#help-42
1 messages · Page 77 of 1
mhm, we have the mean of 70 and the sd of 10
So what are the 3 intervals A is asking for?
I dont think im supposed to be calculating anything tho, the questions given dont seem that way to me at least
o
Can you find the 7 numbers near the diagram in your notes?
Yeah, for this problem
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since carla got an 82 on the exam, its a little off of the class avg (mean) of 70. So hers score would be interpreted as slightly above average?
Im still lost on what question A is asking D:
Yeah that’s good
Question A is a bit more hypothetical, what does it mean to be within 10 points of the mean? 20? More than 20?
Mean would be what most ppl got so 10 more/less would mean someone got a score higher/lower than 70
Well most people got within 10 points on either side of 70
I dont understand v__v
The answers are right in front of me but im not connecting them at all 😭
So you got B, I think you can get C, A is a theoretical question of how to interpret a probability distribution generally
So maybe this would help: suppose only Carla took the exam, the mean would be 82, if Kyle takes the exam the mean would be (82+66)/2 if the next person takes it (82+66+94+…)/n if you took many samples (infinitely many) and plotted a histogram of their exam scores it would look like that bell shape. We want to use numbers to describe this bell shape, so we use standard deviation to measure how far away from the average result an individual student’s score is
And when the distribution is a particular way, we can use Z-scores to make the standard deviations easier to work with (in the same way that 82/100 is easier read as 82%)
mmmmm okokok I think i have a form of understanding now, I appreciate your help a ton ^-^ I think i can do c as well on my own
have a great day/night :)
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Did I solve the problem correctly?
Find the work done by the force field F(x,y) = <x^2,-xy> in a moving particle along r(t) = <cos(t),sin(t)>, 0<=t<=pi/2
@sharp patio Has your question been resolved?
<@&286206848099549185> would appreciate any help as someone else got a different solution but I'm unsure where I went wrong :p
I did it another way and got -2/3, however I'm not allowed to do it that way 
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How to do
write a1 and a20 as a + (n-1)d
you'll get 2 equations
use them to find d
then just find S21
Ai lemme try
,rotate
a20 = a + (20-1)d
a20 is 65 and a is 8
put the values and get d
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Need help with g and h
,rccw
for g
consider that 3 and 5 have to be included
so you only have to count their different permutations within the number
and then you have 3 choices for the last number
Ok so would it be 3 x 3 x 3 over 5P3
not quite
think of it this way
5 and 3 have to choose their places
so it would be 3c2 * 3/5 * 4 * 3
@twilit bramble Has your question been resolved?
consider the separate cases where it only contains 3 and only contains 5 and add them ogether
the question is ambiguous
is it only 3 or 5, or does 3 and 5 also work for h
@twilit bramble Has your question been resolved?
I think it’s just 3 or 5
Not both
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probably a stupid mistake but what did i do wrong
isn't the magnitude formula just square root the sum of all the terms squared?
nvm i figured it out 💀 didn't need to derive v(t) before squaring it
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can i find the maximum of a cubic function without calc
for a quadratic its just -b/2a but ig its not the same for a cubic function
a cubic function has no (global) max
and its not guaranteed to have a local max either
then the max might often be at the ends of the interval
isnt there a formula or something
well you can find one by differentiating and then solving the quadratic
and then you can forget that you used calc
and now you have a formula that you can use without calc
lmfao
im in precalc rn
i have a test friday and im wondering if my teacher is mad enough to ask us to find the max on a cubic
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find the image of the point (2,-1) under the sequence of transformations: a translation of 3 units in the positive direction of the x-axis followed by a dilation of factor 2 from the axis
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i have used combinatorial identity but that didnt solved this
answer is sqrt 3
plz help anyone
@noble rock Has your question been resolved?
<@&286206848099549185>
@noble rock Has your question been resolved?
<@&286206848099549185> im unbale to to solve can u pl zhelp
Yes
hi
guys
im a profeesor in IIT Bombay, India
im 59yrs old
my body cant wokr
work
i have to speak while standing
@everyone
sry?
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$\sum_{r=n}^{2n}... = \sum_{r=1}^{2n}... - \sum_{r=1}^{n-1}...$ if that's what's bothering you
rafilou2003
how did you do lhs then?
the lhs is def wrong
yeah 😭
do you know $\sum_{k=1}^n k$, $\sum_{k=1}^n k^2$, $\sum_{k=1}^n k^3$?
rafilou2003
that's 3 sums
I was wondering if you knew what each one was equal to
$\sum_{k=1}^n k =$ ?
rafilou2003
ok so you DO know it
Name S = 1 + 2 + 3 + ... + n
then S is also equal to n + (n-1) + ... + 3 + 2 + 1
ohh r u talking abt arithmetic total rule
$S = n + (n-1) + (n-2) + ... + 3 + 2 + 1\
S = 1 + 2 + 3 + ... + (n-2) + (n-1) + n$
rafilou2003
so $S + S = (n+1) + (n+1) + .... + (n+1)$
rafilou2003
so $2S = n(n+1)$
rafilou2003
so $S = \frac{n(n+1)}{2}$
rafilou2003
so that's the logic behind it
no the RHS is not this, the RHS uses the sum of k^2
maybe you know what $\sum_{k=1}^n k^2 =$ ?
rafilou2003
no
then
$\sum_{k=1}^n k^2 =\frac{n(n+1)(2n+1)}{6}$
rafilou2003
not exactly, as I said the sum in the RHS goes from r= n to 2n
it doesn't start at r = 1
ur so right
this is where my first message comes in
?
n-1((n-1)+)(2(n-1)+1)/6
$\sum_{r=n}^{2n}r^2 = \sum_{r=1}^{2n}r^2 - \sum_{r=1}^{n-1}r^2 = \frac{(2n)(2n+1)(2(2n)+1)}{6} - \frac{(n-1)((n-1)+1)(2(n-1)+1)}{6}$
rafilou2003
final help you should need : $\sum_{k=1}^n k^3 = \frac{n^2(n+1)^2}{4}$
rafilou2003
and now you should be able, thanks to the 3 formulas I gave you, to find the LHS
how can you relate a sum of (r-1)r(r+1) to a sum of r^3, r^2 and or r?
yep
yeah it's this - n(n+1)/2
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How do I show that this function is continuous în x0=3
The funnction is defined as such
f:[0,3]->R
I understand that I have to do the limit from the left = the limit from the right = f(x0)
But how do I find the limit from the right if the rightmost point of the function is already covered?
Is it that that point itself is the limit?
<@&286206848099549185>
yea at the endpoints you just need to show one side of the limit is the point itself
since the other side just isn't there
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@keen grove Has your question been resolved?
@keen grove Has your question been resolved?
@keen grove Has your question been resolved?
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I need help with a physics problem
I'm trying to graph planck's law of radiation derivation
But my graph is just completely flat when I write it out
this is what it's supposted to look like
Why isnt it working
Ive sat here for 2 hours
I can't get it to work
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Anyone know how to simplify this
We are given (X_i, Y_i) are iid
And that X_i = (X_{i,1}, ..., X_{i,K}) where each X_{i,k} = 1{X_i = k}
@worn sandal Has your question been resolved?
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if X and Y are independent you can remove the | Xi=k part, since it doesn't influence Y at all
X ad Y are not independent
oh woops
we have the regression Y_i = \beta_1 X_{i,1} + ... + \beta_K X_{i,K} + U_i
<@&286206848099549185>
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The question says: For each part: Graph the parent function, and each transformed function. Show rough work at the bottom or on extra paper. Describe the effects of each variable on the graph of the function. Think in terms of the following features, as well as any observations that stand out
What's the problem? Do you know what is meant by a and k?
@wintry copper Has your question been resolved?
Nah
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i just wanna make sure of something, but for doing curls using the quick-hand determinant method of [
\curl \vj A = \mat[v]{\vcx &\vcy &\vc*z \ \partial_x &\partial_y &\partial_z \ A_x & A_y & A_z}
]
are we implicitly expected to always take the cofactor expansion across the first row? is it possible to take the cofactor expansion across any arbitrary column or row?
I believe the main thing i heard in relation to this is that since the determinant formula for cross products is reaaally not a true determinant and rather some quick-hand way of remembering how to calculate cross products, taking the cofactor expansion willy nilly doesnt really work
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@remote mural Has your question been resolved?
@remote mural yeah this is rly just a shorthand way for doing the calculation
There will be some diff geom reason why it resembles a determinant probably but it escapes me
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what happened here
there is this sum rule and they factored x^n
you can combine sums like that, and x^n got factored after
the have to have a common variable to get added ?
what's the sum rule
basically combining the sum terms into one
but they need to have the same indexing
but then that way i cant take x^n as a common factor here
if you mean a variable as 'n', they need to be the same, and to have same bounds here for example n=0 to inf
the x^n is still inside the sum
𝔸dωn𝓲²s
i dont really get what you're saying here
how did we take x^n as a common factor when x^n wasnt common in both terms
combine the sums and tell me how the sum looks like
before any factoring
beacuse x^n is definitely a factor in both sums
np bro
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Apparently the "only if" part is very easy and left to the reader. I struggle with this; in other words, if $f$ is measurable, why are $f_1$ and $f_2$ measurable?
Philip
@cedar ether Has your question been resolved?
Are you asking why the Cartesian product is measurable or the other way around?
Well I'd assume because it checks the same conditions for being a sigma algebra.
Say if X and Y such that (X,Y) is an element of f.
You want to check if the complementary (X,Y)⁰ belongs to f.
And if the union of all (X,Y) belongs to f. If that's the case you can figure that separating X being an element of f1 and Y element of f2.
That will lead you to conclude F1 and F2 are sigma algebras too.
Thus measurable sets.
what I'm trying to figure out is if $$\forall B_1\times B_2\in \mathcal B_1\otimes\mathcal B_2, \ f^{-1}(B_1\times B_2)\in\mathcal A,$$ does it then hold that $$\forall B_1\in \mathcal B_1, \ f_1^{-1}(B_1)\in\mathcal A\quad\text{and}\quad \forall B_2\in \mathcal B_2, \ f_2^{-1}(B_2)\in\mathcal A?$$
Philip
Yeah
proving the other way of the equivalence
Like I said, try using the definition of sigma algebras
This time for the set B1 x B2 of F
For example, what is the complementary of (X,Y)?
Is it the Cartesian product of the complementary of both X and Y?
I'm thinking, we have $$f^{-1}\left(B_1\times B_2\right)=f_1^{-1}\left(B_1\right)\cap f_2^{-1}\left(B_2\right).$$ If $f$ is measurable, then this set is in $\mathcal A$, but does that imply that $f_1^{-1}\left(B_1\right)$ and $f_2^{-1}\left(B_2\right)$ individually are also in $\mathcal A$? All we know is that their intersection is in $\mathcal A$.
Philip
I don't think the cross product of B1 and B2 is the intersection
I see what you mean
$f^{-1} (X\times Y) = f^{-1} (X) \times f^{-1} (Y)$
⅓
$x \in f^{-1}(B_1 \times B_2) \iff f(x) \in B_1 \times B_2 \iff f_1(x) \in B_1 \land f_2(x) \in B_2$
Philip
so $x \in f_1^{-1}(B_1) \cap f_2^{-1}(B_2)$
Philip
You still have to prove that F1 and F2 are measurable.
By the definition of measurable sets. What you're doing is proving the element x of (B1,B2) is in B1 and B2
Which holds true but it's not enough for F1 and F2 to be measurable sets.
Is the complementary there?
And the union of all x too?
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what is this identity ?
y0shi
and they just rearranged and solved for sin^2(x)
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How did they get infinify when doing l'hopitals rule? I got 3 which is still diverges
if you expand (n+1)^2
you get n^2 + 2n + 1 right
and you have n^3 over that
oh
I see where I went wrong
I took a derivative when I didnt have an indertermine form
I got 3n now
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how do i draw f'(x)?
find the 0 points and try to guess the slope of the highest inclination point, then just draw another curve like f(x) waving up and down through them
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I'm asked to find the antiderivative of ∫(3x-1)^2dx. Is it permissible to distribute the (3x-1)^2 into (9x^2) - (6x) + (1), and then to find the antiderivative of each of thse in accordance with the sum rule, then combine them?
Yes integral is linear so it is allowed to distribute these
You can also use the method of u substitution
I'm not too familiar with u substitution? How could I use it in this situation? Thanks, by the way!
You can set u = 3x-1
Then you get du = 3dx
You can then evaluate the integral as 1/3 integral(u^2 du)
Then you can variable sub x back in
This is motivated because we know the integral of x^2
U-sub is an alternative name for change of variable since often the variable chosen is u
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✅
Actually, another question. If I do use u substitution, I come out with 3x^3 -3x^2 +x -1/9 but I'm entirely unsure where I'm getting the 1/9. I've solved this both using u substitution as well as distributing and combining, but I end up with simply 3x^3 -3x^2 +x when I distribute.
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Would this just be like y=a(3)^1/9?
close, but aren't you missing an x somewhere?
Uhhhh i have no idea
You've got the right idea, why 3^(1/9)?
Triples by 3 every 9 years so multiply by the power of 1/9 to cut it down idk lol
Yeah, that's right
If it multiplies by 3 every nine years, then it multiplies by 3^(1/9) every year
so what's the yearly growth factor?
1.13
So then is it a 13% change each year
yep 👍
Ah ok cool thanks
np 👍
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the actual equation would be y=a(3)^(x/9) though
Well yea ik i just mistyped
or $y = a(3^\frac{1}{9})^x$
tatpoj
but yeah the growth factor is b=3^(1/9)
Then whats the value of x
x is any number of years, and y will be the number of fish in the pond after that many years pass
The question didn't ask you for any of that though
I was just clarifying
Oh ok
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I was trying to understand the proof of Kruskal algorithm. I am not able to understand what it means by "that agrees with T for a longer initial list of edges than T* does".
Is it trying to show the fact that there exists another T1 that has more common edges with T than T* has and the weight(T1) <= weight(T*)?
So, there will be a point when weight(T)<=weight(T1)<=weight(T2)<=...weight(Tstar)?
And since we said that T* is an MST therefore, all of these should be equalities? So, Kruskal's T is also an MST?
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i need help in solving this inverse laplace transform : find L^-1(1/(s-1)^5)
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!15mins bruh
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What have you tried
i tried convolution thm
is the ans e^5t ?
<@&286206848099549185>
<@&286206848099549185>
hello ?
just tell me am i right or wrong
the convolution of e^t and e^t is not e^2t
i dont understand
i assume when u applied convolution theorem u had something like e^t * e^t * e^t * e^t * e^t
my point is this expression does not equal e^5t
yea
ok
the * means convolution, not multiplication
(though to be honest i would not be doing this problem with convolution theorem anyway unless your teacher is asking you specifically to do so)
so i have to apply convolution ?
if u want to do this problem using convolution theorem, then yes
well in the question it just says find and doesnt specify any thing
well then don't use convolution theorem
is there an easy way cause its suppose to be a 2 marks question
yes pretty easy
apply s-axis translation theorem
i did F(S)= 1/(S-1)^5 but i dont know what to do further
what formula should i apply here
<@&286206848099549185>
help
me
please
i dont
know how
to solve
this
im pretty dumb but
would you
shift it 1 unit along the s axis to get to 1/s^5
then use laplace transform formula and get t^4
and because it was transalted 1 put e^t
bro i am dumber
idk how to write fractions and stuff in this discord
can you send a pic
thanks
well thats the answrer i ended up with but i really dont know lmao
you could try put it into symbolab and see what it gets
just to check your answers and stuff
i tried chat gtp and it gave me this : Certainly! To find the inverse Laplace transform of ( \frac{1}{(s-1)^5} ), we'll use the formula for the inverse Laplace transform of ( \frac{1}{(s-a)^n} ):
[ \mathcal{L}^{-1}\left{\frac{1}{(s-a)^n}\right} = \frac{t^{n-1}e^{at}}{(n-1)!} ]
Here's how we apply this formula step by step:
-
Identify (a) and (n):
From ( \frac{1}{(s-1)^5} ), we can see that (a = 1) and (n = 5). -
Apply the formula:
Substitute (a) and (n) into the formula:
[ \mathcal{L}^{-1}\left{\frac{1}{(s-1)^5}\right} = \frac{t^{5-1}e^{1t}}{(5-1)!} ] -
Simplify:
Simplify the expression:
[ \mathcal{L}^{-1}\left{\frac{1}{(s-1)^5}\right} = \frac{t^4e^t}{4!} ]Where (4!) is (4 \times 3 \times 2 \times 1 = 24).
-
Final Result:
After simplifying, we have:
[ \mathcal{L}^{-1}\left{\frac{1}{(s-1)^5}\right} = \frac{t^4e^t}{24} ]
This is the inverse Laplace transform of ( \frac{1}{(s-1)^5} ), which is ( \frac{t^4e^t}{24} ).
airbus_380
yes this one
but i cant find the formula chatgtp used
and i find it hard to trust chatgtp for maths
well chatgpt normally isnt to smart but i mean if it got the same answer as me thats a good sign
maybe ask what formula it used
symbolab said that
well lets see
Apologies for the confusion. In the first question, I utilized the formula for the inverse Laplace transform of ( \frac{1}{(s-a)^n} ), which is given by:
[ \mathcal{L}^{-1}\left{\frac{1}{(s-a)^n}\right} = \frac{t^{n-1}e^{at}}{(n-1)!} ]
where:
- ( \mathcal{L}^{-1} ) denotes the inverse Laplace transform,
- ( a ) is a constant,
- ( n ) is a positive integer,
- ( t ) is the time variable.
In the problem, we had ( \frac{1}{(s-1)^5} ), so ( a = 1 ) and ( n = 5 ). Substituting these values into the formula gives us:
[ \mathcal{L}^{-1}\left{\frac{1}{(s-1)^5}\right} = \frac{t^{5-1}e^{1t}}{(5-1)!} = \frac{t^4e^t}{4!} ]
After simplification, we get ( \frac{t^4e^t}{24} ) as the result.
airbus_380
it says this
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Am I right or wrong?
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seems wrong to me\
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i need help in solving this
@quiet rover Has your question been resolved?
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help me
someone
please
for the love of god
<@&286206848099549185>
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Let $|z_1|=12$ and $|z_2-3-4i|=5$ find the miniumum value of $|z_1-z_2|$
ƒ(Why am. I here)=I don't know
so |z_1| is $x^2+y^2=144$
ƒ(Why am. I here)=I don't know
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
and $z_2$ is (x-3)^2+(y-4)^2=25
ƒ(Why am. I here)=I don't know
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circles
ƒ(Why am. I here)=I don't know
distance
well, if you graph these, its very easy
hmm
ok
let me try
thanks
hmm
so I find the equation of the line passing via (3,4)
and (0,0)
find the points of intersection with the circle
and then the distance between them
right?
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(\log _(a)x*\log _(b)x)/(\log _(a)x + \log _(b)x)
@dry breach you can use logarithmic properties
Log x base a can be written as log x by log a
then
Do it everywhere in the equation
What do u get
U dont need to actually keep them as is and simplyfy the denominator
how
LCM
loga x b= log (ab) ?
Log a + log b = log ab
woah
Is it confusing?
i was multiply it like log x . log x = log x^2
and this too
please bro
Here's a hint u can write 1 as logx base x or logy base y or logz base z depending on the situation, use this to simplify a b and c and later substitute them
for each i have to wrtie log x base x then for next one log y base y for next one log z base z ??
or for all log x base x
for thevalue for 1
.
This
.
In the last step it's actually (logxyz)^2
And you can take LCM for the later part
The power 3 is not for the xyz it's for the whole log u can't actually write it like that
then 3 x log xyz
(Logxyz)^3
what
yes
yes
nonon
wait
we have logxyz + log xyz + logxyz as per rule we can write 3log xyz
log (xyz)^3
Could you send where u are solving
Yh
Logx + logy + logz can be written as logxyz
And it become (logxyz)^3/(logx)(logy)(logz)
Actually u can't write logxlogylogz as logxyz
we get (logxyz)^2
.
yeah
next we get
There is a slight error in the denominator
Simplify this?
yes
U can write logxyz base x and similarly for others
ans
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I need some help, im learning partial fractions and the lesson says that these three are considered proper fractions because the tops are polynomials of lesser degree than the bottoms, im not quite sure what this means and need help understanding it so that i can correctly identify what fractions are proper and inproper in the future
is this x+i
i dont think so, i believe it is 1
What don't you understand? You don't know what degree is?
Ive searched up what polynomial means and i dont quite understand it, or at least the third one
yh i does, however the rest of the page it quite dirty and has a lot of random dots on the page so i think its a 1
Could be i
yh it could be
doesn't matter if it's i anyway, but the degree is the highest exponent of a polynomial
the third one has degree 2 on top and degree 3 on the bottom
What don't you understand? It doesnt help much you just say you don't understand a definition
right that makes a lot of sense, so if i had x-2/x+1 would it be inproper because they have the same on the top and bottom?
yea
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I dont get it, Ker(T)= {0} means its dim is 1?
because 0 vector is still something? its not null
The 0 vector in P₂ is the quadratic that sends the entire real line to 0
It looks like this guy, f ∈ P₂, where f(x) = 0x² + 0x¹ + 0x⁰
Yes the trivial kernel has dimension 0
There is only 1 “0 vector” in each vector space
If your kernel contains that only (and it always contains at least this 0 vector) then we call it trivial
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For the orthogonal, curvlinear coordinate systems $u$ and $v$ which have two vectors defined as
\e{align*}{
(A)u &= \vc*u_1A{u_1} + \vcu_2A_{u_2} + \vcu_3A_{u_3} \
(A)v &= \vc*v_1A{v_1} + \vcv_2A_{v_2} + \vcv_3A_{v_3}
}
I want to find a systematic method to do the following two things:
\e{enumerate}{
\ii Recover expressions of the magnitudes of the components of vector $(A)_v$ knowing the magnitudes of vector $(A)_u$, and vice versa
\ii Recover expressions for the unit vectors of $(A)_v$ in terms of the unit vectors of the vector $(A)_u$ and vice versa
}
so my friend told me this is really just change of basis, and what i should be doing is something like
convert v to cartesian, then convert that cartesian representation to u
which is like, fine, i can do the step of representing the basis of our original coordinate system in terms of the standard basis
,,, as an example, spherical would yield:
\e{align*}{ \hat r& = (\sin\theta\cos\varphi, \sin\theta\cos\varphi, \cos\theta) \
\hat\theta & = (\cos\theta\cos\varphi, \cos\theta\cos\varphi, -\sin\theta) \
\hat\varphi & = (-\sin\varphi, \cos\varphi, 0)
}
after taking the partial derivatives with respect to $r, \theta, \varphi$ respectively of
[ (x, y, z) = (r \sin\theta \cos\varphi, r\sin\theta\cos\varphi, r\cos\theta)
]
which is what defines spherical coordinates. So like, cool, we converted our spherical coordinates to be in terms of thr standard basis. Now what? I am a bit confused how to carry on this process to find a representation for the magnitudes of (A)_v in terms of the vector (A)_u, and likewise for the unit vectors
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How can I do part a, following the method that you integrate y, differentiate x and put the dx in the integral of y
@hard void Has your question been resolved?
How far have u gotten
64(sin^2 )t(cos^2)t+48(sin^2)t(cos)t
theres a another way of writing sin^2 t and cos^2 t in terms of cos
hint: rearranging double angle
after the step i said before, youll get cos^2 2t
somewhere in that
and then u can apply the rearranging again with double angle
youll get cos 4t
hmm after changing the intial sin^2 t and the cos one
you should get 16-16cos^2 (2t)
to get this result u should have
64 (1/2 - 1/2 cos2t)(1/2 + 1/2 cos2t)
yeah i got that bit
my expansion must be wrong
ahh its 1 - cos^2(2x)
ur right
ok so from here how do i finish it
so it should be 16 mutiplied by that
you can use double angle and reaarange again
16 (1-(1/2 +1/2 cos4t))
then you will get the result :>
Thanks for ur help
That should have been a lot easier
lol
this is still here so i'll ask smth else
how to integrate
48(sin^2)tcost
nvm reverse chain rule
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that's part of determining whether a point is a local max or min
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oh sorry i didnt get enough time to explain why it's false, the channel was closed 😅
Let's assume it's true that the black angle is 45 degrees. That would mean that the lengths of the legs of the triangle are the same, so the length at the top of the triangle is 4m, just like on the side.
Now, I'm sure you can see why the triangles next to it should also be 45 degree right-triangles. However, if you look at the triangle in the top right corner, the lengths of its legs cannot be equal, which is a contradiction because 45-degree right triangles must have equal legs! It's simple to show that the leg on the very right must have a side length of 6m, but the leg on the top of the triangle must have a side length of 11 - 4 = 7m
therefore, it must be false that the black angle is 45 degrees
you cant just conclude that by looking at the diagram
unless it explicitly states that
it was given that the outside rectangle and the inside rectangle are both rectangles so they have 90 degree corners, but that was all
you can't, i proved that it's actually impossible for them to be 45 degrees! I think they just assumed it because the diagram makes it look lke 45 degrees, because if the outside rectangle was 10x10m instead of 10x11m then it would actually be 45 degrees
but because the outside rectangle is slightly off from a square it cannot be 45 degrees
hmm
here's the problem for reference
okay but you can't be sure that the angle bisector of the inside rectangle's angle is perpendicular to the edge of the room
in fact, the diagram is totally misleading because the actual angle of the rug looks nothing like the diagram
(if you find the correct answer)
because there's nothing in the problem statement that guarantees that either the top leg of the top left triangle has a length of 4m, or that the carpet's aligned 45 degrees from the edges of the room
i won't give you the angles or side lengths but the solution of the problem does look something like this, if you need some visual intuition why you can't assume that the angle is 45 degrees
obviously the angles of the triangles here are not 45 degrees. and also it's a bit more obvious that the room does not act like a square, cause in the diagram they give you it looks like a perfect square
yeah basically
but nothing in the problem statement and none of the measurements actually say anything that would cause the angle to be 45
what do you mean ?
if you mean that the angles are also not to scale then yeah . they're totally off
yeah
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Is the function that returns the second maximum lipschitz continuous
Not sure if this satisfies the definition since the maximum change by replacing any coordinate is a constant dependent on other (untouched) coordinates
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can someon eplease help me
i need answer now cuz its due at 2:10
and can you. help me with explanation after
Sigma notation means a sum starting from i = 1 to n, so for this one, you can see in the summation sequence that the only value changing is the 6/n to 12/n, and eventually to 6n/n.
!nosols
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thano you so much
!noans
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help. using the formula \left|x\right|\ ^{\left|y\right|}\left|y\right|^{\left|x\right|}=e^{-\frac{2}{e}} if we input a line at x=-e^{\left(-\frac{2}{e}-1\right)} how would you calculate the intersection point of the 3 lines at y=0.018455508592
desmos link: https://www.desmos.com/calculator/auenv47xgf
y=0.018455508592 was found from trial and error
but i need help finding why y intersects at 0.018455508592
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also with the inner part of the shape desmos doesnt load all of it but it slowly approaches zero but desmos does not load it, 3rd image is when you click the home button and zoom in using plus. how would i calculate the rate of change, as in if i want to see how tall the curves are at x=0.05 how would that be calculated
also if how would you calculate the complete area under the curves if we have a line at x=-e^((-2/e)-1) all the way to when our 2 lines reach zero
@harsh scaffold Has your question been resolved?
Ys you'll need W-lambert though
|x|^|y| * |y|^|x| = A
I'll just abbreviate terms with letters to not have to write them out as I'm on phone currently
and you're given the line x = B
to find the intersection we can start by inserting into the clover function
|B|^|y| * |y|^|B| = A
e^(ln(|B| * |y|) * |y|^|B| = |A|
e^((ln(|B| * |y|)/|B|) * |y| = (|A|)^(1/|B|)
e^((ln(|B| * |y|)/|B|) * |y| * ln(|B|)/|B| = (|A|)^(1/|B|) * ln(|B|)/|B|
Branching into W0: |y| * ln(|B|)/|B| = W0((|A|)^(1/|B|) * ln(|B|)/|B|)
|y| = W0((|A|)^(1/|B|) * ln(|B|)/|B|) * |B|/ln(|B|)
y = ±W0((|A|)^(1/|B|) * ln(|B|)/|B|) * |B|/ln(|B|)
yields both intersection values for the given line and clover function
the negative term will obviously be the one you saught after in the original question
"how tall the curves are" is oddly worded, do you refer to the derivative(s) at x=0.05? If so then you'd have to derive the original expression after y and insert for x, which I'll mention before you attempt it, isn't too straightforward
This statement isn't too clear either, applying and integrating W-lambert w.r.t. y = -x and y = x gives you the integrals for each symmetrical section of the clover, but you probably refer to something different, mind sketching the integral you seek?
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how wrong am i
and what other alternative can/should i take
these two steps are wrong too, i think
its correct but u wrote it wrong
ohh yah that minor, i think that will fix when doing in paper (coping)
$$log A - log B = log \big{(}\frac{A}{B}\big{)}$$
other everything is right?
JustToPro
no like the way i just removed the logs directly, is that correct?
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0 > x^2-4x+2?
.reopen
✅
ohh yah that part 
ill fix it, thankss
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Can somebody pls tell me why this is wrong?
am i meant to take the stationary pts as a point as well?
the mistake in the solution strategy is that it uses the functions values at the stationary points which are not necessarily the left riemann points
yup
also how is 53.579 wrong?
i mean A = A0 + A1 + A2 + A3 = 14.59 + 12.229 + 13.689 + 13.062 = 53.579
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help
idk how to start the wuestion and wat the question is asking for
and i dont understand the notes that much either 😭 if someone can simplify it-
equation in the notes is wrong
$f(f^{-1}(x)) = f^{-1}(\underbrace{\red{f(x)}}_{\text{not } x}) = x$
ℝαμΩℕωⅤ
so just f^-1 (x)?
for what
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isnt the answer for this -1? you multiply and divide by b^n and it becomes (a/b)^n and since b > a it tends to zero so it becomes lim x-> infinity 0+1/0-1 which is equal to -1
this is what the answer key shows
b is not greater than a so if you divided it by b^n, it’ll go to infinity and not 0
man im retarted
i read it wrong
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and why does it go to -inf?
if you find the limit
at infinity
its 0
not 0
wait
no
it would be 2/49 i believe?
what do youknow of the limit of a^x if a is between 0 and 1?
@mossy wigeon Has your question been resolved?
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Can the someone help me with question
@trail hawk Has your question been resolved?
let x be the unknown variable
x/4 litres per hour is the draining speed
x/4 - 3 litres per hour is draining speed while it is raining
you can solve it from here?
