#help-42
1 messages · Page 28 of 1
heres #14 again wtf is wrong
ignore the 4x
i eraded alot
erased
then if you don’t multiply top and bottom, multiply both sides of the equation with the produce of all 3 denominators
cross multiplying
ans canceling out
how did the other side become 8
yea
nevermind
whats wrong with it 😭
the answer is 26 because i looked it up
idk how they got it
yea i got that
should be 2x + 2
highlighted part
does the first 2 cancel out
yes
how do those even multiply
?
you get 5x + 40 instead of 10x + 80
whwre does the x+2 go
whwre is it
it stays
yes but they all have the same denominator, so they cancel out
what x + 2?
and it doesnt get removed
your working is correct except for this highlighted part
the 2 factors out which leaves 5/x+2
what do you do with x-2
it cant be there
idk what you’re saying
redo your wiring but change x + 1 to 2x + 2
you get 5(x + 8)
no x + 1
@hollow mural

its -(6x + 6) not -6x + 6
wtf is the problem
^
where did you get the -
I think you're trying to solve this too fast without actually understanding what you're doing
Which is just gonna make your situation worse, and take longer
so this
Js
where did you get- from?
well there’s a negative
thsts the same thing you had before
because you’re subtracting 3(2x + 2)
so it wouldn’t be what you have
this is being subjected
subtracted *
because it’s negative
in the equation
nice
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could someone walk me through this/how do i proceed?
perfect
how would i find e from there
If you have p(x) = x^4 + bx^3 + cx^2 + dx + e, p(0) = 0^4 + b0^3 + c0^2 + d0 + e = e
So just find p(0)
From the factored form
Yes
ohhhhhh i see
thank you!!
i have a question regarding part b
(this is the answer key)
so i understand up until the 0=x^3-16x^2 + 79x -190
i know that the next step is synthetic division
but why do they use 10 as the divisor?
how do they know it’s 10
Its mostly guess and check when they used the rational root theorem
so rational root theorem is the p/q thing right
factor of last term/factor of first term
so why is the q +-190? i thought 190 was the last term
so it would be the p not the q
but for q it has +-190 beside it even though 190 is the last term
@vale wraith Has your question been resolved?
@vale wraith Has your question been resolved?
@vale wraith Has your question been resolved?
Yes
You need to consider +- as while using it
If you think about why the rational root theorem is true, it should pop out why
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guys I am not understanding this
Degree 4. Roots of multiplicity 2 at x = -1/2
and roots
of multiplicity 1 at x = 6 and x = −2. y-intercept
at (0,18).
I did this question like 18=c(x-1/2)^2 (x-6) (x+2)
and solved for C
but apparently its wronf
its not x-1/2 its 2x-1 can someone explain why
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for r'(t) i got <-psin(t), pcos(t), q>
for r''(t) i got <-pcos(t), -psin(t), 0>
since the formula for an is sqrt(|a|^2 - (at)^2), and at is 0, isn't the answer just p?
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you need to know the secret number
vaporization energy
0.644
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I have 0 clue how to solve this problem I would really like some assistance
I Took it straight on discord but thanks
that is missing information, i believe. How many hours per week do they work?
or is that what you're asked?
I’m doing algebra so I have to write a “let x =…”
okay, then they want you to determine payroll as a function of said hours worked weekly
said payroll is the sum of the payrolls of each person
So the variables are the hours worked
I’m going to just ask my teacher for clarification
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I understand how to get to the exponential function, but how do I do the linear function?
instead of considering the general form of an exponential function y = ab^x, you should consider the general form of a linear function y = ax + b
from there the steps are very similar
That makes sense but in the second problem the linear form is y = 21 + 21(x - 2)
Which is the answer the teacher gave us
And the linear form is in the explicit arithmetic formula
?
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I think I made a mistake in the circumcenter I just don’t know how and where
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hello
<@&286206848099549185>
Yes I need help with checking the my work, I don’t think the circumcenter is correct
<@&286206848099549185>
ok. Tell me about the problem
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This doesn't seem to be a satisfying explanation.
I've seen other explanations that are definitely reasonable.
For example, if the distributive property is to hold, we have:
-a(-b + b) = 0
which is: -a(-b) + -ab = 0
Which shows that -a(-b) must be a positive for the equality to hold.
Lang's explanation using his example:
(-1)(-1) = -(1(-1)) = -(-1) = 1
This doesn't seem to show anything to me. The steps are all obvious and sensible, but I don't see how it reveals anything about multiplying two negatives. It seems that we're saying:
"see, two negatives equal a positive, let me prove it: (-1)(-1) = 1. See, this shows that two negatives equal a positive."
I think I'm missing something.
He tells us to prove the general case with -(ab), but I run into the same problem.
To be clear, I know that two negatives equal a positive, and I've seen other more satisfying proofs of it.
I'd just like to understand what I'm not seeing from his explanation.
@neat gorge Has your question been resolved?
It's hard to comment on it if you don't show what properties you are working with
I'm working through Lang's Basic Mathematics.
Up to this point, we only have the properties of addition and distribution.
which of those steps do you take issue with
None of them my only issue is:
(-1)(-1) = -(1(-1)) = -(-1) = 1
I do not see how it accomplishes what (I think) he says he wants to accomplish, which is showing that two negatives equal a positive. I do not see how the steps he provides in the picture reveal anything about multiplying two negatives.
All of the properties make sense. I'm only failing to understand the proof using his method.
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funny how they give you something called l but then ask about I, which they tell you nothing about.
I think I is the integrated l
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damn u still on this problem
Maybe the square root of 2 is a bambooxle
Just there to make you think Taylor series won't work 
idk if you ever bothered trying it out so I'll try it soon
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How to go about solving this?
On 1 and -1, all of them make sense but sec and cosec don't have any values.
Ehh
Isn't f(x) = (3pi)/2?
I'm talking bout sec^(-1) and cosec^(-1) —
Isn't there domain R - [-1, 1]?
And sin^(-1), cos^(-1) have domain [-1, 1]
It would mean sec and cosec doesn't have a value for any x that sin, cos has values for.
@grim imp Has your question been resolved?
wot
sec = 1/cos
If cos = 1
Then so does sec
So same angle should work
And inverse sec returns that angle value (in a specified range)
Same for arccsc
ohk, seems I was mistaken bout the rang, domain of sec and cosec.
so that means, this question can be framed as sin^(-1) + cos^(-1) + tan^(-1) + cot^(-1) + 1/(sin^(-1)) + 1/(cos^(-1)) ?
hey friends , i cant seem to solve a problem can u help me out ? it says : proof that v is a solution for the diffrential equation (y'-2y=0) only if v+u is a solution for (y'-2y=xe^x) where u(x) = (ax+b)e^x
@grim imp Has your question been resolved?
Sound tad complex for me. Bet someone else can help u.
But this channel is under use right now. I'd recommend asking in another one.
#❓how-to-get-help
alr bet thx
@grim imp Has your question been resolved?
yeah
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how is f(x) 1/x a continuous function
😭
isnt 1/x discontinuous at x=0
o wait but the domain of 1/x dosent include f(0) so its still continuous....?
but i need to take my pen off paper
the notion of continuity at a point $x_0$ only applies to the points of the domain for the function
ohhh ok thanks :)))
The notion of discontinuity does not apply only to points of the domain, though
you need to understand this distinction
could u elaborate a bit on this...
so a continuous function can have discontinuities, but not in points of the domain
now it is true that saying 1/x is continuous on its domain doesn't say much
most interesting theorems about continuity require continuity on an interval
but bc its not in the points of the domain the function itself is still continuous right
we didnt get that far yet in class man 😭
for example the intermediate value theorem is completely screwed up with 1/x around x=0
well you'll get there ^^
that sounds hard i hope i dont ;-;
could someone confirm this statement
:D
i think alex is talking about the different types of discontinuities that exist
This calculus video tutorial provides a basic introduction into to continuity. It explains the difference between a continuous function and a discontinuous one. It discusses the difference between a jump discontinuity, an infinite discontinuity and a point discontinuity. A point discontinuity is a hole also known as a removable discontinuity....
you need the function not to be defined at the point to have an infinite discontinuity for example
oops I replied to alex
ye but even tho there is an infinate discontinuity at x = 0 the funciton 1/x is still a continuous function is what he explained to me yes?
bc the point x = 0 is not in the domain of the function?
i will be watching this thanks :)
yes?
For the functions \[
\map f x = \env{dcases*}{
\hp - 1 &if $x \ge 0$ \\
- 1 &if $x < 0$
}
\tss{and}
\map f x = \env{dcases*}{
\hp - 1 &if $x > 0$ \\
- 1 &if $x < 0$
}
\]
which one of them is continuous
neither?
are you sure?
no ;-;
bc for the 1st one its still defined at x = 0
but for the 2nd one it isnt
wait whats the difference between a point being defined and a point existing
idk i hear those 2 termes being used and idk the difference
Dang, even I didn't know that
@grim whale In that case I might've mislead you a bit in the previous help channel
I'm evil
the first one is not continuous because the limit in 0 does not exist
Alex you're a hero
in the second, x=0 isn't in the domain so it doesn't count for whether it's continuous 😌
THE DOMAINNN🙌
everyone hates continuity
I love continuity
ik this is basically the same thing but can some math genius pls confirm above statement so i dont mislead when i offer the little knowledge i have to otehr people
😭
Yes, if all points in the domain of the function are continuous then the function is continuous
thats why you shouldnt be confused, for when for example, someone says ln(x) is a continuous function
even if its not defined at x = 0 or something
yasssss
@remote mural Is sqrt a continuous function? f(0) is defined but the left limit as x approaches 0 of f(x) doesn't exist
bye 
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i have read up about this a while back
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isnt it continuous bc its continuous everywhere in its domain
o shoot
You can only talk about continuity on the domain where the function exists. The function doesn't exist for $x < 0$ so we cant talk about limit values for $x < 0$
i believe
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alex your profile is so neat
thank youu
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How would I inverse laplace 2/(s^2+4)^2? I tried looking at the tables but i couldnt find anything in that form
break it up into two
then use convolution theorem?
how?
[
\map F s \cdot \map G s = \f2{(s^2+4)^2}
]
for $\ds \map F s = \f2{s^2+4} \tss{and} \map G s = \f1{s^2+4}$
i mean you can do it using convolution theorem surely, im just afraid i am overcomplicating this perhaps
been a while since i did Laplace
Sorry if this question sounds too stupid but
In here, does L(F(s)G(s)) = L(F(s))L(G(s))
i just got started with laplace transform so im sorry if this sounds stupid
no it doesnt
if you have $\cmap{\LLL}{\map f t * \map g t} = \map F s \map G s$, then: [
\cmap{\LLL^{-1}}{\map F s \map g s} = \map f t * \map g t =\int_0^t \map f \tau \map g{t-\tau}\dd \tau
]
does the * mean multiply?
i dont think it applies here? i can only think of convolution theorem right now, sorry
f(t) g(t) are unknown?
thats what you are trying to find yeah
and then compute the integral
i dont know sorry 😭
okay no worries
you can use this then
im dumb
it does apply here
you have a = 2
but your numerator is 2 only
so you need to add a 2^3 term to the numerator
i.e. [
\f{2}{(s^2 + a^2)^2} \tss{is what you have right now, and you want to transform it to} \f{2a^3}{(s^2+a^2)^2}
]
yeah
what do you multiply by the numerator to get the 2a^3 at top
a^3?
a^3/a^3
yes!
also
laplace transforms are basically integrals
with integrals, you can pull out constant terms
so you can pull out the 1/a^3
do you know what to do now
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So I have to calculate exact value of arcsin(sin(-4)) and my question are:
- what is sin of integer (why not π or degrees, how to calculate that integers)?
- how to solve when problem is arcsin(sin(x)) and not sin(arcsin(x))?
So you just don't know that
arcsin(sin(x)) = x
this is incorrect
sin(arcsin(x)) is not x, right?
Huh ?
Yes but under the condition
1 >= x >= -1
I understand your point now
arcsin(sin(88888 pi )) = 0 ≠ 88888 pi
That's not what I expected
I thought you would talk about
Arcsin(sin(130⁰)) ≠ 130
same thing
For arcsin(sin(-4)) I know answer is π - 2, but I don't know how to calculate that
It is just because
Arcsin will output the primary acute angle only
Because sin(130⁰) = sin(50⁰)
So it will output 50⁰
So yeah arcsin has some little problems
So you are now talking about radian right?
Yeah, I have to provide radians
So for some angle x
We know that
$\sin(\pi-x)=\sin(x)$
Sherif Player
Ok, so it's some rule
It is like an identity
Wait a min to send you a picture of it
It is not here lol
But you can see if you used sin(a-b)
Sin(π-x) = Sin(π)Cos(x) - Sin(x)Cos(π)
If you done it correctly you will get
Sin(π-x) = Sin(x)
@red sapphire Understood?
One moment, i'll write it on paper to see
It doesn't need paper to do it
Sin(π) = 0
Cos(π) = -1
Right, but can sin(4) be transformed to pi form or it has to be calculated as number in range of 0;1
Ah, ok I understand now
Thanks
Please wait
I don't think we can do it easily but to do it
First
Sin(-4) = -Sin(4)
You might ask why we did that
You will understand
-Sin(4) = -Sin(4-π+π)
-Sin([4-π]+π)
Now we just use the identity
Of Sin(a+b)
We will get
-Sin([4-π]+π) = Sin(4-π)
You know that π = 3.14 approximately
So this number will be less than 1
Which means that it will be less than π/2 which indicates that the angle is an acute angle
So we can say that
Arcsin(Sin(-4)) = Arcsin(Sin(4-π)) = 4- π
No problem
When you face a problem like that you have the table of identities that you can mess around to get the answer
You don't have to do all of that stuff if it is on ArcCos or ArcTan because they don't have these confusing properties of ArcSin
It is Just
ArcCos(Cos(x)) = x
ArcTan(Tan(x)) = x
Any questions?
Not really, thanks
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hello why in this i dont have to ckeck denominator different 0?
only root >= 0
that’s the only you have worry
do i take the whole thing and do it
something is wrong with this
What did you get?
x>= +-3
.doc
Not exactly
just have to check condition of the root
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!status
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 was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
Idk where to start
CST (please ping when replying)
X coordinate is a and y coordinate is b
well in terms of the equation
Idk i don't think i get what you are saying
Ok
If the x-coordinate of the point is a and the y-coordinate is b, and the point is on the line…
Should i just pick a point and insert the numbers?
(5;0) for example
40?
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I have attempted to answer this question and here is my current progress:
- Triangle BDH is isosceles. Using this information, the measure of angle BDH has been calculated as 54°.
- Drawing a line segment from G to H results in triangle GHI, which is isosceles. Angle GHI is 45° and the angle at vertex G is 90°.
However, I got stuck. I feel like I need to use angle FCG but I don't know how. I tried connecting other line segments but nothing seems to help me get closer to finding the angle.
@oak wraith Has your question been resolved?
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Can someone explain how the chain rule derives this?
Do you know chain rule
yeah i know what the chain rule is but I am not sure how it's applied haha it just seems like they just apply it out of nowhere
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How would I find what value of x makes this expression undefined? (How would I find the non permissable values)
x + (2/(x+3)) = 0
What I'm confused by is that this expression can also be written as 2/1 divided by x² +3x + 2/x +3. I would then set the 1, x+3 and x²+3x+2 to 0, but obviously 1 can't equal 0
wait
I think I got it
I remembered you look at the original expression, thank you
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how do i find the number that the square rooted number is multiplied by?
Is there a certain way you've been asked to approach problems like these?
Anyone good at math?
I would hope that most of us are. If you need help, you should go to #❓how-to-get-help
As this channel is occupied
no there hasnt i just started the unit yesterday
What have you learned about square roots so far?
289 is a perfect square, so there is a number that when multiplied by itself will give you 289
ok
There are a couple ways we could approach this---I'm assuming you can't use a calculator for it
Often the first idea that people will try with new concepts like this is to just guess and check
If you know that 9 squared is 81 then you know that the square root of 289 is bigger than 9
ok
Alternatively, you could also list out the factors of 289 and see if you find two that are the same
This problem is harder to do that in, because its only factors are 1, 289, and it's square root which you're trying to find
yeah i figured that
If all else fails, try guessing and checking different numbers
If you want a hint, 20 is too high (20 squared is 400)
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hi
no
sorry you're right
try the chem server in #old-network
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@golden crater Has your question been resolved?
This is a math server
#old-network for an appropriate science server
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Hi
To show that (u1,u2) have the same space as (v1,v2) is it enough to find a linear combination that makes it so:
x * u1+y * u2 = v1+v2
@latent zinc Has your question been resolved?
no, it would not be
a stupid counterexample would be that e.g. v1 = (1,0) and v2 = (2,0) do not span the same space as u1 = (1,0) and u2 = (0,1)
where 3\ * u1 + 0 * u2 = v1 + v2
what you do need to check is that a) v1 and v2 are independent and that b) you have x * u1 + y*u2 = v1 and x * u1 + y*u2 = v2 separately
(where the x and y can be different across the two equations in b)
(a) needs to be checked because u1 and u2 are independent
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Aight
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Guys I need help
I used the sine law for this but Im still confused I got the wrong answer according to an ai math tutor
i got 8.78cm..
rounded to 8.8
,w (15.3/sin(77pi/180))(sin(34*pi/180))
hm
the left one is nonsense
it implies the side opposite the angle D is DE
the right one, youve wrote them in the wrong boxes
34, 15.3, 77
ai is way off
as usual
youre right
@frosty marsh Has your question been resolved?
one more thing
I did the same thing here but cosine law
i got 64 degrees
rounded
this
is it fine?
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have i wrote the piecewise function corrwectly?
where does the 1125 and 4875 come from
point slope form
i plugged in a point to find the y intercept of the graph
so i could write the equation
so it is randomly picked?
no, i use the end point of the first part as the point for the second part to solve
because they share that point
b/c its continuous
but like tell me how did u get 1125 and 4875
what is the calculation
sure
so for part 2
we're given the slope 75
bc its 75 per t shirt
so we have y = 75x + b
bc we cant assume theres no y intercept
so we plug in a point that we know is on the that line
the point it shares with the previous line
(75, 90(75))
which is (75, 6750)
so you plug that in
and get
6750 = 75(75) + b
b = 1125
so the equation for that line is 75x + 1125
is that valid is that correct
@remote mural
its not
why not
first, 75(75) + b is not defined
because slope = 75 applies to 75<x<=150
second, the y-intercept should not be concerned here
why shouldnt the y intercept be taken into concern, if i ignore the y intercept then the equation of the graph is wrong
so think about it like this
you want to buy 76 tshirts for example
for the first 75 t-shirts, it's 90*75
right?
yes
for the 76th t-shirt, why should it be 75 + 1125?
you just spent an extra 1125 dollars for nothing
what no if i buy 76 shirts it would just be 75(76)
where are you getting total cost from
75(76) means you are ignoring the price of the first 75 t-shirts
think of it as a function of time
not t-shirts
like for the first 75 seconds the speed is 90mph or sth
wait but then why isnt my original answer correct
wait
hold on
so the equation for the second line is just 75x + 90(75) ?
that doest make any sense
but if the equation of the line is just 75x then that means if you plug in 80
youd be paying 75 each for 80 shirts
which is not right
youre paying 90 dollars each for 75 shirts
then paying 75 each for 5 more shirts
so i still think my original answer makes sense
tis the graph of ur func
since the cost of the 76th t-shirt must always be higher than the cost of the 75th t-shirt
and I was wrong when I said the second equation would be 75x + 90(75)
it should be 75(x-75) + 90(75)
which should make sense
my boy
to this
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for part a) i tried $|z+1|=\sqrt{(a+1)^2+b^2}=\sqrt{a^2+2a+1+b^2}$ but dont know what to do from there
jstn.
Do you know Euler's identity
not realy
is there any way to do it without that
,tex .demoivre
riemann
i do not
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How to solve this?
What is y_n?
n_th term in what?
I don't know
@steep vine Has your question been resolved?
we can't go further
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where is this 1 coming from in the last term?
i can see that (24sec^2(u)) is being factored out of the function. I just can’t figure out where that 1 is coming from
why is that being added to tangent here? why didnt the qty 48t^2 go to the tangent term
in the 2nd qty
yeah, im just having a harder time then usual seeing the commutivity with all these trig functions
i think i see it
ill keep practicing
thanks
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y=√(|x-1|+2 ) how the graph shifts relative to y=√(|x-1|)
,tex .transformation rules
riemann
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so because being hopeful mean's you're only 10% likely to donate and the control is 13% likely donate, does this mean that being hopeful does not mean anything statistically significant?
@burnt cobalt Has your question been resolved?
<@&286206848099549185>
no i think that this data being hopeful does not lead to a statistically significant difference in the likelihood of donating to a black organization when compared to the control condition
wait so what does it mean then? Because being hopeful means that you are 10% likely to donate, but the control is 13%. so
doen't being hopeful mean that you are less likely to donate?
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!original
Please show the original problem, exactly as it was stated to you. A picture or screenshot is best.
If the original problem is not in English, then post it anyway! The additional context might still help helpers help you. Do your best to translate.
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I need help with this
I know that I can use the derivative to find the slope of a tangent line at any point
f'(x) = -2/x^2
I plugged in x=1 into f'(x) to find the slope of the tangent line at x=1
but i dont know how to move on from there
y2 - y1 = m(x2-x1)
well, m is 2
if they are just asking for the instantaneous slope then tangent is fine, but judging from what u said abt moving on
ok hold on'
and x2 will be x = 1
y-(-2) = -2(x-1)
y+2 = -2x + 2
y=-2x
so its -2x?
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I know the derivative of y is 2x-2
then i evaluated f'(1) which is 0
I got 1,0
then i did y-0=0(x-1)
and got y=0
as the tangent line
is this correct?
You need to plug the 1 into f not f’
f(1)!=0
your tangent line passes through the tangent point at x = 1 wrt to f
f’ can look nothing like f or the tangent line
f’ is just the slope
@bronze karma do you still need help?
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Prove that EF is parallel to BC
A The starting point of the circles
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Does anyone know the exact name of this topic
I’ve been trying to find examples to practice but it’s to no avail and I’ve done all the ones in the book
i googled that and it doesnt show anything like these ones
its just algebra with an emphasis on proofs
ok thank you
if you want textbooks, there are a couple
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Since 2x-1 is a factor, you can use remainder theorem
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!status
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 was told that it's wrong.
4. I got an answer and would like my work checked.
5. I have a question about someone else's work/solution.
6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
Solve the following inequalities algebraically. Confirm your answer
with a graph.
So I have gotten to x^2-2x-x but I wasn't able to find two factors to find it's roots
x^2-2x-x
- there are two sides to the inequality; where's the other side?
- you're missing a power somewhere, this doesn't make sense
and obviously that equation is problematic because if I subbed it into the -b+/- sqrt b2 -4ac/2a formula I'd get fractions
I'll break down mysteps
first I moved all the factors from the left side to the right
then I found that x-0 is a factor
then I did synthetic division
and ended up with that
several things
- there are two sides to the inequality; where's the other side?
- you can't just divide both sides by x, or x-0; you need to preserve it as a factor, so you'll end up with x(stuff)
- you didn't quite do your synthetic division right
- yeah I'm aware but tbf it probably doesn't matter because right now I'm just doing algebra
- I subbed in 0, because doing so would make the function = to 0 which means 0 would be a factor in this case
- I think i messed up on the step before which is why I did synthetic division incorrectly
you need to keep both sides, it's like keeping units
or else you'll get confused whether you have e.g. 0 < stuff or stuff < 0
and yes i think you made an error combining terms
okay, then in that case my thing would be $x^3-2x^2-x \leq 0$
no it wouldn't
I agree, I'll try that again
\leq, by the way, if you want it (also \geq)
RecRio
okay
my answer is different this time
probably the right one
$x^3-2x^2-3x\leq0$
RecRio
x-0 is still a factor in this case
yep
since subbing in 0 would mean the eq. equals 0
(and since everything has a factor of x)
now we're working
$\polyhornerscheme[0]{x^3-2x^2-3x}$
Haylsune Miku
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
$x(x+1)(x-3)$
RecRio
Haylsune Miku
yup, would 0 be included in the numberline in this case?
yes of course; x=0 will make the expression on the LHS equal to 0
RecRio
Haylsune Miku
yeah
oh then that's wrong
when are each of those factors greater than / less than 0?
make a chart
for each of the three factors
when are they greater than 0? when are they less than 0?
ie when are they positive / when are they negative
what does that mean for their product?
remember that negative times negative = positive
my chart looks somewhat like this
on the left, vertically stacked
x
x+1
x-3
f(x)=
on the top, horizontally stacked
x<-1, -1<x<0, 0<x<3, x>3
<-1 | -1<0 | 0<3 | 3<
x - | - | + | +
x+1 - | + | + | +
x-3 - | - | - | +
f(x)
Ohhhh
I see
I picked 1 as a term
for -1<x<0
lol
ok so
yeah our thing is the same then
so what should the f(x) line read?
-,+,-,+
in that case, xe(-inf,-1)U(-1,0)
<-1 | -1<0 | 0<3 | 3<
==========+=======+======+===
x - | - | + | +
x+1 - | + | + | +
x-3 - | - | - | +
f(x) - | + | - | +
so when is f(x) negative or 0?
-1<0 or 3<
those are + signs
wait a minute
we're looking for
less than or equal
oh ok
less than -1 and 0<3
ok, and what about at those points?
like what if x = -1
would your original inequality be true?
it would, since it's less than or equal to 0
