#help-0
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Can’t seem to get the right answer. Don’t know where I am messing up
@hallow thicket Has your question been resolved?
<@&286206848099549185>
,calc 3*81/4
Result:
60.75
which step were you talking about?
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how do this
@prime spindle Has your question been resolved?
going to use a, b, c instead of alpha beta gamma
\begin{align*}
& a^2b + a^2c + b^2c + b^2a + c^2a + c^2b \\
=& ab(a+b) + ac(a+c) + bc(b+c) \\
=& ab(a+b+c) + ac(a+b+c) + bc(a+b+c) - 3abc \\
=& (a+b+c)(ab+ac+bc) - 3abc
\end{align*}
hsp
the second one just write it in terms of (ab+bc+ca)^2
i added abc to each term so i could get all of them to have (a+b+c)
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tf
wut
.reopen
✅
no?
yes
for the second one
it would be (αβ+βγ+αγ)^2
and u would just sub in αβ+βγ+αγ
into the bracket right
so (-2)^2
right
?
no
wait
$$a^2b^2 + b^2c^2 + c^2a^2 = (ab+bc+ca)^2 - 2(ab^2c + bc^2a + ca^2b)$$
hmm
the second term is weirder than i thought
hm
oh wait no its not
hsp
which is $$(ab+bc+ca)^2 - 2abc(a+b+c)$$
hsp
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Pre-cal. Im so at a loss, i don't know what context to give
$(\cos(\theta), \sin(\theta))$
hsp
with that, i plugged it in and answered this. It said it correct but its reasoning makes no sence
this is the information given after answering it
id say the trigonometric way is far simpler
I found the page on my textbook connecting x^2 to cos and y^2 to sin
Yea, the way you showed makes more sense.
Thank you!
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trying to figure out how to do solve this
basically tryign to do (1/15) + 2
= 2.066
but getting an incorrect answer
please advise. thanks
don't use a calculator
work with fractions
get a common denominator etc
supposedly they want you to arrive at an exact value
what do you mean exact value
so im assuming this answer will result in a decimal number if they're asking not to round the number
if anyone could help out just send me a DM. thanks
i already have the answer but i dont know how it got to it
do you know how to add fractions?
yes
do that here
so already simplified the 1/(3*5) to 1/15
are you able to express 2 as a fraction so that your two terms have a common denominator?
1/15 + 2 translates to 1/15 + 30/15?
yes
yes
ok so
you already got to
1/15 + 2 translates to 1/15 + 30/15?
arent you supposed to multiply the top and bottom by the same number to get the common denominator?
and you're just 1 step away from the answer
well like you said
arent you supposed to multiply the top and bottom by the same number to get the common denominator?
2 = 2/1 and multiplying numerator and denom of that by 15 gets you 30/15
which i thought you did already when you said
1/15 + 2 translates to 1/15 + 30/15?
@gloomy vigil Has your question been resolved?
@gloomy vigil Has your question been resolved?
@gloomy vigil
You have (1)/(3 • 5) + (2)/(1)
Which becomes (1)/(15) + (2)/(1)
To get the common denominator, you have to multiply one of the fractions or both in some cases to find something that is in common.
You can multiply 2/1 by something to get 15.
What would you do?
Hint ^
I make short, to-the-point online math tutorials. I struggled with math growing up and have been able to use those experiences to help students improve in math through practical applications and tips.
Want my resources? https://www.youtube.com/channel/UCQv3dpUXUWvDFQarHrS5P9A/join
If I helped you in this video, I would love to have you subscri...
there's no point with just responding with ❌,
you need to tell us what issue you still have with this @gloomy vigil
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In an arithmetic progression, the twelfth term = sum of the first twelve terms in the arithmetic progression. Find the 6th term in this progression.
I try to equate the formula of both things, but not much is obtained.
UPDATE: The answer is 0.
I then form the formula of finding the nth term
Tn = a + (n-1)d
Tn = -5 + (n-1)d
T6 = -5 + (6-1)d
T6 = -5 + 5d
T6 = 0
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can a closed contour cross itself?
yes
if it does not, it's called a simple closed contour
then how about this
the closed contour anticlockwise
can it also cross itself?
the orientation of the contour could possibly be ambiguous
depending on how it encircles poles
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looks like you got it
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Find the derivatives by 1st principle 1/3-2x
do you know what is first principles?
Yes I did some calculations but I couldn't reach the answer
$m=\left(\frac{f(x_1)-f(x_0)}{x_1-x_0}\right)\$
We let $x_1=x_0+\Delta{x}\$
$m=\left(\frac{f(x_0+\Delta{x})-f(x_0)}{x_0+\Delta{x}-x_0}\right)\$
$m=\left(\frac{f(x_0+\Delta{x})-f(x_0)}{\Delta{x}}\right)$
Frosst
which step are you stuck on?
do you have more working out for 2nd last and last line
i cant quite follow you've done a lot of steps there
,rotate
No but at last I forgot to write 1/delta x
there should be a bracket on the bottom
I'm not getting you
$\frac{dy}{dx} = \lim_{\Delta x \to 0} \frac{2x+2(x+\Delta{x})}{(3-2(x+\Delta{x}))\cdot (3-2x)\cdot \Delta{x}}$
Delta
1/Delta X is missing
wait what happened to lim
\lim_{\Delta x \to 0}
Frosst
aha
i got there in the end
but there's supposed to be a bracket there on the 3-2(x+delta x)
that's my solution you should be getting the same i think
didn't need the expand the denom like that
also don't be lazy by not writing Lim where appropriate
Thanks
@bright tree Has your question been resolved?
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How can I solve this?
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hey
Say R is to be the Leuteo Foundation reserve on day n;
R =100,000,000
Let E be the amount vested on day n :
R =R-1 (1-d) = E (1-d)n
what does this mean?
<@&286206848099549185>
@oak gust Has your question been resolved?
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what is the difference between stationary point of inflection and point of inflection?
stationary points of inflection are also stationary points
points of inflection don't have to be stationary points
(0,0) would be a stationary point of inflection
(2,-3.2) would be an ordinary non-stationary point of inflection
Can you please answer mine @gray isle
your what
Say R is to be the Leuteo Foundation reserve on day n;
R =100,000,000
Let E be the amount vested on day n :
R =R-1 (1-d) = E (1-d)n
make a new channel, this is someone else's now
also your question is unclear and has very little context
@past bloom Has your question been resolved?
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It's about the sum and difference identities in trigonometry
So I reverted it back to being tan (65 degrees - 110 degrees) which became tan (-45 degrees )
And I did this:
-[ tan(45 degrees) ]
And did this
- [tan (45 + 0)]
And then eventually did the equation in the pic again
I got - 2
Is that correct? Thanks
Are you sure you can do that with tan(x) ? Sine and cosine functions at least arent linear operators
how did you end up with -2 from -tan(45+0)
- ( tan (45) + tan (0) / 1 - tan(45) tan(0) )
isn't -2
What number it should end up?
not -2
considering just
-[ tan(45 degrees) ]
you shouldn't most definitely know the value of tan(45°)
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What is the formula of calculating Particular Integral, when F(a) = 0 ?
The question is, find the particular integral of (4D² + 4D + 1)y = 8e^(-x/2)
@wind kraken Has your question been resolved?
I can only assume you mean particular solution and that F(a) is meant to mean F(D) = 4D^2 + 4D + 1 when a is -1/2. Use the exponential shift theorem for differential operators to get your desired result.
y_p = e^(-x/2)1/4(D -1/2)^2 + 4(D - 1/2) +1 = e^(-x/2)D^(-2)(1). @wind kraken
D^(-2)(1) = x^2 so y_p = x^2e^(-x/2).
Thank you so much!
🙂
There's a good chapter in Ordinary Differential Equations by Morris Tenenbaum and Harry Pollard.
whats the book called?
It's called Ordinary Differential Equations. 😆
alright! I'll check it out
I made this a while ago using the book so it might help you in your studies:
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how do i solve this
$u = \log_{\frac{1}{2}}\left(x\right)$
Aude
then vertex form
(2u + 1)(u + 3) <= 0
nice
what do you think
@rough egret Has your question been resolved?
so origin is the stationary point of inflection? and the other one is point of inflection?
but why (2,-3.2) is a point of inflection?
u shld start ur own help channel, just copy the Q
ok
sorry to interupt jn
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(√6 -√2) (√3 + 1)
simplify
Hi.
Hi...
You could simplify the whole thing by maybe taking out sqrt{2} common in the sqrt{6}-sqrt{2} term
Then solve for (a+b)(a-b)
wait lemme try
I would evaluate this to 2√2
ok
Then factor the roots
√2×√3+√2×√3×√3-1×√2-1×√2×√3
Then see that √3√3√2 = 3√2
Then see that √2√3 - √2√3 cancels
i got 2 √2
3-1 root 2
Doesn't get more simple than that
Hope you understood the process
yes
i did
thanks a lot for helping
umm
r u free?
√2 x 7 * cube root(7)
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Can anyone help me out with this?
Adam was born on 22nd March 1982. On what day of the week was he 14 years 7 months and 8 days of age?
There were 8 days, so the number of odd days would be 1. And 22 March 1982, as per my calculations, is Monday, so a day after Monday is Tuesday. But the actual answer says Sunday
well what exactly counts as a month in this context?
22nd october?
or 7*30 days later?
either way, first I would work out on which date he is 14 years, 7 months and 8 days old and then work out which day of the week that is
given that either way you have to figure out the day of the week for some random date, better to first figure out the date and then do it
i would.. pull up a calender
Yeah we don't have that luxury in the exams
Yeah this
I've already figured out the day of 22 March 1982
but what other info do u have? do u work back from todays current day/date?
Yeah all I have is when he was born, so now i have to calculate what the day of the week would be when he'll be 14 years 7 months and 8 days old
So 22 March 1982 is a Monday which is the first step
And then in 14 years there are 3 leap years
So the total number of days in 14 days is (11x365) + (3x366)
84, 88, 92 and 96 are leap years
Which is 5113 days
Add that to 7 months and 8 days
(30+31+30+31+31+30+31) + 8
Which is 222
So 5113+222=5335
5335/7 leaves a remainder of 1
And it was Monday on 22 March 1982
So bc of the 1, Monday+1 is Tuesday
so, you forgot about 1 leapyear, so you are one day off. the 30th october 1996 was actually a wednesday
my best guess is that they treat "month" as 30 days
Ah yeah you're right
but even if they treat "month" as 30 days the answer would be saturday. hmm
One sec
No i think it'd be 30, 31, 30 and so on
The month after March has 30 days
After that 31
@heady finch Has your question been resolved?
@heady finch Has your question been resolved?
@heady finch Has your question been resolved?
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I have this function here.
$f(x)=\max\left(-\left(x-0.5\right)^{2}\cdot 16+1,0\right)$
Game Dungeon
I want to find the average value of the function between 0, 1
I'm really not sure how to do it with the max there
@analog gulch Has your question been resolved?
split the domain where the function changes definition
should help by plotting
instead of writing max, you want to write f(x) peicewise
Is there a way to get the pieces without plotting?
So in this case it's $1/2\int_{0.25}^{0.75}(\max\left(-\left(x-0.5\right)^{2}\cdot 16+1,0\right))dx$ ?
Game Dungeon
show your work?
To start I don't really know much calculus. I'm doing this here for practical reasons.
Here's the function image.
it's a curve that spends between 0.25x and 0.75x above 0. It spends half the interval above 0.
i guess you're supposed to use algebra to show
$-16\left(x-\tfrac{1}{2}\right)^2 + 1 = 0$ implies $x=\tfrac{1}{4}$ or $\tfrac{3}{4}$.
riemann (eric tao for honorable)
but if it's just for non-hw, you can just plug those x values to the quadratic to confirm
i.e. check $-16\left(\tfrac{1}{4}-\tfrac{1}{2}\right)^2 + 1 = 0$
riemann (eric tao for honorable)
That's correct
once you do that, you can simplify this integral and drop the max and only integrate the quadratic
I tried this, fun exercise btw!
yea pretty fun
involves a lot of different types of math
You see the value 16. I want to be able to get the average over that interval of the function for any value there. (I'll call it b). I immediately got stuck as I couldn't even find the average for any value b.
16 was the simplest for me to go for 🙂
So knowing this how could I get the average of the function?
ultimately it comes down to solving for $x$ in $-b(x-\tfrac{1}{2})^2 + 1 = 0$
riemann (eric tao for honorable)
you can either use the quadratic formula, or solve for $x$ directly just using algebra
riemann (eric tao for honorable)
subtract 1 from both sides, divide by -b, take square root, then add 1/2
I know how to do that. I mean finding the average value of the function of the interval.
to get the avg value you need to integrate the function from 0 to 1 (and divide by 1, but it's not like that does anything haha)
so you need to define the function by parts first, so that's why finding where the function > 0 is useful
do you have an equivalent integral?
like this
Basically on my own I've learned how to get the definite integral of a simple function. Past that I'm lost.
That there was a random guess based on what I saw
can you separate what you know for sure and what is a "guess" to you?
I can do an integral. I don't know how to break them up into parts, hence why I got lost with the max.
can you show your integral once you found the roots?
your integral limits should have b in them
Not really. First I wanted to figure out how to deal with the max by just replacing the b with 16.
did you do this?
Yes.
what'd you get
oh wait that's the b one. One sec
@analog gulch Has your question been resolved?
I had to leave for a bit
Though It has been a bit since I've done algebra and that wasn't fun.
$x=\frac{1}{2}(1\pm\frac{2}{\sqrt{b}})$
Game Dungeon
so what next?
Game Dungeon
Becomes
$-b(x^2-x+1/4)+1=0$
Game Dungeon
you don't need to expand though, it's much easier if you do this
I feel some dumb lol. Expanding caused me so many issues.
dw, just remember it's easier to work with factorised expressions
Honestly though I don't even know how this helps the original problem lol
no idea, either
lol
I did something very different to solve this haha
so what I did was find the definition by parts of the function and integrate from 0 to 1
then you'd divide by 1 (the length of the interval), which does nothing, to get the avg value
!close
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i got 1 more question
shoot.
i'm ngl, i'm not very good at stats
i just know the basic, E[x]
nice!
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Should be easy enough. I am getting 2. Idk how
Post work
I take the derivative of the top, then of the bottom and then stack them.
so 2x/1
Then i plug in x=1
I get 2
L'hopital's rule is not applicable here.
why
The numerator is not zero when x = 1.
ahh so I just plug 1 into the equation
It's not defined for x = 1 so you can't do that either.
what would I do them
I figure you can rewrite it as (x^2 - 1)/(x - 1) - 8/(x - 1) and take the limit of that as x goes to 1.
The limit of the left term is 2 but the other has different sided limits, - infinity and + infinity.
So both numerator and denominator have to be 0?!
Yes.
For L'hopital? Yes
It needs to be in an indeterminant form
Let me give you a short proof from my book. Once you see it you'll never think it could be anything otherwise.
IE 0/0, infty/infty, etc
Right.
Actually, have you ever seen f(b) - f(a) = f'(ξ)(b-a) for some a < ξ < b?
Well basically in L'hopital's formula it is relying on that f(a) to be zero so that f(b) = f'(ξ)(b - a) and you just let ξ go to zero. Since you do the same for the numerator the b - a part cancels to get that result.
where is the 8 come from
In the numerator x^2 - 9 so I rewrote it as (x^2 - 1) - 8 and split the fractions.
Honestly, I still dont get it lol
Another troll has entered the chat. <@&268886789983436800>
lol
Please don't join the help channels and troll... For fucks sake
6ix9ine. You know how it is.
so any idea how this problem works lol
?
Snitched him up.
You sometimes need to manipulate what you have to make it applicable to the things you know.
so what makes a limit not exist
when the limits from the left and right don't agree
usually with jumps
vertical asymptotes are another one (some people call it infinite jumps)
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Complete the square and find the minimum or maximum value of the quadratic function 𝑦=8−(9𝑥^2+𝑥). I did -b/2a where I put -1/2(9) which gave me an answer of -1/18 but my homework program is saying its wrong. not sure what i'm doing
so then what do i do to get the maximum value
what's the difference between that and what i did
You only found -b/(2a)
You didn't plug it into f(x)
The maximum value refers to the maximum output; you only found the input that gives the maximum output
so would it be -1/18=8−(9𝑥^2+𝑥) ?
@rose path Has your question been resolved?
Bruh no you plug -1/18 into the quadratic
You know what function notation is?
You would plug -1/18 into your quadratic, and the output is your extremum (in this case, it's a maximum because a < 0)
not really, i havent done this in years.
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Hi!
I am trying to implement a low pass filter with a DFT
However, the DFT I am currently using seems to utilise a different normalisation (phi to be precise)
Why is this happening?
@half nexus Has your question been resolved?
Are we supposed to know what your dft is
Python scipy DFT
Well you have to look up that definition and understand that one using the docs
It's not guaranteed to be the same as wiki's
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i think i need to make the entire inequality (smth)^2 (smth)^2 (smth)^2 <0 to solve it
@modern topaz Has your question been resolved?
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not exactly sure how to approach this problem since this was the only way i could logically think of doing it
work
For the y component of F1+F2, you made a mistake in the sum. Check it again. For the x component, you sum the forces; think about it: are they acting in the same x direction?
so i’d subtract the sums? how about finding the magnitude, would i still be adding the sums there?
You should choose a coordinate system before starting. That way you know which components are negative and which are positive
If you're finding the magnitude you have to use the Pythagorean theorem with the x and y components, so the sign goes away anyway.
As you can see the x component of F1 is negative
did i go about finding the magnitude and direction correct?
Which component of the F1 vector is negative? X or Y?
y?
Look at the drawing here
Are you sure it's the y component? Isn't it above the x axis?
if it’s just the x component that’s negative, wouldnt the answer be the same as the original since 16cos(-45) is still positive?
The first half of your message is correct
But -16cos(45) is not the same as 16cos(-45)
You shouldn't use -45 as an angle
ah okay I see. would the way i went about, not necessarily the answer, of the magnitude and direction of F still be correct?
The procedure is correct, but the results you got aren't, since F1+F2 is wrong
If you think about it, the angle should also be less than 90°, since F is in the first quadrant, but you got 107°
Try again to sum F1+F2 with the correct numbers and you'll see that you get different values
So yeah the way you did it was correct, plug in the correct numbers and you're done👍
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Help please
I keep getting this error.. please help
are the brackets showing up on their own?
dont these usually just have parens
Im putting them there
i think u need an operation before 5.5
Alright I’ll try that
dont these have mathprint
that's a weird - before the 21
add an operation after the first 2?
looks like its superscripted, not a normal -
i think thats the negative minus
Since its the calculator my school uses, and it was getting confusing using such a convoluted device
hello
help
i think thats the negative minus
its shorter and higher
did u
try just entering the whole expression n take a pic of whats the current equ
put the 5.5 before the (30-1) instead of after
can you show your current input
you got rid of those ()
The formula im using is the formula for arithmetic series’
There's a missing bracket at the end
I’m new to this calculator, sorry
maybe chuck () around the 30/2
Try with all the * in the middle of each multiplication I guess
Try to ask how to use it to your professor then, Idk how to help you. Use some calculator online for your homework
its not homework
Im testing out this new calculator and I’m doing math for fun
I wont meet my teacher until the 6th 😦
It worked on my ti nspire
Oh ok, then see if there are explanations on how to use it, either in the box you got it from when you bought it or online. Maybe there is something in the settings which shouldn't be that way, idk
Alright, thank you so much
I don't know those calculator, here in Europe we don't have them and we mostly use Casio's calculators
Yw
@alpine sable Has your question been resolved?
??? Super weird
.close
.close
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For part f) of this question,
Do i find the range and IQR
And the more lower one out of these two people would mean that they’re more consistent then the other
IQR probably more important than range
Mm i see
if i score 10 points 99 games in a row, and 0 points one game, I'd say im super consistent, despite my range being large
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Quick question, is it a lower range that means more consistency or a higher one?
For example lower IQR and standard deviation means more consistency
Is it the same with range too?
Also does higher median tell us the better performance?
@cunning trout Has your question been resolved?
Ok i just want to know this
<@&286206848099549185>
lower range = generally higher consistency
although range is heavily affected by outliers
Yeah so its not really a good thing to use
What about higher range ?
higher median when comparing two sets shows which data set did better generally
Oh i see
higher range = generally lower consistency, but again, outlier has a big impact
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Hello! So far I reached this point, if I am correct I should substitute this in one of the 2 equations
why are you using pen 😱
,rotate
Number 5
and what is your question
Here
I should substitute to eitherequations right
@serene heart Has your question been resolved?
it's (3,6), or (6,5), by inspection
I actually messed it up a little
there are 2 points that will work
I tried it with distance formula squared (circle formula) and messed it up, somehow
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Help
$a^{pq} = {(a^p)}^q$
ℝamonov
Let 2^{n-1} = p and 2 = q
$a^{\blue{2^{n-1}}\cdot \red{2}} = \br{a^{\blue{2^{n-1}}}}^{\red{2}}$
ℝamonov
Is it equal to a^2n?
Yes.
yeh
But a^2^n is not coming
depends on the end goal
all the manipulation of that expression so far has been valid
when you had
a^(2^(n-1+1)) that simplifies to a^2^n
I am asking about this one
How this expression boils down to a^2^n?
well going this route sorta works against you in simplification
you could factor out 2^(n-1) in the power and/or note that you have 2 multiples of 2^(n-1)
which gets you back to what you had earlier
which simplifies to a^2^n from considering other exponent laws
2^(n-1) and 2^(n-1) are like terms
2^(n-1) + 2^(n-1) = 2 * 2^(n-1)
which is pretty much what you had ealier
considering the law you applied earlier would be the most efficient way to simplify that
2*2^(n-1) = 2^(n-1+1) = 2^n
Yeah that i got but trying it this way too
there are things that you "can" do,
and there are things that are helpful
going this route isn't helpful
How can you write this?
k + k = 2k
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how do i dk this
have you tried substitution
i think reciprocate and cross multiply?
well you can 'flip' the right fraction and the division becomes multiplication
hence you would be able to cancel the g and h
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How do I do this?
@signal sable Has your question been resolved?
a. or b.
for a. you should probably notice it's measuring energy for other things as well, like the energy of water, room temperature (informal language).
for b. you should set up an integral modelling the total energy emitted by the model described in the question and solve the initial value problem
the result will be an improper integral from time t=1 to t=inf
hint: the value of k is immediately determined by the boundary condition; the value of the constant +C is determined by the t=2 case. Then you can calculate the improper integral and find the total energy from t=1 to t=inf
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i have 52 cards, i choose 4 cards, in how many ways i can pick exactly 2 diamonds?
how should i think about this problem?
i would do 13C2 for the first 2 of the 4 spots, and 39! for the other 2 spots.
so the tota number of combinations would be 13C2 * 39!
39C2. No reason to be different
auch, yes you're right
and if it were:
"at least 2 diamonds" ?
it would be the complement of exactly 1
which would be... 13C4 - 13
right?
no. wait.
i don't see how should i pick my sample space.
i'm struggling with this
13C4 - 13 it makes sense to me, but if i pick 2 diamonds i would have to mult by 39C2, if i pick 3 diamonds i would have to mult by 39
since order isn't important, you just need to choose which two diamonds you are taking and which two non-diamonds you're taking
so 39C2 for the nons and 13C2 for the diamonds
if it were 'at least 2 diamonds', then you can do this two ways: add the samples where you choose 3 diamonds, and where you choose 4 diamonds, or do (full sample space) - choose 1 diamond - choose 0 diamonds
ok so for first method it would be 13C2 + 13C3 + 13C4 ?
there are 13c2 ways to choose two diamonds cards, but you also need to account for the ways of choose the rest of the non diamonds
ok so i think is what i was suggesting before let me try again
13C2 * 39C2 + 13C3 * 39 + 13C4
right?
for second method, full sample space would be ... 52C4 right?
and would be
52C4 - 13C1 - 39C4
-13C1 * 39C3 ***
but yeah
it's a good trick to check you're not making mistakes
if the two methods aren't equal you missed something
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What have you tried?
I think I have to find the area of the larger triangle first
And for that I need the x intercept of the other line
Correct and then subtract the area of triangle which is in first quadrant
But I'm not sure how to find the equation of that line with just one point
It has intercepted x axis at 6
But I need this intercept to find the base length right
Oh my bad
Okay
So you can find the eqn of other line right?
And both of them are perpendicular. product of their slopes will be -1
Using that you will get slope of desired line then use slope point formula to find eqn of line
@normal bridge Has your question been resolved?
thanks :)
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I don’t know how to answer this question if they don’t give me the SD
@tough plume Has your question been resolved?
<@&286206848099549185>
@tough plume Has your question been resolved?
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please lemme know if blurry
Just count how many x+2y+3z=7 non-negative solutions, are there
?
z=0, 4 solutions
z=1, 3 solutions
z=2, 1 solutions, so 4+3+1=8
hmm
the answer is actually 44- if it helps
withdraw?-
Nvm saw it already
Divide it into different cases by how many 3-steps he makes
Case 0: he doesn’t make 3-step
ok?
Then 1+6+5C2+4=21 solutions
Case 1: he makes exactly one 3-step:
(1+3+1)+(1+2)+(1+2+1)+(1+2)+(1+3+1)=20 solutions
Case 2: he makes exactly two 3-steps
3 solutions
44 in total
||you just compute tribonacci, 3 cases for which step was last||
4 terms represent 0 many/1 many/2 many/3many 2 steps he makes
5 terms represent the location of that 3-steps is (123),(234),…,(567) respectively
Should be clear now
@lean nacelle Has your question been resolved?
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i just came back-
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Could someone please explain why I got positive two on the one side and negative two on the other?
Zermelon
On the left side I started with the constants but in the right side I started with the variables
you just swapped the places
It's effectively the same as "multiplying both sides by -1." The equation is inconsistent, don't expect consistency
why would you solve the exact same thing twice, but swapped sides?
So when I write an exam how would I know which one is right, for this one my teacher said -2 is the correct one
both are wrong
My method is the one on the left and the other method is my teacher's
you can work backwards to the first equation from either
the equation's not right
The equation isn't supposed to add up
oh
ah that makes more sense
It's supposed to be not equal
argue with your teacher
say that by taking away 2 from both sides, you'd get 0 = -2 anyways
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.close
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Stop trolling people here give their time out to help those genuinely in need
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how do I test this integral for convergence?
$e^x \geqslant 1 + x$
夢雪
hmm ok but how did you come up with this one
the specific form of e^something - 1
you usually want to use some inequality involving the taylor series expansion of e^x
what does taylor expansion have to do with this
1 + x is the first 2 terms of the taylor expansion of e^x
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A car with a mass of 2,000 kg is moving at a speed of 16 m/s. If in case
The truck brakes with a force of 8,000 N. Determine how far the truck has traveled
starting to brake until it stops?
i cant find the answer since the time wasnt mentioned
is the car the truck
does it matter dude.😂
yeah it does
you dont know the mass of the truck otherwise 😂
how would you find the acceleration
i didnt make the question
hahaa..that's why its a typo error
look at it again ...maybe its only truck or car
yes it is
what? both
just change the car to truck
ohh fine..then
you can find accelaration(a) with the help of given force
can you??
let me try
sure..
you can use the 3rd one
i cant find the time so cant finish the equation
its the same meaning
cz v represents final and u initial..genrally
nah u is vi
wait what
