#help-10
1 messages · Page 339 of 1
i mean eq3's third term
that k-4/k
so when this is 0, that type of function will be not exist.
right?
@gritty grotto ok?
there will be not exist solution
oh yup
i mean another image
yes
h=0 i=/0
yeah what does that mean
OHHH
SO
when
the
3rd value
in the 3rd row
this mean ( k-4/k)*c = ...
=0
wait how id u get k = +-2
sorry i still dont get it
so isnt k-4/k = 0
since k-4/k = h
why times c?
and k-4/k = 0 means that c is not exist
this is gaussian elimnation
wait
Ax+By=m
Cx+Dy=n
yeah?
wait what
did you minus them
yes
no eliminate x
eq2 - eq1*C/A
ok?
this is principle of gaussian elimination
???
why dont you answer
@gritty grotto
but if D-BC/A=0, you can get y?
Y=0?
But if D-BC/A=0
you can get y?
wait but how do I put this into context
I thought it was k-4/k
Yup
so if k is -2 or 2, you can't get c
Ahhh ic
gaussian elimination will be useful when number of variables goes higher
x,y,z...
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if f(x) = x^2 -4x +5 what is the largest possible positive domain for which f^-1 (x) has an inverse func
i edited my question
what have you tried
i got the range of f(x) and made it the domain for f^-1 (x)
and got x>= 1
which i wanna know if its right
it is not
you should be looking to make f(x) pass the horizontal line test
if you draw a parabola, you'll see that that means you want only 1 side of the axis of symmetry
which side you want is given in the question
doesnt f(x) already pass line test
or did u mean f^-1 (x)
the vertical line test yes
the horizontal line test no
ohh
doesnt it only pass the horizontal line test at the axis of symmetry
which is 2
so x=< 2 which is invalidated because the qus asking for largest possible domain
or x>= 2
@brisk matrix
this
@brisk matrix does a function only have an inverse if it monotonically increasing or decreasing?
im not sure how to answer this
ohk
so how do u determine under what domain a function has an inverse
@brisk matrix
i dont know what that means
ohk
surjective
dunno what that is too
1 to 1: no two elements map to the same element
surjective: for every element in the second set, there is an element in the first set that maps onto it
is (-infinity, 2) a larger interval than (2, infinity)? 🤔 how does infinity work..
1 to 1 is like saying every horizontal line touches at most 1 element of the function
onto is like saying every horizontal line touches at least 1 element of the function
if both of those are satisfied, the function has an inverse
i suggest you look at some graphs and apply the definitions i gave you
you will gain some intuition for the difference
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if you think of a function as some kinda machinery with input and output, imagine a vending machine where you press some button and you get out a soda of some kind. say the machine is stocked with 5 different kinds of soda. if our function is ONTO then there will be some button for every kind of soda. If it is not onto, then you try to press all buttons, but turns out you can't get some kind of soda out whatever you press.
for one to one: if it's one to one it means every button pressed will give you a different kind of soda (no repeats, no two buttons will give you the same type of soda)
x = which button you press, y = which soda you get out
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need help with row reduction of a matrix
6 6 -24
4 5 -15
the right most column is past the = sign
first i divide 1st row by 6
1 1 -4
4 5 -15
then row2 - 4*row1
1 1 -4
0 1 -31
then row2 - row1
1 0 -35
0 1 -31
but answer should be -5 and 1
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How do I solve for y, values
Ik how to do for theta range
WITHOUT THE circle diagram
also srry, i didnt see u write
at the begining? or we typed at same time
I forgot the double angle formula, but this looks straightforward
2 sin(2y) sin(y) = 3 cos(2y) cos(y)
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I need help with derivatives. This is the task and what i've ended up with:
How do i get to the same solution? In our lecture tutorial the tutor just skipped all the steps
wait is it (log theta)^t or log(theta^t)
or log(theta^t(1-theta)^h)
💀 i just kinda need to know what the goal is
so your equation is
$$t\theta^{t-1}(1-\theta)^h+h\theta^t(1-\theta)^{h-1}$$
qwertytrewq
yes
note that they have a common factor of $\theta^{t-1}(1-\theta)^{h-1}$
qwertytrewq
but they have -1 in the exponent
on your (1-theta)^h derivative you forgot a -1
how do i deal with them having / not having -1 in the exponent
cuz d (1-theta)/dtheta=-1
i dont quite get what you mean by -1 in the exponent
This part doesnt have $\theta^{h-1}$ only $\theta^h$ $$t\theta^{t-1}(1-\theta)^h$$
note this it the same as $$t(1-\theta)\cdot \theta^{t-1}(1-\theta)^{h-1}$$
thats why i say they have a common factor of $\theta^{t-1}(1-\theta)^{h-1}$
qwertytrewq
oooooohhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhhh
also you should fix your original solution up to that step you forgot to multiply by -1
$g'(\theta)=-h(1-\theta)^{h-1}$
qwertytrewq
not $h(1-\theta)^{h-1}$
qwertytrewq
np
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✅
also it worked without the $g'(\theta)=-h(1-\theta)^{h-1}$
Yannick
without the - was fine too $g'(\theta)=h(1-\theta)^{h-1}$
Yannick
came to the same result as the solution
is this an oversight on my part, due to how the - would be eliminated?
ahhh probably doesn matter
.close
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the -would not be eliminated and what you got is incorrect without the - sign. You probably made another mistake and double negated it?
i still dont know why there should be a minus, but if i made the same mistake for f'(0) then it would cancel out right?
because by differentiating (1-theta)^h you are implicitly using a chain rule with 1-theta
and the derivative of 1-theta is -1
you forgot to multiply it by the derivative of 1-theta
oh
yes
i understand
ur right, in my result there was a plus and in the solution there was a minus
i didnt notice that
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for this limit problem, even though it's not possible I reason it by taking out the x^2 on its own which results in x/2x = 1/2 as lim x approaches -infninity. My question is why the answer is -1/2 and not just 1/2, I also know that my logic to arriving at 1/2 is incorrect so help explaining the proper way to do it would be great
because as x-> -infinity square root of x^2-9 is similar to |x| which is -x when x is negative so -x/2x-3 is approximately -1/2 not 1/2
why do i apply an absolute value and how does negative infinity squared - 9 equal a negative variable
this is my string of logic but I'm definitly missing something here
you probably should not do operation on infinity if you want rigor.
bottom fraction should be -2infinity cuz we are approching -infty
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Suppose, you are to jump and touch a wall 10m away. However, you can only jump halfway to the goal in every jump. Can you find how many jumps needed to get to the wall in this way?
What have you tried?
i've halfed the distance covered by the jumps till the 7th jump
there's still 0.078125 m left
Okay cool yeah
im unsure if i should just leave it there or continue
It's a bit of an odd question to be honest
Imagine the final jump that makes you reach the wall
You would have to have jumped the whole distance to the wall
I'm trying to see if the question is tricking you. It's saying "halfway to the goal'. The goal is 10m
Doesn't that mean you jump 5m every time?
the thing is
the first jump is 10/2
the second is 5/2
the third 2.5/2
it goes on like that
No, I get that. But, the goal is 10m. Does your goal change?
no
You will never reach the wall in this case
The goal is still 10m. So what if it means you jump 5m in both jumps
The goal doesn’t change but your distance relative to the goal does after every jump
yes
This is what I mean yeah
So you'd still jump 5m each time no?
idk im pretty confused
I meant it as in you reassess your position after every jump and see the distance to the goal
oh
Then hop over half of that
Then doesn't that mean it's continuous
This a weird question ong
I think you don't have to reassess you position after every jump
You're just going to jump 2 times. 5m 5m
It does say “halfway to the goal in every jump”
But, that doesn't mean your distance relative to 10m becomes your new goal does it?
Yes, and you jump half of that
You know what @stiff locust it just depends on how you view the question
If you see it Kai’s way then the answer is 2
If you see it my way then the answer is infinite
You can't jump 0.623872 meters, but you can jump 1 or 2.5 meters
Is what I'm guessing it's assuming
It needs to be discrete numbers
the thing is
i think the question is looking for an infinite answer?
its not really a trick question
the question is trying to see how far i can calculate without fail?
thanks tho
I doubt
Probably not
They're either looking for the answer 2, or using discrete numbers (I'm guessing 5 jumps)
Can you confirm with the teacher / professor what the question is asking for? I'd love to know the answer
I'll ask him tomorrow and let you know :)
@stiff locust Has your question been resolved?
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if ln0 is DNE why isnt this DNE
10^x is continuous on [0,1] and therefore exists
*its integral between 0 and 1 exists
Show your work for the antiderivative
antiderivative of 10^x
is
10^x ln10
right?
thats what i got
What happens if you differentiate your answer?
isnt it already differentiated?
You do not differentiate to find an antiderivative
Your antiderivative should give you back your original expression when you differentiate it
mb i differentiated instead of integrate
wait how do you integrate
10^x
is it
tbh idk
Try use the fact that $a = e^{\ln(a)}$ for any a non zero
ΣAC
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could someone help me understand 1. what is a singular solution? ( i dont understand the definition) 2. why y = 0 is a singular solution to the given DE?
if ye have any more examples of singular solutions of DEs thatd be useful thanks
@feral acorn Has your question been resolved?
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@feral acorn Has your question been resolved?
I'm not quite sure exactly how to explain it better than the text of the definition. So instead let's look at the example.
Let's first verify that it's a solution to the DE
y = 0, so 4y = 0
and y' = 0 so (y')^2 = 0
The left hand side is equal to the right hand side (LHS = RHS)
so this is indeed a solution to the DE.
Next, let's look at the solution given, y = (x + c)^2
This expands to y = x^2 + 2cx + c^2
Now for whatever value of c we specify, we will still be left with a parabola.
we cannot generate a constant function.
We can check that this satisfies the DE by taking the derivative and verifying the identity holds.
y' = 2x + 2c
(y')^2 = (2x + 2c)^2 = 4(x+c)^2
and (x + c)^2 is y, so the identity holds.
What went wrong here? Well, typically this occurs because as part of the solution you wind up accidentally assuming something about the solution. In this case, to solve this problem you would divide through by y, and then integrate both sides of the equation.
\begin{align*}
(y')^2 &= 4y \
y' &= \pm2 \sqrt{y} \
\frac{y'}{\sqrt{y}} &= \pm 2 && \text{Assumes $y \ne 0$} \
\int \frac{y'}{\sqrt{y}} , \dd{x} &= \pm \int 2 , \dd{x} \
2 \sqrt{y} &= \pm 2x + c \
y &= \pm (x + c)^2 && \text{Implicitly renaming c/2 to c}
\end{align*}
全能の存在
Because in step 3 we assumed that $y \ne 0$ we must check the case $y = 0$ separately.
全能の存在
@feral acorn
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other than actually writing down all such numbers, is there any way to solve this?
i mean
you could see
the permutations of numbers
i mean combinations
that are equal to 24
still have to list them out though, no way to avoid that I suppose?
like 888
789
ah, the only possible cominations are the permutations of 7,8,9 and 888
I think
yep
6/2!
wait 6?
ye
so 3+6+1
so that's 10/900
which is 1/90
which checks out with the answer
tysm!
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you're pretty close
V/CSA
forget about the numbers, try to express V in terms of CSA or vice versa
Help
yeah
so you have $V=\pi r^2 h$ and $S=2 \pi r h$
anonymemes
Yes
Oh I gotta do that
how can you make S look like V or V look like S
Cancel out pi or something
R square = 2 r
Ohhhhhh
WAIT
How do I get the answer
I’m dying again
thats if you want them to be equal, i mean i want you to multiply V or S by something to get the other
like what happens if you multiply S by r
462 x r = 132?
what happens if you multiply this S by r
We get volume
no we dont
But s needs to become h
take this step by step
just take the expression for S and multiply it by r, what do you get. i dont want it in terms of volume or anything yet
We get something but we don’t know the radius so how
what do you get
132 x r
anonymemes
😭
lol its okay
I don’t understand
okay here
gimme a sec lemme lay it out for you
Forget about the numbers for a lil bit. I want to express my surface area in terms of the volume
i know that $V=\pi r^2 h$ and $S=2 \pi r h$
anonymemes
okay thats great
you can see that the expressions are pretty similar, the expression for $V$ is missing an extra factor of $2$ and has an extra factor of $r$
anonymemes
No I got it
okay
so you can see that $\frac{S \cdot r}{2}= V$
anonymemes
does that make sense now?
No what did you do
okay
You cancel the pi and the height?
im not doing anything with the height
here look
$S=2\pi r h$. So, $S \cdot r = 2\pi r h \cdot r= 2\pi r^2 h$
anonymemes
Yea because you multiply by r there you can just make it r square
From here you can see that if you divide $S \cdot r$ by $2$ you get $\frac{S \cdot r}{2} = \pi r^2 h = V$
anonymemes
Yes
anonymemes
remember that you know $S$ and $V$, so the purpose of doing this manipulation was to express $r$ in terms of $S$ and $V$
anonymemes
I meant for you to see that $r=\frac{2V}{S}$, but this is correct :)
anonymemes
yup
@thin stone
Yea one sec
@thin stone it’s basically 3cm right
I used 3.14
With 22/7 yea
Ok
yeah 3.0012... cm
Ok ty
yw
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Nah man I don't know how to do log graphs, here is the question:
The relationship between two variables, x and y, is of the form y = ab^x, where a and b are constants. An experiment to text this relationship was performed and provided the data that when log(e)y is plotted against x, the curve passes through the points (0, 2) and (2, 8). Find the value of a and b.
I know that I need to turn it to Log(e) = Log(ab^x)
Why am. I here
.close
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Classify the isolated singularity of $\tan z$
Dubs
I think the pole happens when cosz =0 implies z=(2n+1)pi/2
how do I find the order of the pole?
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"(The old man in the box) A cubic box has a corner at the origin and edges OA, OB
and OC with others in the points A = (2, −2, 1), B = (1, 2, 2) and C =
(−2, −1, 2). A dot-shaped old man is at the point with coordinates
(0.9, −0.9, 4.5). Is the old man in the drawer?
Tip: Transfer to a suitable new base. Rephrase the question 'lie in the drawer' in ¨
algebraic terms. What finesse does the change to a new ON base offer?"
could someone help me solve this?
do you understand the significance of the tip?
particularly the “Transfer to a suitable new base” part
@random olive Has your question been resolved?
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i cant do this
okay?
stonks
.close
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cont := 0
for i := 1 to n do
for j := 1 to i - 1 do
if a[i] < a[j] then
cont := cont + 1
endif
endfor
endfor
Hello folks, I need help calculating average number of times that cont: := cont + 1 executes in this algorithm. The part I'm struggling with is the probability of a[i] being less than a[j]. This is my result, I would appreciate if someone with more proficency on maths than me can tell me if I'm right or I messed up.
needs more context
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Need help
I know to find area from 0 to 30s but cant seem to figure out right values
subdivide tbe thing into 3 rectangles? show what u did anyways
that height is not 45
Would it not be 55-10?
yeah
I already tried that
it was 55*15 = 825
- area of the second rectangle = 15*10
,calc 825+150
Result:
975
yes
Show the error
Yeah
If I enter any other units for ex J/s or kW/s it says incorrect units
So joules is the only correct unit
"The unit in your answer is not correct" 😦
kW * s -> kJ
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For functions such as
f(x)=(x-1)/(x-2)
how would i describe the transformations? I understand that in functions like 2/x its a vertical stretching by a factor of 2, but I dont know what to write when its something like that
Modus
now start from 1/x
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Can someone help on this I don’t know where to start
Do not close and reopen a channel just to post the same question
Be patient
What are the points for, is this a test?
I assumed no one was going to help by looking at old channels, I’m not going to sit and wait for nothing to happen
Homework, this is all the information I’m given about the question
Question before wants you to understand why vectors a x b = 0
Be patient like everyone else, or don’t use the help channels, you’re not supposed to close and reopen them just because no one has answered yet
Closed by @coarse night
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How do I calculate the flux from the curved surface here,
@odd harbor Has your question been resolved?
@odd harbor Has your question been resolved?
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what happens to the numerator? sorry to whoever i just closed i actually didn’t mess up the question
2-2-x
isnt 2-x a hole?
can i just substitute both of them with one in the numerator and the denominator?
@coarse pelican Has your question been resolved?
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hai
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
1
okie
I'd probably differentiate it and the solve an inequality
I encourage you to think what that inequality would be
hint ||dy/dx>0|| (spoilers)
yea I did that and got $\frac{ad-bd}{(cx+d)^2}$ sorry for slow latex
MSC2020 11N36 (Akira)
idk what's after
,w differentiate (ax+b)/(cx+d)
lovely
$\frac{ad-bd}{(cx+d)^2}>0$
Why am. I here
why is this?
wdym
ad-bc>0
why should dy/dx>0
no idea
coz the slope is positive
why are you answering my man?
yeah
okay so I don't get why it should be dy/dx>0 but its just the slope?
if we had a slope was negative we can say it's dy/dx<0 right
alright got it thank you
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look into mobius transformations @civic socket
pretty sure this is a problem involving elementary calculus
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The table summarizes results from pedestrian deaths that were caused by automobile accidents.
Pedestrian Deaths
Driver
Intoxicated? Pedestrian Intoxicated?
Yes No
Yes 56 68
No 248 605
If two different pedestrian deaths are randomly selected, find the probability that they both involved pedestrians that were not intoxicated.
Report the answer rounded to four decimal place accuracy.
!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
I am trying to figure out rn, and I think I might have it give me a moment
okay sorry I figured it out, I reailsed i was doing something wrong
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I got this wrong, could someone help me out?
plz
!f 10
@sharp ether Has your question been resolved?
No lol I got it tho
If I can help should I not?
Lets set up a relationship where gear 1 (the larger) has T1 and R1 where T1 is the teeth, and R1 is the rpm
T1 * R1
Then for the other gear (smaller), lets have T2 and R2
so T1 * R1 = T2 * R2
Now you can fill in the information, and solve it out algebraically, solving for X where x is the teeth of the smaller gear
$T1R1=T2R2$
spectral
so 50times110=xtimes275 right?
yeah
Nice, don't say you're dumb tho, we all have our moments
says the person who majoring in computer something~
Says the person majoring in law
But this discussion isn't for this channel
I was getting there austin
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what's your approach so far
the wording "sensible" :D
it's too sensible
Attempt to sketch it
It doesn't have to be numerically acurrate
just so you can envision the task
and then you should know which formula among sin/cos/tan you need to get the height
yes I know
k
ys
bc you wear a crown I suppose
halp
halp
no
I regret it
pls help
PLEASE
I perceive it to be a timed test so no direct answers
kk :]
You know the difference on the ground is 6m
yes
is this cos19 = 6/R
ys
and lastly window height is the same
but cos ofc
since you seek the side next to the angle
if yk sin then you should get cos as well
how
sin = OPPOSITE / HYPOTHENUSE
K
what's cos
cos =hyp / opp
yop
pls help
huh you know all variables you need
yes
it's the window height ofc
15.4 even visualizes it :D
you get the same explanation there which you get here
wait I know how
6m * sin(19°)
why does math exist
it's toooo easy
alright peace
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K
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Hey guys, I was working on a problem that was essentially a carbon copy of the one here https://math.stackexchange.com/questions/263229/how-do-we-prove-that-fx-has-no-integer-roots-if-fx-is-a-polynomial-with. The official solution in my book was the same as the first reply and I actually understood most of it except for the part where it said a-b must be a factor of f(a)-f(b). I've just never learned it so can someone prove it to me/point me to a proof I'd really appreciate it, thanks
this is a consequence of the fact that if a and b are integers and n is any power, (a-b) | (a^n - b^n)
f in this case is a polynomial, so f(b) - f(a) will be a_n (b^n - a^n) + a_(n-1) (b^(n-1) - a^(n-1)) + ...
couple more proofs here:
https://imomath.com/index.cgi?page=polynomialsWithIntegerCoefficients
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How to do 1/4 roation coutner clock wise (topic is trig like terminal angles smth like that)
via matrix?
in what way do you perform the rotation?
coordinates to new coordinates & rotation around origin?
The queston is Given the roation of an angle, sketch the angle in standard position and give its measure in degrees
ie
a 1/4 roation CCW(counterclock wise) would be 90 but how do i show that?
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Let V = The set of all n × n skew hermitian matrices. check whether V is a real (or
complex) vector space under usual addition and scalar multiplication of matrices
I am a bit confused by what field I am supposed to be taking here
hermitian -> complex coefficients
cuz the vectorspace itself will obviously be Complex, cuz a skew hermitian matrix can have complex entries
yeah,
but what about the field?
So C-vector space
i want it to satisfy closure under scalar mulitplication
Wait
that is fine
but what field are we talking?
It asks you to check for both
"whether V is a real (or complex) VS"
it can't be for real anyways though
cuz skew hermitian can have complex entries, so no way the set of all nxn such matrices will be real
huh?
how?
C ~ R^2
can you explain with words
i am new to this language of symbols
C is a R-VS isomorphic to R^2
you mean its similar to R^2?
I mean the precise definition of vector space isomorphism
yeah so they are similar you are saying
but how can you prove that?
also, why is that even required
I'm simply arguing to you that C is a R-VS
why
Exercise
wdym?
explian urself
It's a much easier and far more fundamental exercise than this so you should start with it
what excercise are you even talking about?
can you simply just clear my doubts instead
This is a fact
It may as such be proven
Proving it is an exercise
then show me how to prove it
you could have said so in the beginning
I was never I was gonna help you prove it
I take it as obvious so I leave it to you as a practice exercise
If you can't do it you clearly don't know your theory well enough
i would appreciate if you could stop with the assumptions now if ur not help
i'll wait for 5 more min and then i'll ping helpers for someone else to clear my doubts
thank you and have a nice day
don't be entitled
Do you know that C is a real vector space
@tiny temple Has your question been resolved?
@tiny temple what do you expect help with?
i was
they said they didn't want to show me how
i simply wanted to know
what field will we be taking for proving it to be a vectorspace
i am not
that was a request
yeah
so, with both real and complex
it will be a vectorspace if we take it over the real field
however over the complex field, i was having a doubt that it won't be a vectorspace
Why is that?
your doubt is warranted
Also, the question doesn’t say it has to be, it basically wants you to check if it is or is not
cuz when I take the conjugate over the complex scalar
and then multiply it with the complex entries of my skew hermitian matrix
i am not getting -A as I need to for satisfying the critera of skew hermitian matrices
no no
see
that's the thing
the question is asking us about the vectorspace being real or complex
it does not specify which field are we taking it over
It is asking you to check both
"real vector space" means "vector space over the real scalar field"
It is asking you, is it a real vector space, yes or no? And also, is it a complex vector space, yes or no?
ahh
oh shi
i see now
hm
so, over the real field
lets say R is my scalar
[0 Ra-Rbi ]
[ Rc-Rdi 0 ]
for the matrix
[ 0 c +di]
[ a+bi 0]
I'd say for the real scalar field, its fine and is a vector space
cuz its closed under mulitiplication
but for complex field
R will change the matrix, so i think its only a vectorspace over the real field and not the complex one
@fathom flicker @gilded needle please crosscheck
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cus what is closed under multiplication
also you are was too unspecific about what exactly changes when you allow R to be complex
