#help-28
1 messages · Page 130 of 1
I did the wrong assumption that a regular hexagon must have always the same angles
mmm do i just draw a line ae bd
and the midlle left is a recrangle
@forest widget
can you pls help me its 2 am and i have to finish thees problems today
@forest widget
@torn jolt
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$x=f(y) | x=f-1(y)$
marulk
are the both of these ways to represent an inverse function
if you mean $x=f^{-1}(y)$ then yes
Flappie
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can someone help me with this? its about slope
!status
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1
do you know what they mean by "rise" and "run"?
i'm supposed to find out the slope of the line
in the question they are talking about using the "rise" and "run"
i am asking you a question
do you know what they mean by rise and run
its a yes or no question
sorry, no
thanks
imagine you are standing on a hill
it is sloped
you are walking up the hill
until you have moved horizontally, 100 meters
the change in height would be the rise
you rise a certain amount of meters during your walk
i know the drawing is shit
but something like this
then your slope
is $\frac{\text{rise}}{\text{run}}$
Flappie
Thank you so so so much
can you find the slope in the graph now?
what would be a rise and what would be a run
i did it!
what did you get as answer?
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use .close
@astral valley Has your question been resolved?
@pale oriole Sorry for my last question, I had to go.
no problem
but start a new thread rq
dont go into this one
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\let\1\preccurlyeq\let\2\prec
Determine whether $(3,5)\2(4,8)$ in the poset $(\Z\by \Z, \1)$ where $\1$ is the lexographic ordering
is this as simple as saying, that because $3 < 4$ we have $(3,5)\prec(4,8)$
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Is sqrt(x) continuous at 0?
yes
Yeah I thought so. Just wanted to make sure. Thanks
Maybe the confusion is approaching from the left of 0
you don’t need to approach as long as it’s not in the domain
you can only talk about continuity on the domain where the function exists. If you are sceptical because of the non-existence of a left-sided limit then the thing is that we dont even talk about it due to the fact that the function doesnt even exist there
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Hi! I have this exercice:
GANSO
GANSO
So
The first objective that i have is to find the poinst that cancels the first derivate of the function
To do this I made f(x)=0. Then I have x=0
Now I'm stuck here, understanding if it is correct, or instead I have to find the numbers that cancels the denominator of the fraction. In this case 1 and -1
If I'm not clear pls tell me
@rose parcel Has your question been resolved?
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Help with solving this please (please help with first steps and setting up problem but pls pls dont give it away i want to understand)
Would it simply be adding 22 + 12?
Or are there other steps I haven't taken into account
you need to subtract as both vectors are opposite
Are they opposite because of their directions?
Acutally nvm
i can answer that myself
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yes
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Are u aware of the concept of components? @thorny prawn
So u need to learn before attempting this question
yes
yeah you need to learn basics of vector first
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hello
I don't know how to compose my function n times, I've been trying to make it for an hour
anyone can help me please
I tried a "for i in range(n)" loop but it seems more complicated
well, this isnt a programming server, but here's one possible solution anyways:
in your f_o_f func, you can pass in another parameter "n"
then return f_o_f(f(x, y)[0], f(x, y)[1], n-1)
if n > 1
else return f(x,y)[0], f(x,y)[1]
your original code though, is not really optimized
cuz f(x,y) already returns both x and y outputs, but in f_o_f, youre running the f function twice. that'll hog up a lot of space(?) and time
Of course, I was trying to see what happenned in my program !
Thanks !
oh, btw, to make your life simpler. when using recursion, you wont even need f_o_f func
you can do the recursion on f(x, y, n) alone
try that out as well
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I'm playing around with R-formulae to see if they work when I swap them around. The first formula worked just fine but when I tried to make it in terms of sin, it's not the same. Can someone please tell me why?
@dire rampart Has your question been resolved?
$\cos x=\sin \left(\frac{\pi}{2}-x \right)$
Civil Service Pigeon
use this ^
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Given a collection of centered random variables X1, ..., Xm such that E[Xi] = 0 for all i = 1 to m taking values in [a, b] in R
How would i show that E[Xbar] <= (1/p) * log(E[e^(p*Xbar)])? Note XBar is the maxi Xi and p > 0
@modern glacier Has your question been resolved?
Seems like you want to use Jensen's inequality.
But I cannot answer how you would use all of the information
To me, it seems like this holds no matter the distrubution of Xbar.
how would jensen's inequality apply here?
assuming i don't use all the information
Okay, and g is concave, so then by Jensens inequality, you directly get the inequality directly.
Well, (checking the internet for criterion), perhaps you need the other criterion to show that E(Y) and E(Xbar) are finite
However to me that sounds excessively formal.
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Mycobacterium
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Seems like bro forgot to change deg to radians on calculator 
Not even
It's not 0.01 rad
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Can someone please explain me this?
Context?
These are empirical probabilities that depth of the snow is observed inches
So, for example, there is 2/6 probability that depth of the snow is 6 inches
I see. So, is it possible to know why author put 2/6?
In the sample space there are 6 observations out of which 2 observations are of 6 inches
Sorry, I am not understanding it.
There are 6 blocks and depth of snow in each block is
4, 5, 6, 6, 7, 8
respectively
So, to calculate the empirical probability,
We have to divide favourable no. of observations(2 in this case) by total no. of observations(6 in this case)
My pleasure ☺️
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Hello, I play a card game, and here's my question on probability.
In a 33 card deck, what is the probability that I get exactly one copy of a card I have two copies of (Card A) or a copy out of two copies of (Card B) in an opening hand of 5 cards?
What is the probability that after my opening hand, in the top nine cards of my deck, is there at least a copy of (Card A), assuming no copies of (card A) in my opening 5 cards?
A card. Like, a king, or a jack. This is for Arkham Horror card game, but that's not important to the math
So you are looking for 2 cards out of 33 total?
Basically, if I have two of (Card A) and two of (Card B), what is the probability of only having one of any of those 4 in an opening hand?
After that opening hand, what is the probability of having one or two of card A in the top 9 cards of my deck?
so each one is a 1 in 33
with 4
so 4 in 33 chance
how many do you draw in an opening hand?
5 cards
so there are 28 cards in the deck remaining after the first draw
2 in 28 per place of 9, so I think it's 9 * 2/28 or 18 in 28 chances that they are in the top 9 cards (assuming you didn't draw one in the opening hand) I think this is corect but I am not 100%, statistics can be a funky from time to time
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Given that i proved this result
how would i pick lambda such that it solves this
XBar is max Xi btw, and E[X_i] = 0 (suppose we have collection of random variables X1,...Xm)
what math is this?
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asked to find range of this
I've worked it out to be y>=12
this is how I did it
I know that y=|x|, must be greater than 0
so $|x|-12\leq0$
$|x|\leq12$
What if x=-20?
this comes after btw
What is y?
wait sorry
-12
wait so |x| must be greater than 20?
but what if
x is less than 20
You claimed y>=12, but I believe I proved you wrong since y=-12 is not greater than 12
so
I'm sorry I don't understand
we know that in all instances 5|x+20| must be positive
Yes!
it can be 0
so no not always
and 0
Yes!
but the trick here is that
y cannot be -12 or less
oh I see
okay
y can be -12
yeah
just not any lower
in the instance
it is 0
due to the abs
so y>=-12
Yes
okay, I'm devoting like 10% brain capacity rn so I didn't catch on earlier lol
Welcome to math
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ax + by + c = 0
if its > 0 then its x,y above the line
if its < 0 then x,y below the line
ive gone through examples to kinda get an intuition for how this works but is it actually that obvious?
like is there a formal proof for these conclusions somewhere
I think you can formally prove it by taking the (shortest) distance of the point from the line and checking its sign
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I'm studying this integral for different values of alpha. I've reached the conclusion that it diverges when alpha > 0 and converges to -1/alpha when alpha < 0. I'm unsure of what happens when alpha = 0 since it seems to run into division by 0.
:/ no, just plug in 0 and see
u end up with this
$\int_0^\infty dx$
you can find the value of the indefinite integral then check what happens in the limit of zero and infinity
Oh I see what I did wrong, I worked out the limit first and only then tried to plug in the 0
Thanks for the help
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The top question
!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
1
?
,rotate
So you have g(x) = 3x2 + 1, I'm saying that g(x) should be written as 3x^2 + 1
probably
I got this from math counts
especially because it's asking for the sum of all of the roots
So is it solvable?
yes.
Ok
assuming that the part cut off says "what is the sum of the x-values for which h(x) = 0?"
,rotate
ok yeah
So we need to find the roots of h(x), so first we need to find h(x) itself, what is h(x)?
Im not sure
well, h(x) is defined as f(x) + g(x), what is that value?
2x + f(g)?
huh?
I see. Well, that's not an allowable transformation. What you do is replace f(x) with "5x - 3" because f(x) = 5x - 3.
and similarly you replace g(x) with "3x^2 + 1" because g(x) = 3x^2 + 1
then you add these two expressions together.
h(x) = -2x?
Yea
I could just tell you you're incorrect, but it would be more helpful to you if you showed me how you arrived at that conclusion so I can point out where you made your mistake
Yes please
well, I need you to show your work before I can do that
There's a lot going on here that isn't correct.
So first, it isn't 5, it's 5x, so 5x isn't like terms with -3. Next, you're subtracting 5 from 3, when you'd be normally subtracting 3 from 5 if they were like terms (which they're not). Next, you haven't used g(x) at all. Finally, you reported -2x but you claimed to have calculated -2, so where did the x come from?
I read it wrong I thought 3 was 3x
let's take this step by step
h(x) = f(x) + g(x)
What I want you to do is take that equation, and replace f(x) with the definition of f(x), g(x) with the definition of g(x), and then report just that, and do not attempt to simplify
What do you mean by defection of f(x)
definition
Detention
you're doing this intentionally
No I swear I’m not
bullshit, find someone else to help you.
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quick question regarding K-maps
for the following K-map
<karnaugh-map>
\begin{karnaugh-map}[4][2][1][$yz$][$x$]
\minterms{0,1,2,5}
\implicant{1}{5}
\implicantedge{0}{0}{2}{2}
\end{karnaugh-map}
can we not make both the red and green implicants be one?
like do they all need to be like in a rectangular-like formation to be considered an implicant
Yeah, from what I know, you could have just one term in the simplification if those 1's formed a square
oh yeah im dumb
yeah its because its a grey code
you want one variable to change between each row and column
Yeah
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✅
oh actually
i guess a funny question regarding grey zero
im looking to prove the algorithm i described to you using induction
like,
"if there are odd amount of 1's, flip the bit one position above of the last 1
if there are even amount of 1's, flip the last bit
"
you can like recover
0000
0001
0011
0010
0110
0111
1111
and so on
using this
but i wonder if it is proveable that it holds for any bit length n using induction
ok we can talk about it elsewhere
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Hi, dumb question but how would you combine equivalence relations?
suppose s = 2 (mod 3) and s = 2 (mod 5) and s = 2 (mod 7)
i actually know a way
i combine s = 2 (mod 3) and 2 (mod 5) to get s = 2 (mod 15)
and then s = 2 (mod 15) and s = 2 (mod 7) to get s = 2 (mod 105)
but is there a "trick' that you can do if all the remainders are the same?
maybe can you straight away say lcm(r_1, r_2, r_3,...) + remainder
what?
give it a read
but why? I know it
Search up "chinese remainder theorem"
yes that's what i used
it's "sieving" under chinese remainder theorem
but is there a "trick" i can exploit
i think most of my questions are actually
with same remainders
i know how to generally do it
but i'm wondering if i can just say lcm(a_1, a_2,a_3) + r
If theyre all the same number, say C, then you know its also C
Well yeah
okay thanks~
Youre welcome
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In planar embedding, G divides the Euclidean plane exclusively into squares (with 4 corners) and triangles (with 3 corners) (including the surrounding area). The number of squares is exactly 18.
Using the Euleric Polyhedron Formula, determine the number of triangles.```
F - |E| + |V| = 2
S is the amount of squares (18)
T is the amount of triangles.
Handshaking Lemma:
sum of all degrees = 2|E|
4 regular so 4|V| = 2|E|
|E| = 2|V|
Formulas I made up:
• 4S + 3T = the sum of all degrees = 2|E| = 4|V|
Solve by |V|:
S + ¾T = |V|
• S + T = F
now put them in the euler:
F - |E| + |V| = 2
(S+T) - 2|V| + |V| = 2
(S+T) - |V| = 2
(S+T) - (S+¾T) = 2
¼T = 2
T=8
Whats my error? Why does T stay the same regardless of S? I'd assume it's the 4S+3T = 2E formula, but I can't think of a better one...
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@torn jolt Has your question been resolved?
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what do I do here
The bullets are what it is given
Shall I replace f(3) with f(f(1))?
Will that allow me to remove the fs after?
look at the second point
replacing x with 2/3 is probably better
Just put x=1 and see what u get
Plug in x = 1 and x = 2/3
Im not even sure how f^{-1} is relevant here
I need it later for another question
Why would you plug 2/3. He just needs to find f(3),no?
It's given that f(2/3) = 1
Dont see how its useful
And everything else given is not sufficient
Can you solve it without using f(2/3) = 1?
Yes🤷♂️
Ah you are right
Plug 1 instead of x. Easy peasy
I had a mistake in the notes
Oh yes I get it
@wise seal look its not that complicated. We are given that f(1)=3 and we need to find f(3). We have f(f(x)) so its clear that if we plug 1 instead of x we will get f(f(1)) which is f(3), from there you calculate f(3)
Yes I got it thanks a lot!
Glad to help
Now I have to solve f^-1(x)=3 which gives me f(x)+x-11=0
am I supposed to do anything else from here?
Yeah
I just noticed that f^-1(1) = 2/3 implies f(1) = 3
Perhaps the latter (the statement f(1) = 3) was not supposed to be given
Wait I didn’t get that
How is f(1)=3?
Let's say only the first and third conditions are given
yes
\begin{align*}
f\left(\frac23\right) + f\left(f\left(\frac23\right)\right) &= 3 \cdot \frac23 + 2 \
1 + f(1) &= 2 + 2 \
f(1) &= 4 - 1 \
f(1) &= 3 \
\end{align*}
A Lonely Bean
The second condition is redundant
Hence my guess
ohhhhhh
The denominator equals 3x based on what I’ve been given
So it’s
Cos0 is 1 and sin0 is zero so it’s 3/3x ?
So 1/x ?
Yeah, the numerator goes to 3 and the denominator goes to 0
Meaning the limit does not exist
Yeah
okay I see I see
thank you thank you
It is given that f is twice differentiable and that f(x^2+x+1)=x^3 and I have to show that the tangent of the f is parallel to the x axis at x=1
So I have to solve f(x)-f(1)=f’(1)(x-1) and find that f(x)=0 right?
if I solve what is given for x=0 I get that f(1)=0 is that right?
but how do I find the derivative of f
Oh do I differentiate the f(x^2+x+1)-x^3?
And then solve for x=0 so it gives me f’(1)?
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need help on this equation
try to rewrite it in the form $f(x) dx = g(y) dy$
LF
would that be (1/x)dx = (1/(y**3+2y))dy ?
y^3-2y
Yep sorry didn't see it
I feel theres is something wrong and I can t find it
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oops mbv
Hi beard
this is fractinal part
How to tackle it?
the numerator
its discontinuos when its an int
so break the integral
0 to 2
then 2 to 4
[x] is integral part right?
yes
Yes
well simply notice that x/2 - [x/2] can be either 0 or 1/2
depending on if x is odd or even
if x is odd
then
this becomes 1/2
if its even
its 0
therefore, this is unnecessary
I understand it
Pretty simple
So for all even numbers it will be 0
e^0 dx
=x right?
For odd e^1/2 dx
e^(1/2)/2
well u have to evaluate it too
yes
999
1001?
no
0,2,4....2000
,0 is considered or not?
2000= a+(n-1)d
let me get to the point
u can write the odds as 2n+1 correct
and the evens as 2n correct
so ur integral becomes
do you have the answer?
wait even that doesnt matter
i am being stupid
I cant for some reason find how many odds and evens are there between 0 and 2000
I don't know the answer actually
2000(e-1)
should be the answer
because
{x} is a periodic function right
wut..
answer should be x evaluated at 1000 - evaluated at 0 + sqrt(e)x evaluated at 1000 - evaluated at 0
so 1000 + 1000sqrt(e)
so 1000(sqrt(e)+1))
no..
how did u get this
period of {x} is 1 right?
e^7l means?
what r u even integrating w.r.t to
hmm
write
so
according to u
it should be
$2000 \int_{0}^{1} e^{\frac{x}{2} - \left[\frac{x}{2}\right]} dx$
right?
right sorry
yeah
ItzKraken
yes
how do u plan on evaluating this
hmm true
done
but u dont get 1-e then

think again
the integral of e^x from 0 to 1 is e^x evaluated at 1 - evaluated at 0
arre nahi aisa mat karo
ye property use karo
{x} ka period 1 hota hai
exactly
e - 1
$\int_{0}^{1} e^{\frac{x}{2} - \left[\frac{x}{2}\right]} dx$
Harry
at 0 it will be 1
at 1
e^1/2
ha
only x kaise
kyunki 0 to 1
hai na
ab
x = 0.5 ke liye
{x} = 0.5 hi hai na
no 0 hoga
e^(0.5/2-0)
meri baat suno
samajhne ke liye
ye karo
x/2 = t manlo
dx = 2dt
good idea
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That's right
No, it isn't.
Lemme check
(-2)^2 + 28 = 12(-2)
4 + 28 = -24
The second one is not right yeah
14 isn't right either.
Damn what a strange roots, you should use D
This shit i mean
I forgot the name
14^2 is larger than 12(14) already.
So only my first was correct?
You should simplify 11/55.
I guess you missed -
Yeah I just realized
How about my second how was I suppose to solve it
Everything is correct,
You can't do the easy ways, you need the quadratic formula or something like that.
Complete the square
The problem with your factoring is that -14 times 2 isn't 28.
Yeah but it was correct factoring right
No, expand it to see why not.
x1×x2=c x1+x2=-b
The constant term will be -14 times 2, but you started with 28, not -28.
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I don't understand what an "image" is
and any idea I do have doesn't really correlate with specific points
Whayet a Minhute
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are there two series that satisfy this but their limits are not equal?
If a_n converges to a and b_n converges to b, then a_n+b_n converges to a+b. Same idea for subtraction.
i did this and conculed that there are none that satisfy that but their limits are not equal
did i do anything wrong?
I think if you want to be more rigorous you should assign a value to each limit, then show that the limits values are equal implying the limits are equal.
ok ty
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A 13 ft ladder is leaning against a wall and sliding towards the floor. The top of the ladder is
sliding down the wall at a rate of 7 ft/sec. How fast is the base of the ladder sliding away from
the wall when the base of the ladder is 12 ft from the wall?
Please don't occupy multiple help channels.
im doing this cus i cant find my other help channel it disappeaed after i clicked off it
y^2=13^2-x^2
solve for y
and then i differentiatied
dy/dx=(-x(dx/dt))/(sqrt(169-x^2))
i plugged everythgin in
solve for dx/dt
and got 35/12
the answer is 91/12
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how would i do this?
i drew it out
I assume it would just be angle chase
But there’s a kill with Japanese theorem (which is shown by angle chase so I think this I would be similar)
i dont know japanese theorem
i should probably use this theorem right?
Yeah
im not sure what to do with what i get
ill send a picture of mypaper
you there?
@hollow sable
<@&286206848099549185>
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whats some top tips of how to study everything for a mock exam or even for the final? I find it really hard to study for math exams that cram all the topics into 5 pages and im never really good at them. i live in england doing gcse level maths and im doing the exam board edexcel on the higher paper
Don't use help channels for studying tips
#discussion or 2
I DIDNT KNOW
I WENT THERE THEY SAID GO TO HELP
Generally math can be hard to study for, cause of it's vastness in ability to have a question. I would heavily on formulas. Run through some examples. See what you can and cannot do. What you can do, don't focus so much on obvs. In your studying phase it is ok to look up the answer, or even get questions and answers and do the work to show why that answer is correct. Since this is a big test there might be like 'study, practice tests' online that or a list of the types of math on it if not known already
thank you so much but its just i just dont know where to start. Do you recommend that i only do a few questions on each topic and move on if im getting it right, or purely on what requires a formula. Here we don't really do a lot of formulas but more equations and formulas
Try out a little bit of everything just to see what's already good and what needs some work, if you struggle with a question find others like and focus more on those. This doesn't mean don't focus on the ones your good on as there might be a trick way or two on making them complicated, but I would personally just like try a little of everything and focus on the struggle points and retouch on others if there is time
Thank you i really appreciate the help and I'll probably try this in the morning because its really late here. Byee and have a goodnight/day
Goodbye, if you have no further questions use .close
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I fixed it.
I know the first part is 5 seconds.
But what about the second part?
"What does this tell you about the drone and the toy rocket"?
That they overlap?
huh what a dumb question
Can't even ask questions. 🤦♂️
maybe im an idiot but to me its not really clear how youre supposed to answer that
no, not your question is dumb
the one theyve given you
ur good
to me it doesnt seem like a meaningful question, sorry
maybe i should have said nothing 
Sorry sorry.
idk maybe you say like
theyre capable of reaching the same height? idk
or the rocket goes higher than the drone?
The first part isn't 5 seconds. At 5 seconds, R(t) is 0 and D(t) is 20, so you don't have R(t) = D(t).
Sorry about that.
I meant 4.5
There is an answer to the second part.
It's pretty ambigious though, no?
What do R and D represent?
The rocket and the drone.
the height.
Right, so at 4.5 seconds, what is true?
The height of the rocket and the drone are the same.
Right, so that's the answer.
ahh.
They're at the same height at 4.5 seconds.
Thanks.
No problem.
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why does "A" index 4 sqrtroot A^5 = a^9/4?
this?
u can rewrite that as
A^1 * A^(5/4)
And combining the powers is 1+5/4
which is 9/4
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!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
!showwork
Show your work, and if possible, explain where you are stuck.
@late copper Has your question been resolved?
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I need help
u use lagrange?
Nope?
whatd u do
before i check ur answer, lemme make sure ik how to do it myself lol
maybe i just wasted all this time trying it this method
lemme just do it the easy way lol
i cant rlly tell what ur answer is
what exactly did u get?
nah we cant do that here
i can guide u thru it tho
so lets start again, i think u started off on the right track
@broken dragon
start with the first equation
square both sides
u already did that, and got it right
now look at that 2xy term
anything in equation 2 thats similar?
try figuring out what i mean
then lmk what u get
@broken dragon Has your question been resolved?
I tried
Nothing
Nah man imma dead
I have finals in 3 days
I don't know what to do
ok rewrite out the first equation squared
then write the second equation next to it
I did it
But I multiplied first one by negative 1
So they could cancel each other
ok
see the xy in equation 2
we wanna get that to be just like the 2xy in equation 1
so what should we do to equation 2
Btw
Should I use formula in equation 1?
Like
x2 + y2
formula
(x + y)2 - 2xy
okay
$x^2 + y^2 + 2xy = a^2 - 2a + 1 \newline \newline xy = a^2 - 7a + 12$
Stephen
Yeah
whats ur answer to this
AAAAAAAAAAAAAAA
Stephen
$x^2 + y^2 + 3xy = 2a^2 - 9a + 13$
Metrocop
So we get dis
no no no
Okay this gets us nowhere
bros is in epic mode
u like john mayer?
lol
why
Okay
Ill do it
So whats the point of it
tell me what u get then ill tell u
$x^2 + y^2 + 2xy = a^2 - 2a + 1 \newline \newline xy = 2a^2 - 14a + 24$
Metrocop
We get this
u forgot the 2xy
wait
no
$x^2 + y^2 + 2xy = a^2 - 2a + 1 \newline \newline 2xy = 2a^2 - 14a + 24$
ye
Metrocop
Sooooooooooooooooooooooo
good
hmmmm
see that 2xy
in equation 2
plug what its equal to INTO equation 1
into the 2xy in equation 1
AAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAA
Makes sense
$x^2 + y^2 + 2a^2 - 14a + 24$ = a^2 - 2a + 1$
Metrocop
Compile Error! Click the
reaction for more information.
(You may edit your message to recompile.)
ok good
now get all the terms with an "a" on the right side
tell me what u get
ok im leaving, just find the vertex of the resulting quadratic
pce
okay thankssss
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Utilize inc-excl principle to determine how many numbers are divisible by 3,5 or 7 between 1 <= x <= 138
!status
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2. I have begun but got stuck midway.
3. I got an answer but I was told that it's wrong.
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6. I have completed the problem and don't need help anymore. Thank you.
7. None of the above
I’m typing
k
I assumed three amounts, A, B and C where A = total amount of numbers divisible by 3 between the interval 1 .. 138. Same with B but divisible with 5
This gives me A=46, B=27 and C=19
How do I calculate using the incl excl principle
do you know how the incl-excl principle works in general?
maybe you should not have been so hasty to replace sets with their cardinalities.
|A| + |B| + |C| + |AnB| + |AnC| + |BnC| - |AnbnC|
This would be my guess by how incl exl works
no, it should be |A|+|B|+|C|-|AnB|-|AnC|-|BnC|+|AnBnC|
yes indeed
I don’t get it. Why not A + B + C minus all AnC, AnB, BnC
And AnBnC
Why do we add AnBnC
But subtract the others
in the first three terms, you are adding that region 3 times
in the 4th, 5th and 6th term, you are subtracting that region 3 times
Why don't you set it up as the following:
Let A, B and C represent the sets of integers between 1 and 138 that are divisible by 3, 5 or 7. If you know this, and set it up accordingly to the InclExcl principle, what is your equation?
Edit:
If you calculated A, B, and C, then what is A ∩ B? And so on...
A ∩ B ∩ C has to be added back in, because that region is 'removed' when you subtract A ∩ B, A ∩ C, and so on...
you need to count that region in the final count, so we add it back in
If A represents 46, so 138/3, and your B represents 26, so 138/5 then A ∩ B must be 138/3*5 no? That expression tells us: 138 can be divided by both 3 and 5 simultaneously.
Makes sense, will try that, one moment
I got it to be 75
However the correct answer (according to the test) is 63
Not sure what he is doing tbh
Jag kan visa dig i privata meddelanden om du vill (:
Ja tack 👏
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Answer the following questions using the sequence in the next 3
11, 17, 23,
The bot on my homework isnt working right, i have the answer im just doulble checking
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how do i simplify $\frac{34}{\frac{4}{10}\pi}$ without making it a decimal
Matt
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you
