#help-27
1 messages · Page 201 of 1
so the method utilized here, yes? https://www.emathhelp.net/en/calculators/linear-algebra/transition-matrix-calculator/?a=[[1%2C2%2C1]%2C[0%2C1%2C-1]%2C[1%2C0%2C4]]&b=[[1%2C1%2C1]%2C[0%2C1%2C1]%2C[0%2C0%2C1]]
The calculator will find the transition matrix from the basis represented by [[1,2,1],[0,1,-1],[1,0,4]] to the basis represented by [[1,1,1],[0,1,1],[0,0,1]].
i want both
but isn't it just a method
in the other one i just solve for the exact same thing but using the systme of equations
There is a theory behind it. But as you said, you don't have time, nor do I.
That's the whole meaning of why we augment stuff
Why everytime when we augment stuff the left side becomes an identity matrix
ok i'll learn it tomorrow
for now let's just solve this question
so
we have the
how do I now
Calculate the coordinates of the vector v_C in the C basis given its coordinates v_B = (5, 1, -2) in the basis B
Use the equation $[v]_C=[P]_B^C[v]_B$
Applejakop
so just multiply the transition matrix by v_B = (5, 1, -2) ?
Yes
i got (2, 6, -3)
Well then that's prob the answer
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Hi, im wondering how to find the first quartile from a data set, like what I know is how to find it from like when the q1 number set is odd (just add both divide by 2), but what if the q1 has even amount? Is it just the middle number in there?
assuming n is the number of values in your data follow these steps:
p = n × 1/4
if p is a whole number;
take the average of pth value × (p+1)th value
else;
round p to nearest whole number and find the pth value
Whats p?
a variable we use to calculate the first quartile
here is an example:
{20, 22, 30, 45, 46, 89, 98, 99}
n = 8
p = 8 × 1/4
p = 2
p is a whole number so;
find the average of 2nd value (p) and 3rd value (p+1) = 20+22/2 = 21 is your first quartile
Wait so how do u calculate 8 x 1/4
always divide n by 4 to find p
n is 8 here because there are 8 elements in the data set
8 × 1/4 = 8/4
?
Can u explain last part
check this one more time
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Domain is the extent of which x exists
on that graph
so on what interval does the value x exist
so is it from -4 to 4
yes but remember to look at the endpoints
its non inclusive
so you can either write in interval notation as (-4,4)
or in just regular notation as -4 < x < 4
Then range is just the same but with the y values
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find the area of | 3x | + | 4y | = 12 without draw th figure
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Try squaring both sides of the equation
i already tried it
Show your work, and if possible, explain where you are stuck.
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I need help understanding how systems work in physics
I got the acceleration right by setting the system mass and acceleration equal to the given force
but I could not for the life of me find the Ft between blocks 1 & 2
I tried reworking it, but I feel like im getting nowhere
<@&286206848099549185>
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with the requirements that a function f must be continuous, have the points f(0) = 0 and f(1) = 0 and the area below the curve must be one, what is function with the least arc length that fulfills these requirements?
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i tried some functions with some lowish arc lengths
like 6x(1-x)
but i am struggling to get well below an arc length of 3, which is my goal
i think a 2.5-2.6 would be ideal unless something lower can be achieved
A function that resembles a semi circle would be best, no?
since circles have the highest area to circumference
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if $f\left(x\right)\ =x\cdot\ln x+x^{2}-3x+2$ and i know the monotone of the function, decreasing from (0,1) and increasing from (1,+inf), i need to solve the inequality f(x) > f(3)
Striker
how do we go about these inequalities when f is not just increasing or just decreasing
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@fervent swallow
find the value of the function near the end points of the intervals
like as x becomes close to 1, the functions value is around 0
if we choose any f(x) where 0<x<1 this f(x) will be less than 0
since it is a decreasing function
so we can stop looking over there for a bit
now look at f(3)
its value is 3ln3+2
for any x>3, f(x) will be greater than this
since it is increasing in (1,+inf)
hopefully this gives you an idea
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ABCDS pyramids base is ABCD square and all the 4 faces of the pyramid is a equalavent triangle need to find angle ASC
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properties of kites
- if MU = 2x cm, and MT = 4 cm. What is the measurement of MU?
a. 4 cm
b. 8cm
c. 16 cm
d. 48 cm
what do you think the answer is?
4cm?
yeah
then u solve for x?
ya
they indicate that these two line segments are equal to each other
got ya
that's how we know MU = MT
can u help me with # 2
sure
- if US = 20 cm, what is TS = x+4. What is X?
what does TS equal?
US
yeah
so 20 = x + 4?
yep
solve for x
x = 20 - 4?
x = 16?
nicee
what about number 3? W
What is the perimeter of the kite MUST?
how do i measure the perimeter?
A. 4 cm
B. 8 cm
C. 16 cm
D. 48 cm
i'm assuming this kite is the kite in the question 1 and 2
first of all
what is perimeter?
yeah total length of the kite
and it is MU + US + ST + TM
so how do i calculate the total length?
so we already know all lengths from questiom 1 and 2
ya
what's the length of MU?
we don't need degrees for this question
4cm
yup
oh ok
what about MT?
4cm?
yup
oh
okok
okayy
all you need to do is add these 4 values:
4 + 4 + 20 + 20
@fresh basin are these questions from your teacher?
there are so many mistakes smh
there is 2 ways
ikr
fr lol
show me the easier one
i think she stayed late at night to do these
use the formula pq/2
how
which is ms*ut/2
no
so its
ms doesnt equal to ut
90/2
yes
yus
and the other method is to split the kite into 2 triangle
which i personally think its easier
yes
im gonna tell my prof to fix it ahahaha
thanks again!
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I have tried to do this and I've been told I did it wrong/am missing a few steps.
Show your work, and if possible, explain where you are stuck.
Okay what do I need to do next?
(b) is fine
You prob just messed up your arithmetic ngl
So its 5(mod26)?
Okay one sec let me rewrite till the point of trying to impliment Wilson's theorem.
What do I need to do now? I can't just divide both sides by 16*15
I meant that $$2 \cdot 14! \equiv -1 \pmod{17}$$ was fine, you just found $14! \pmod{17}$ incorrectly.
Civil Service Pigeon
Okay. What do I do from here?
Tell me how you got 16 first
Wilson's Theorem implies that if p is prime, then (p-1)!=-1(modp).
I'm trying to find 14! using 16!
I know that
Oh... Cause 16 = -1 (mod17) and 15 = -2 (mod17)
Not what I’m asking
Ohhhh
How did you get $$2 \cdot 14! \equiv -1 \pmod{17} \implies 14! \equiv 16 \pmod{17}$$
Civil Service Pigeon
My original statement? Its cause it was asking for the non-negative residue module, right? So once you find the normal module its just the inverse of the given value of b relative to mod p
modulo*
What did you get for the inverse of 2 mod 17
Wouldn't it be negative 2?
No
Okay wait. What am I missing here? I managed to get 2*14!
The inverse isn’t simply negating it
You’re looking for what you need to multiply 2 by to get 1 mod 17
If you want the inverse
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HI, I am not sure how to approach this question it is true or false
lets start with definitions
what does it mean for a set of vectors {u,v,w} to be linearly dependent
to be honest
i dont know
i just googled
no vector can be expressed as a linear combination of the others
that's linearly independent
We want to negate that
So {u,v,w} is linearly dependent == one of the vectors may be written as a linear combination of the other two
So lets just say, u may be written as a linear combination of v and w
it doesnt matter that we chose u here
we could have also chosen v or w here (try to figure out why im allowed to just pick one "without loss of generality")
What can this look like geometrically is the point of the question
it's helpful to think of a few examples in R^3
Give me any two vectors v and w in R^3
(you choose randomly and tell me)
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😿
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Hi
nw
Yeah these are great two vectors
lets set the first one to v and the second one to w
yeah ok i write this down
Can you come up with a third vector that is linearly dependent with these two
hmm i am not quite sure what lienar combination is
i just googled it
how about <2,0,2>
Linear combination of two vectors v and w is av+bw where a and b are constants
yeah
That works
or just <1,0,1> also
lets just go with what u said tho it doesnt really matter
ok so basically i multiply both of them by a scalar then add them
ok so geometrically what does this look like is something we should figure out
Imagine all of the vectors that you obtain by finding av+bw for any choice of a,b
what sort of geometric shape is the set of all the vectors you can obtain by taking linear combination of v and w?
using ur choice of v and w u told me earlier
this is quite abstract
am i supposed to draw it out
i am bad at drawing
or is there another way to tell the shape
Yes! this can work
Maybe use desmos or some other 3d plotter as well if it will help
do spend time doing this, it will help you
even if you think you are bad at it
the struggle is worth
oh truee
yeah i can make a and b negative then
<-1,0,-1>
but its always some sort of triangle i think
i dont understand how i can answer the question with this though
like would same line mean same plane?
hmmm the shape i was looking for was a plane
specifically the xz plane
Any point on the xz plane is a linear combination of <1,0,0> and <0,0,1>
nah
oh is there a xz plane
because av + bw is <a,0,b>, which wont cover all of R^3
but instead just the xz plane
xz plane is the uhh
let me draw a picture (lets hope it works lol)
i suck at computer drawing
oh that makes sense
Ok zoomed in that is so bad but i hope that makes sense
lolz
No y direction basically
but it's a plane
yeah could basically remove the y i guess
The reason it's a plane is because v and w are linearly independent (notice now its just the two of them, i didnt mention u)
you cannot write v as a scalar multiple of w
and vice versa
If perhaps you did choose v to be a scalar multiple of w, then what shape do you get when you take linear combinations of v and w?
in order to be linearly dependent it should be a scalar multiple right
yeah in this case, with only two vectors in view
ohh
i havent returned to the question yet
To be clear this is what i am doing
i am changing your choice of v and w
since you correctly determined what the shape of all linear combinations of v and w were in your case
Now i am selecting v to be a scalar multiple of w, say v = 0,0,2
in this case, what would all the linear combinations of v and w look like?
in other words, what is the geometric shape that the set {av+bw: all constants a,b} represents in space
a z plane
then the question should be true
No no
ok
wait actually
say i have like
non zero vectors
{1,2,3}
{2,4,6}
{4,8,12}?
In this case, what is the conclusion
these are all linearly dependent
but they dont have to lie on the same line
in this case they do lie on the same line
The line given by a*<1,2,3> where a spans the real line
Notice though that this is just one specific case
Can you cook up a different example where you still have linear dependence but they dont lie on the same line?
let me think
ye and sorry i interrupted u just now
i thought it needs to be a scalar multiple
continue with what u were saying
no you didnt interrupt dw
So scalar multiple for lineraly dependent is only between two vectors
v and w are linearly dependent if v = cw for some c
For three or more vectors you have this linear combination stuff
oh
u,v,w are linearly dependent if say, u = av + bw
wait
and similar expresision for more than 3 vectors
then there must be a way to make it false
(really its the same thing but watever)
just not anything of the form <a,2a,3a>
Yes
Bingo
so you have found that the statement in the question is ?
false
and my explanation would be
because u,v,w are linearly dependent if say, u = av + bw
but in order for it to be on the same line
must be a scalar multiple
and a scalar multiple is not neccessary for u,v, and w
specifically, v must be a scalar multiple of w
But yea more or less
ohh
yeah
by the way am i allowed to ask other questions in the same thread
or should i make new ones
I really liked how you explained it
it makes sense now
thank you so much
Keep thinking about this and itll make more sense i promise but for the question, a counterexample is sufficient (explanation is excellent though)
I think I understand it tbh
Yeah you can keep asking in here
im glad to help
its been like four years since i have roamed the help channels so im glad i still got that dawg in me
what motivates you to do it?
in the past i was just bored
now i do it because im bored AND it keeps me accountable for everything i learned
i saw your github the questions i am asking you are clearly stuff you have done a long time ago
🤣
i think its good practice for me to be answering questions and stuff
its amazing to be honest
idk part of it is ego thing, like, its kind of embarrassing if i cant answer questions i used to be able to answer four years ago
bc i spent so much time learning the content i might as well try to retain it
u know
I do
or do you just know all of it
this is why i come to answer questions
sometimes i mess up or i end up remembering all of a sudden
I must go now though, hopefully someone else can help aaaa
sorryzz
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Hey all. Just looking for some help and guidance. Looking to get my GED, I only need to pass math. I'm really bad with pre algebra and algebra 1, but all I need is to figure out where to start when it comes to approaching those topics.
Any sites or material you guys recommend that would help me would be appreciated. Study tips too. I'm trying to find the best ways possible to incorporate studying in my daily life. I want to retain this information, but it has always been hard for me.
kahn academy and openstax are pretty good, free, resources that have texts and lecture series
Same here
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Give me please a hint
what have you tried
What I've already done is: integral from 0 to 2 of ([x/(x-3) + 1]dx)
good
so now
$\int_0^2 [\frac x{x-3} + 1 ]dx = \int_0^2 [\frac x{x-3}] dx+ \int_0^2 1 dx$
Then I tried to substitute x - 3, but understood that won't work
why not?
Right
Yes
u + 3 = x
correct
And that's the way to go
Thank you
np
I didn't even know I could do such a thing
yep, pretty useful
I wanna note that at the beginning you could have either used polynomial division on (2x-3)/(x-3) or written it as (2x-6+3)/(x-3)
in general you should always try to reduce the degree of the numerator to be less than the degree of the denominator
yea i was thinking long div but whenever i say that, someone comes and says just do the +a - a trick
its essentially the same as long div obviously. just slightly faster
@quaint anchor Has your question been resolved?
What's the sense? To divide them?
what do you get if you do the division
2 + 3/(x-3)
so therefore $\int \frac{2x-3}{x-3} dx = \int 2 + \frac{3}{x-3} dx$
Denascite
which you can now integrate easier
Oh yeah, that would be even easier
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if you want to determine if vector b is in the span of matrix A? some people use gauss method and some people row evaluation, so if you wanna get an answer there are these two ways?
what exactly do you mean by row evaluation
like this
so, row evaluation, row reduction what's the difference
what do you think gauss is if not this
no
i am confused when i find answers for if you want to determine if vector b is in the span of matrix A?
there are different ways to get an answer
if i am correct
there might be. row reduction is probably the most straightforward
ok thank you
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,rotate
Any idea how to prove these two identities?
@worldly latch Has your question been resolved?
@worldly latch for the first question try multiplying (1-cosx) in numerator and denominator
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I need help with math
Maybe show what's your problem?
You don't know how to do that?
If I have 6 apple and eat 3, how much percent of my apples have I eat?
You must do number used / number total
64 percent
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Well, how do you know that x > 0?
If x was less than 0, it would produce imaginary numbers
,w calc 7\sqrt(x) + 1 < 9
it is possible for x to = 0
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can someone please help
ive gotten it into a double integral using greens theorem, do I need to convert to polar coords?
polar coordinates would probably be the easiest to evaluate for that region, yes
don't forget the jacobian r in your dA
I forgot about the jacobian, I've only learnt it recently, when should it be used?
dA = dx dy = r dr dθ, the jacobian for polar is r
oh my word is that why jacobian falls under change of variables section
sorry I was dumb and didnt even realize what the jacobian was used for but now it makes sense
okay awesome I got the correct answer
thank you @acoustic leaf
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Hi for part b I was able to get to this stage but I'm not sure how I find out what I should set Xn to
@limber wren Has your question been resolved?
Whom needs help
<@&286206848099549185>
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What have you tried?
@quiet flint Has your question been resolved?
why did you do 0.5 * 9.28^2 * tan(111.1)?
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is this incorrect?
ugh i just closed ms paint but ok
I’ll give you a few hints: know the area of a sector formula and then low of cosines/sines
Volume of cone + cylinder
Yes it’s incorrect btw
U were right until the last step
$\frac {240\pi}{3} + \frac {16\pi \cdot 4\sqrt 3}{3} = \frac {240\pi + 64\pi \sqrt 3}{3}$
U can’t add those pi’s together
Cuz the 16pi is attached to the 4sqrt3
@stark ocean
See if u can simplify the second numerator
Then go from there
sorry im rusty and this might sound ignorant but
is 64pisqrt3 something that can occur
or is that a nono
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i got 1/5 correct and i asked my friend and he got all the same answers as me so now were both confused. would really appreciate the help
inside part is only 6m wide
so radius is 3m, volume = 99pi
ohhh shit i read it wrong
i thought it meant that the empty space within the cistern had a diameter of 8
because it straight up says those are the inside dimensions
wait yea, mb, concrete doesnt go inside
that is what it should mean
Second one is wrong
you were right for first
guys which is it
Radius of whole thing should be 5
for the second one the radius becomes 5 and the height becomes 12
because its 8 wide on the inside (inner diameter)
adding 1 to each side makes the diameter 10
divide by 2 you get radius 5
so hold on the second one is just 25pi*11 tho right
thank you so much bro
i read that and was like "wtf does that mean" and just did it without the extra foot on the bottom
yepyepyep
you just have to redo it with the new outer volume
yeah
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Yea it's right
Thank
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Nice
Im 2 for 2
🔥
Well
it was going well
I just hit a brick wall
Use the diagram of a regular polygon to find the area:
I forget how to do it on polygons lol
separate it to 5 triangles
So for 43 is right?
ft or ft^2
I don't know the difference
one is for length, one for areas.
so we should use ft^ 2
yes
Ill put this in my notes, thank you for helpin
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I think it may be 69
The ratio of their heights is ( h_2 / h_1 = 20/28 = 5/7 ). the ratio of their areas is ( (A_2 / A_1) = (h_2 / h_1)^2 = (5/7)^2 ).
Hard to type
Yes
I think so.
I do to lol
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help pls
what if f(x) does weird stuff between integers
wdym
Yeah
ah, u could use the classic example of f(x) = 1/n
You can usually bound the area of a curve below the sum, unless it doesn't behave normally
That doesn't converge for both
oh true
what if f(n)=1/n^2 for integers and 1/(n+0.5) for n+0.5 and it interpolates between
i mean i dont need to prove that it converges for both
oh yeah, my bad
no but it diverges for both so it doesn't work for this problem
yeah
hm
I think this idea might work
y=e^x
im confused by the last half
😭
I was thinking you could interpolate between the two
last week of school and my teacher pulls this shit out
riemann sum bounding?
It would converge if you do that
really?
Should do
oh sin(pix) would probs work
shi i ont even know what that is 😭
oh wait this is facts
This is the idea u need to use, perhaps something to do with cos
yeah, trig comming in clutch once again
goat
wait why wouldn't this work? It's continuous on (1, infinity) right?
I was thinking weierstrass function or some shit 💀
but it diverges
the sum diverges
yeah idk how sum of e^x would convege
im so slow how would this converge
ik that it does i forgot how to prove it
if you sample it on the integers it's always 0
and sum of 0 converges
i get that but by nth term test it diverges right
wdym
cuz if u do lim n-> inf sin(pi x) its undefined
and by nth term test that means it diverges
hm
is this a identity or am i beign stupid 😭
unit circle
fuck ur right
i tried plugging it into photomath and it kept on telling me it was diverging
yeah dont use calculators for limits they suck
oh wait
i dont think thatd work
cuz it says the function f needs to be positive
shiiiiii
bingbong
yo
take the absolute value
it still works I think
@tepid tulip Has your question been resolved?
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If I have x+3 times 2 would I make that 2(x+3) or (x+3) * 2 like (x+3)(x+3)
Idk
"Times 2" means "multiplied by 2"
If it were (x + 3)² it would've said "to the power of 2"
Oh ok
No it’s just multiply
So 2(x+3) ?
Even if the 2 is on the right side rn
Can I move it
Multiplication is commutative, so you can move the operands without altering the result.
2*anything = anything * 2 = anything + anything
Got it
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Whats the simplest way to solve these? “Find the measure of the are or angle indicated.”
Its highschool applied geometry but i didn pay attention when explaining these so i dont know how to do it
<@&286206848099549185>
Look up inscribed angle theorem
Wsg bro
Alright ill try to look that up see if i can solve them with what they got on google
Finding the measure of an arc or angle
Im not sure like the exact name of these type of problems but i guess an inscribed angle circle
Learned about in secondary school under the name "Circle theorems"
Easiest way you learned to solve them? Google gives me loops not awnsers from what i seen
One moment
That should cover it all really
What do the angles outside the circles refer in your questions BTW?
Oh I guess it's the angular distance
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Here if m=0 and x=1 it satisfies all the conditions as the value of the expression is non negative i.e. 0
Or do we naturally assume that m>0 because it's the coefficient of x^2
yea but it doesnt hold at m=0 and x=2
OH
I DIDN'T THINK THAT
it had to be for all positive real x
idk why sorry mb
i thought 1 value was enough
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having some trouble interpreting this
The units of R[x] are exactly the units of R
what does this mean?
I thought it meant $a \in R^x$ implies $ax^0\in R[x]^x$ and $b \in R[x]^x$ implies $b=ax^0$ for some $x \in R$
but this isn't true because if we are in the real numbers for example. something like $1+x$ does have an inverse
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A group has 4 male students A, B, C, D and 4 female students W, X, Y, Z. There are 2 male students, each of whom is taller than exactly 2 female students. Similarly, there are 2 female students who are taller than exactly 2 male students.
Arrange B, W, A, X in a line, it can be seen that their heights are descending in that order. Additionally, Y is taller than X, but is shorter than D; D is shorter than Z, Z is not as tall as C, and C is taller than B.
If D is shorter than A, which of these propositions can be false?
- W and Z are 2 female students who are taller than exactly 2 male students
- A and D are 2 male students who are taller than exactly 2 female students
- D and X are the shortest male student and shortest female student respectively
- W is the tallest female student
my current config is CBWZADYX (descending), i have tried switching around, but i cant find a case where any of the propositions is false
solved, switching W and Z renders the fourth proposition false
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@blissful ingot Has your question been resolved?
what is the first step here
seems correct
well first off we need to find the critical points of f
yep
yea
only one actually
yes for the hessian
yep
yes
well doesnt seem like it
also check if that critical point is in the region
yep
ok so let's try to express the boundaries of the triangular region
yeah that's one part of the boundary down
the same thing as before
yeah the endpoints
yep
with 0 <= y <= 6 ofc
yeah now you can eliminate some
to find max and min
well youve singled out the boundary values for f in that triangular region
now you can get the min and max out of this
since you know there is one critical point of f
yep
yea exactly
hmm im not sure
no problem
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sure
Ill post my work but it works werid typed out
@restive river Has your question been resolved?