You can try to decompose the segments into 2 segments that are added
for example : BC = AC - AB
and : DB = DE - BE
the letters confuse me a lot, and when they tell me to subsitute them idk how to do that
Well, you need to know that since they say "Given : AC = DE"
in any equation you have, u can substitute AC by DE
and vice-versa
you can also substitute DE by AC
on the second line they say "AB = BE"
so u can substitute AB by BE and BE by AB in any given equation
do u understand?
kind of
so ok now try to find solve it knowing that BC = AC - AB and DB = DE - BE
yeah
and DB= AC- AB?
yeah
so whats after that to prove BC=BD
well compare the equations u have now
and i subsitute them again?
ok so, if u find that for example BC = DE - BE that means u can substitute BC by DE - BE and u can substitue DE - BE by BC
good job!
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Hi so an hour ago, I asked this question, where I had to prove this inequality. Kepe gave me this proof, the channel closed due to timeout.
Do you know that for any real x, -x<=|x|<=x?
Yes I do understand
OHHH
Then how do we proceed to the 4th step?
How did we conclude that?
Combine the 2nd and 3rd step
?? x=-5
then 5<=5<=-5 ???
Wait?
That’s only true for x non negative
I meant for positive real
I don’t understand
Umm I really need to go rn
So I’ll close this channel for
Thank you so much guys for your time
.cloee
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for this did i do it correct?
like each angle is 32 degrees ish 360/11
sin(32) = y/1
since hpoyth is a unit vector
and would be cos(32) = x/1
to find x
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@twin wyvern Has your question been resolved?
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guysguysugysuyg
what is 1+on e


another worthy candidate
so basiclkeay
basiclkeay
i waus in maf kalss
okay then?
an d
the tecker ask wauht won pluzs won iszxc
Please speak English
so uhh
itz 2
youre right, perhaps the teacher is rong
Show the actual problem and speak in full sentences
yesz!
dude you sound russian lol
yexzs
Ohh.. 1+one
corkect
<@&268886789983436800> spam
the teacher speaks in javascript
💀
what is a javdskjvnnjafgnkajvnjenjnva
sckrpivt
mod is here
Please don't troll / be silly.
youre ded
😛
.close
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.reopernjsnabgjhna
.repoerin
.repkgamojfbnojdabkn
.aldkbnfjabojbvnkjvvnrk jenvkjraevnrjnv ougIPJENGVA;IJE MA G
T
AEMADFKMV LJEB;EA
potato just mute him?
bro said repoerin
<@&268886789983436800> spam
.reopen
✅
You still here potyate?
1+1=2 weeks
I timed them out
Oh lol
his status says it all
I did it simultaneously
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hi
I'm trying to find the probability that p(t) has real roots
I'm not sure how to proceed from there
would I split it up as P({ X <= 0 } or { X-1 <= 0 })
you need one of those things to be true but not both
that's why it's or right
no like
X<= 0 would be a subset of X-1 <= 0 so it would just collapse into P(X <= 1) ?
you need 1 negative, 1 positive
oh
how would this work, im kinda stuck
if X <= 0, then X-1 would also be <= 0
since you're just subtracting 1
if X-1 <= 0, then
idk
you have (X <= 0 and X-1 >=0) or (X >=0 and X-1 <= 0)
first case is impossible
so you're left with the second one
0 <= X <= 1
@regal lark
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a
Are we assuming in the definition of tree that there are finitely many vertices?
If so then it seems good
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yes
Meaning this is like
Log(A/B) = log(a) - log (b)
Or something right
Maybe Im remembering it wrong
yes
it doesn't matter because all options did that anyway
Wha
it's not like one option equals your answer but it's wrong because it doesn't use prime numbers; if it equals your answer it's automatically right
Im sorry
Are you telling me
My answer is whatever I get when I differentiate f(x)
Bc I understand that
The issue is simplifying this part of the differentiation process
I cant see what my f'(x), and therein my answer, if I don't understand how to simplify this, or break this down
i'm saying that has notthing to do with prime numbers
your issue has nothing to do with prime numbers, it's fluff
they rewrote it in 5 different ways, only one is right
Uh
Right
So how am I supposed to go about finding which is right
By differentiating f(x), and rewriting it, with only prime numbers, as the question is asking?
log(ab) = log(a) + log(b)
Then simply matching what I get, to the answers
Right
What
Except in this scenario its
log(a/b)
it's both
you use like 3 rules
I love calc fr
I mean
Alright
But my first step is gonna end up being log(55)-log(9)
Is it not?
Idk
Maybe Im just confused here
@spare coyote Has your question been resolved?
yes, that's the first step
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how do u find this, i know u have to do the antiderivative but im not sure how since its multiplication
try intergral by part or since its in terms of p treat y as a constant
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I am kinda lost am i doing it right?
this is improper for a few reasons, though your computations themselves don't look too bad
that and the 2nd integral shouldn't be there; you've already done the integration
wait so i dont need it?
not only do you not need it, it's improper to have it
ah i was confused
cus someone told me i needed it 😭
which confused me even more
aight ill remove it
rather than the integral sign, you should instead have $\vert^0_{-2}$
Steakanator
ie $k(\frac{4x^2}{2} + \frac{x^3}{3} + 4x) \vert^0_{-2}$
Steakanator
and the is useless?
it's also improper
not sure how to write this on google docs
but lemme try figure it out
aight ty
