#help-33
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df =(z - 2.5) *m df =5
da = (z+2)*m da = 5.5
what is m and what is z
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is this the right intergral for
@drifting ingot Has your question been resolved?
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@slate hearth Has your question been resolved?
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what am i missing...
x = 0 right? since its between y and z?
so first option isnt true
then the second option is straight up given
but somehow im wrong
then since x is 0 third option is false
can't x be, say, -0.5 if y is -0.6
z < 0 is wrong as z > 0
but it for sure can be 0
yeah
z > 0 is given in the question how can that be wrong lol
I typo’d
great
but also
if i see somehitng like this again
should i be thinking that x could be a negative number as well?
or it is 0
sure, you don't know anything about x, it could be negative 0 or positive from the information given
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help?
whats the equation of a circle
wdym?
the equation of a circle is in the form of
$x^2+y^2=r^2$
Renz
Result:
225
Result:
81
,calc 81+144
Result:
225
but cant i make a right triangle?
@shadow nest what other two points?
-9,10?
-6,8?
not sure about the name two other points that must be on the circle
if the question asks any points
maybe the triangle?
the right triangle we can make
then just try to find ordered pairs that satisfy the equation
x² + y² = 15²
x is 9
right?
x is -9
ohh since its on negative side
@shadow nest can these be other two points?
-9,10?
-6,8?
its on the negative side
not quite
do they follow
x² + y² = 225
sub those values in
ohh i see
but i dont think other values work
@shadow nest 12 and 9?
,calc 12^2+9^2
Result:
225
its equal to 225
but it has to be on negative coordinante, no?
then it must be on the circle
since the right triangle is
both are positive right
mhm
then the coordinate is on the 1st quadrant
but it doesnt fit the blue line
now you have
(-9,12)
(12,9)
the question asks for what other 2 points that must be on the circle
yea
so we need one more point
this is for point C, our point (-9,12)
we have already solves that
what do you notice when you square 12
and -12
yea but (12,9)
thats for question number 2, naming two other points
we have already solved question number 1
yea
and also (9,12)
for question 2?
ohh yea they work
ye
ok thx
heres what you can do to find other points on the circle
what
(9,12)
(-9,12)
(-9,-12)
(9,-12)
like this
they will still all ewual to 225 when you do x²+y²=15²
since the square of a positive number will still equal the square of its negative number
like
(-9)² = 9² = 81
sry if i worded that wrong
just be familiar woth the eqn of the unit circle
always x^2+y^2=r^2?
since many trigonometric functions are defined based on x²+y²=1
thats the standard equation for a circle
but in a unit circle, the raidus is 1
so the equation of a unit circle is always
x² + y² = 1²
ye, the sine cosine functions are based on that
+know how angles work
angle in standard position, positive and negative angles
radians vs degrees etc.
im confused with periodic functions relating to a clock
yea
the ray of that angle where it intercepts the circle is a point right
P(x,y)
the x value is exactly cos(theta)
the y value is exactly sin(theta)
theres a short proof for it using sohcahtoa
which takes advantage of the fact that the hypotenuse of that right triangle is 1
ill show u what i mean
@shadow nest
ok so
the hand is 1 feet long right?
and it said if its pointing to the right, the height is 10 feet above the ground
lets put it in a cartesian plane
from this, we can say that the height of the center of the clock is at 10feet
@mint sonnet Has your question been resolved?
@shadow nest u still there?
yes agreed
ohh nvrm
i understand it
@shadow nest wait how during 0 and 60 minutes, height is 11?
correct
and the problem stated that if its pointing on the right, the height is 10
we can see that its perfectly alligned with the center right? which makes the height of the center 10 as well.
meaning, if the hand were at the top, we just add the height of its center (10), and the raidus (1)
yea
10+1 is 11 so the height is 11
but the radius is always 1
so 10+1=11 when its right?
but every side radius is 1
yea
but look at this
how?
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the very top of the circle must have a height of 10+1
.reopen
✅
@shadow nest u here
but radius all sides are 1
so +1 every side?
look at this diagram
the red lines refers to the height right?
when its on the top of the circle, the height is 11
yes
when at the center, its 10
how?
while at the bottom its 9
why is it decreasing? isnt radius 1
we are talking about the height
yes im aware but why the +1 only for the top
yea
and the height of the center of the clock from the ground is 10 right?
so to get the top, we add those heights together
10 + 1
but the +1 radius is on all sides of the circle
you get it now?
we dont have a cartesian graph
so what about my problem?
like without the graph
and why does the ladybug in this problem matter?
because the ladybug is standing on the end of the minute hand
the movement of the minute hand is in a circle right
but ladybug height will always be the same
10
no, it will change depending on the clock
since the hand will move along with the ladybug
ok lets put it this way
after 15mins, the height is 10 right
because the problem said that the height of the ladybug from the ground is 10 when the hand is pointing right
get it?
now
nor 9
at 6
at 6, or pointing downwards right?
mhm
yes
ok so if the center of the circle has a height of 10
yea
and theres a raidus of length 1 that points downwards
what would be the height at the bottom of the circle
10?
its 9
9
we are subtracting because the height went downwards
by ur logic, here the radius is -15
the hand is pointing downwards
no, the raidus is still 15, we are not talking about the height in that problem
ohh sorry
here, we are talking about the height, or the y-value of the ladybug
yes, its all 1
so the height of the center is 10 right?
and we want to find the height at the bottom of the circle, since that is where 6 is, where the minute hand points after 30mins
mhm
our height will move down by 1, because the raidus is 1, like in the diagram
since we are going down vertically
wait renz
at 12am what will be height
ye?
thats the time where trigonometry comes in
or you can just use
so is 10 minutes y?
no trig?
you cant use x²+y²=1
why?
you gotta use sine and cosine
not right
how?
how do we use sine and cosine
wait leme get a pic
ok thx
if you draw the ray of the angle, and find where that ray intersects the circle, you will get a point P(x,y)
i dont get what u mean
yea i see that?
its end point, which touches the edge of the circle
it can be represented as P(x,y)
where
x= cos(theta)
y = sin(theta)
but cant we use sin(x)=y/z
or smth like that
like we need value for theta
ye, we are essentially using that
but we need value
when you actually do that, you will get that x= costheta and y=sintheta
mhm
it means
we gotta find this angle
if we want to know the height of the ladybug at 10 mins
so a clock can be divided into 12 right?
yeas
what do you think is the angular measurement of a circle
1 whole circle is how many degrees?
Result:
30
its 30
meaning that this angle is 30 degrees
which angle?
since its from 2 to 3, which is a single part of what we divided
this one, the red one
but why specfically there?
do you know angle in standard position?
an angle is said to be in standard position if its initial position is at the positive x-axis, and its vertex is at the center of the circle
ohh ok
the inital position should be the horizontal red line
while the terminal side is the one rotated 30 degrees
or cosine(30)?
we will use
=
sin(30)
why sin?
whats thetha
our angle
thats theta?
yep
we dont have a hypotnuse
now whats sin of theta?
sin(30)=?
we are solving for the y-value
no it's directly the y-value of that point
y = sin(30)
but sin is length of opposite side/length of hypotenuse h
okay lets do that
yea
the orange lines will form a right angle
meaning, 1 will be our hypotenuse
now apply sin = opposite/hypotenuse
so sin(30)=x/1?
correct, but use y
so its just sin(30)?
sin(30) = y/1
,calc sin(30)
Result:
-0.98803162409286
yes
i got a neg number
thats in radians i think
meaning, the y value is 0.5
the y-value of that hand is 0.5 compared to the center, meaning you have to add them to get the height
ok can we please try one more?
ok how about at after 5 mins?
40 mins?
why?
wym after 40mins
yea thank you
yes
yes
what angle did u make
like 90 degrees?
this
huh
the angle must always be starting from the positive x-axis
and measure the angle from there
so u picked 3:40?
it should always start at the positive x-axis
and u picked 3 as positive x?
how?
think of the clock like a cartesian plane
the positive side of the x-axis should be the angle' ray
we can make a triangle here, but we dont actually need
just use the formula
y = sin(theta)
whats our theta here?
here
30?
not quite
ok so from 3 to 2 how big is the angle?
i dont get what u mean
-.5?
ok lets go back to the angle
we know thay from 0 to 1, the angle is 15 degrees
from 1 to 2 its 15 degrees
from 2 to 3 its 15
mhm
etc.
now, measure the angle from 8 to 3
8 to 9 is 15 so thats 15
9 to 10 is 15, thats another 15
im getting confused now
etc.
where ru from?
on unit circles
yea
im from philippines
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how would i do this
what kind of series is this? you might know a theorem about error bounds on this kind of series
@vestal mist Has your question been resolved?
alternating
do you recall how to find an alternating series error bound
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i cant understand the calculation for P(R|M,N)
@vital fiber Has your question been resolved?
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Which question?
Yes but I need to show work
Ok
But before I differentiate
And put X= - infinty
Yeah
0/0
Ah ok
Ln 1 is 0
Yeah
1/X is 0
Where did 1/x^2 come from in numerator
Differentiating ln (1-1/x)
Yes
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Does anybody know the formula for this? I was absent during our gen math class so i have no idea what to do
@obtuse mirage Has your question been resolved?
@obtuse mirage Has your question been resolved?
is this the formula for semi annual or monthly?
or are they the same?
and another thing, following that formula i somehow get 740 for this question
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Can anyone explain how i'd go about answering this ?
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i don't see the thing you're seeing
distance = 2 days reads like you're saying it's defintiely 2 days, so distance = 4
so like you substitute miles for distance
miles = 2 × days
then you add coefficient of 1
1 mile = 2 days
why 2 distance
you mean 1 distance
basically = isn't used in this sense
you would just write it in words
your main mistake is reading days as a unit
suppose it said
2 in = 5.08 cm
this is correct in the sense that it's short for
2 in × (1 in/in) = 5.08 cm × (0.3937 in/cm)
and like, as far as I know it's not used in this sense, you wouldn't see 2 in = 5.08 cm
but maybe i'm wrong
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nox💫
isn’t it?
once you cancel out the 2s and 4s, that is
Ah didn't see the alternating
ah
Alternating series test ought to put a stop to this series
(2^n)(n!)
?
oh yes oops
I was thinking about how the denominator can be the product of the first n odd numbers
im kinda lazy but isn't this telescoping
if you keep it as the product of odds, and rewrite with partial fractions
no, you won't get any cancelation like a telescoping series.
as far as I can tell anyway.
@fresh fiber Has your question been resolved?
nox💫
nope. Factorial's don't distribute like that
nox💫
Use the definition of factorials to help.
[2(n+1)]! = (2n+2)! = (2n+2)(2n+1)(2n)!
the part of 2+24+24*6 ig u can try to solve its recurrence
after that just use leibnitz criteria to see if converges or diverges
the progression should be
$a_{n+1}=2(n-1)a_n $
i just dont know how to solve this for a_n
ugh from where did (2n+2)! come from?
nox💫
oh
wait then
just
$\limit_{x \to \infty}\frac{2^n(n!)}{(2n!)}$
$\lim_{x \to \infty}\frac{2^n(n!)}{(2n!)}$
MECànica CQ4N7ICA
this limit ismt zero
so it diverges
just for leibnitz criteria
wait nvm
it converges

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Hello I was wondering if anyone was willing to explain how differential equations really work
Like how they show up in around certain topics
And the idea behind them
Also some stuff on how derivatives can be manipulated to solve differential equations
Right now I am just looking at simple first order examples so stuff too complicated probably won't make sense to me
Let's look at Newton's law of cooling. If we call the ambient temperature 0°, then a hot object will cool over time
Ummmm
dT/dt = kT
The hotter the object, the faster it cools
Is the ambient temp. the T value?
yeye
Okie
Then dT/dt is it's cooling rate at any time t
So I have a question
We see that the cooling rate of the object actually depends on how hot the object is. In other words, the derivative of the function T depends on the value of T
We call that a differential equation
When we work with dT/dt do we treat it like a symbol like we would treat f(x) as in we really don't think of it as a value or do we think of dT/dt as a fraction that we can multiply by dt to cancel out dt
This is probably a really elementary question
But I am trying to teach myself
dT/dt is a function.
It is related to the function T through the derivative
(That being said sometimes we split dT and dt up like it's a fraction. This is an abuse of notation that we use sometimes. dT/dt is not a fraction)
Ohhhh
Okay
Thats why they did that
That is why I was asking
Okay
So what is going on in the background
When we do that step
(there is a big debate over whether dy/dx is a fraction... if you want to think about it as one you probably won't get into trouble for a very long time)
Hmmmm
um, some of the things happening involve the chain rule
Well what is the official way when we are dealing with differential equations
if it's separable, the closest thing to an "official" way is to just separate and integrate 
Because canceling out the "denominator" of dT/dt seems weird
Wait
So we can separate
But how do we do that part
if you can get it into the form of like... $(stuff) \dd{T} = (other stuff)\dd{t}$
lemonsaurus enthusiast
then you can just integrate both sides
Yeah
But how do we get to that point, like the separation(unless we just cancel the dt on both sides)
i'm going to say something that will make some mathematicians very angry but that's their fault for making me mod
you can just multiply by dt on both sides
so, canceling it out
i mean kinda but it's effectively the same, you can keep the dT/dt on the left and integrate both sides dt
then you use the chain rule on the left to justify cancelling the dt's
it's basically u-substitution
So when we have a differential equation it is like dT/dt [f(T,t)] = kT for example
That is the full version right?
sure yeah that's a good example
So we take the integral and the derivative cancels out
if your function takes both T and t then you're not going to be able to separate them out like this though
Hmmmmm
let's try a concrete example
that is an easy example, yes
So integrate and get f(x) = integral of x^2
dx, yes
okay, let's try one that was like what you were trying to do earlier
If you don't like the idea of "splitting the not-fraction"
Solving through separation of variables is basically just using the chain rule, except we're hiding a lot of that detail
$\sin(t)\cdot\dv{T}{t} = kT$
lemonsaurus enthusiast
So when you multiply we have dx on the left and when we right the integral we just ignore writing the dx at the end
Okay
\begin{align*}
\dv{x} [f(x)] &= x^2 \
\dd{} [f(x)] &= x^2 \dd{x} \
\int \dd{} [f(x)] &= \int x^2 \dd{x} \
f(x) &= \f13x^3 + C
\end{align*}
lemonsaurus enthusiast
So in the third step we just put the integral sign in the front of the x^2, and ignored that we usually put a dx when writing integrals
there is a dx already there
Yeah
much like there is a d[f(x)] on the left
well, it gets integrated, in the same way that if you integrated "dy" you'd get y
in fact, if you replace f(x) with y in that, it may be more palateable
Hmmmm
technically I could put like +C on the left and +D on the right, but they'd both get combined since they're arbitrary constants
I think I am thiking of this wrong
Whn we write integrals do we always put a d(something) at the end
they always need something like that
I just thought that was just there to let us know what it is with respect to
but here i can show you a slightly different way where we do always write down both things
Okay
(sort of? it's talking about the width of the rectangles in the Riemann sum)
Okay
(which is infinitesimal)
Oh
What about discrete functions
I guess at every horizontal step the derivative would be 0
,, \begin{align*}
\dv{x} [f(x)] &= x^2 \
\int \dv{x}[f(x)] \dd{x} &= \int x^2 \dd{x} \
f(x) &= \f13x^3 + C
\end{align*}
lemonsaurus enthusiast
yeah i mean that way works
yep! it's just a slightly different way of doing things
ok now try this one: $\sec(t)\cdot\dv{T}{t} = kT$
lemonsaurus enthusiast
you could, seems like a reasonable start
Okay
i'm going to give you that sec = 1/cos for free
$\dv{T}{t} = kT \cdot \cos(t)$
lemonsaurus enthusiast
but don't let me stop you from getting paper
yeah that seems good
well for one thing you're missing the +C
and for the other, is that LHS correct?
What is LHS?
left hand side
Oh by "ln" I mean natural log
yeah i know
I am confused
if you take d/dT of ln(kT) , you get 1/T
Does it have to k*ln(T)?
i think it's ln(T) / k
because you just pull the 1/k out from the start
and then do your integral
that one's tricky, i've messed it up a lot
anyway
oh yeah third thing, you didn't do the trig integral quite right either
just a sin error
So it is (ln(T))/k + A = sin(t) + B
So I can move the A onto the other side and just make it one costant right?
yep
you are also welcome to integrate the k into the C, if you want
Oh okay
like when you have k(ln(T) + C)
you can distribute the k and, well, kC is just C right?
So that is the value for T
yep
often these differential equations will be paired with an initial value
so you can calculate what C is
yeah
Okay
i guess you wouldn't plug t in, but T and dT/dt
No
you plug in T and dT/dt to make both sides in terms of t
and then check they're equal
Okay
remember this was the original: $\sec(t)\cdot\dv{T}{t} = kT$
lemonsaurus enthusiast
So can I just say T=2
Okay
Ohhh okay
I just do this
sec(t) * dT/dt = k* e^(k*sin(t) + C)
Is the correct
yeah, so you'd calculate dT/dt
just like you've done before, using the chain rule and stuff
Okay
So when solve this equation what does that mean in context of this example
Just so it is easier to understand
this example represents like... a roast turkey in an oven that fluctuates in temperature
,w graph e^(1*sin(t) + 3) from t=0 to t=10
So when I solved the first one that would be how fast the temp. of the turkey was fluctuating
which first one sorry?
The sec one
i think in both of them you were finding T(t), the temperature as a function of time
So the sec(t) * dT/dt = kT was the first one
was there a second one?
oh, that was just for verification
no problem! i think you understood well
@past estuary Has your question been resolved?
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Stats testing a hypothesis for a proportion.
No clue how to do the bottom section with the choice between A and B, and the example problem they give is no help either.
oh I got it nvm
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Wait I was trying to figure this out. z0 is just the test statistic but what is za? I don't think I've seen that notation before.
Neither have I
I think it has something to do with the level of significance, and I used the table to figure out it's za=1.28. I honestly still don't understand it.
za is the z-score at probability a
ah
I was about to say that. And "za/2" is just the z-score at probability a/2.
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For this question, I'm assuming you have to minimize the perimeter?
I'm writing up my work neatly. I've done it in a way that's only legible to me 💀
can you give me a minute?
and I'll share what I have
Np
That window question is in literally every Cal 1 class
respect the jokes
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do I just sub in r into the perimeter and see when it's minimized?
reminder this was the q
sorry for pinging you but could you please check what I have till now?
guys why did you hijack this channel wtf 😭
💀
imma just go to another channel
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sorry about that.
I believe that P is 2h+2r + pir
If it was 2(2r+h) + pir then that would mean we are going around the entire rectangle when getting the perimeter
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