#help-42
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i am not getting it
i think my equation of tangent is wrong
i used point slope form
dy/dx?
i thought dy/dt
then find x intercept and y intercept
also its e^-x1... not e^-x if you know what i mean
lol application of derivatives is my weakest chapter cuz i never really studied
the slope of tangent is defined at the point x1,y1 lying on the function
and probability too
guess what
mhm
you have a problem
i know
and you also have a solution
what is it
soo now you get it
dont mix it up with x and y from the equation of line
true......but im thinking of just doing maths during my final test gap
yep
math is a good percentile decider for jee if you are going to give it
try solving again
over
12th boards
well solved 13 in maths
which is good acc to me
thats a good number
cuz people solved about 5 to 6 in my shift
dont compare yourself
yeah
nice
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ighty
so
i put all the terms in one side
and thats f(x)
and then i took the derivative
and then i found the critical point
and the intervals where the function is increasing and decreasing
the critical point is (2- 12ln2)/3ln2
did you do f(x) > 0 or f(x) < 0
yea so you know the critical point c where f'(c) = 0. now f(c) > 0 since it's a local max (double check if you need to using second derivative test)
then check integers n around c until f(n) becomes negative
oh god, im not doing the second derivative of this
you know x >= -4
its way to painful to do that
and c is close to -1
rightttt
Then S = -4 + ... + -1 + 0 + ... + N and you just need to find N
it doesnt verify for -4
oh oops
it does for -3
-3 + -2 + -1 + 0 + ... + N
so how do we find that n
,calc 2 * log(2, 0+4) - 3*0 - 1
Result:
0
ight so until 1
yea x=0 is not in A
its the sum of elements
thx btw

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How do I solve this
That certainly is a triangle.
Using law of cosines
Can you state the law of cosines really quickly?
c squared equals a squared plus b squared - 2ab cosine c
If we let AC = a, CB = b, and our angle be angle ACB = C, then can you rewrite the law of cosines to get AB = c?
I have no clue
c^2 = a^2 + b^2 - 2ab cos C
Yes
Or in this case it would be 14^2+27^2-2×(14)×(27) cos 108 when plugging it in
Yes
Yep
The right hand side is just numbers
So you just perform the computation
And take the square root to find c
The reason I asked for a screenshot is so that I could confirm you entered it into the calculator correctly
Yes thank you
But the phone calculator is weird
I couldn’t do that equation with the cosine 108 after
But angle C is 34
No what
Now
Cool!
What's up?
Same thing using law of cosines btw
To find the angles?
Yes but my calculator isn’t calculating right
I got 6.76
After doing law of cosines
14.3 + 22.9^2+20.3^2-2×(22.9)×(20.3) cos A
@potent smelt
What are you trying to find exactly?
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i dont really get how a question like this works
Please don't occupy multiple help channels.
is it cause teh bounds are changed cause x = 2x
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I just need to know if im right lr wrong
yes it's correct
Hey im doing b now and im stuck, i have ideas but idk how to start, like for the auxilery line how would i say that if only one side has a letter
Futher more line fe and line fg are congruent through the angles
Can you help?
Which number
b
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So I watched a solution video and I am confused. It says lower the log base the faster it increases. How do we know the equation with E is the second fastest if it does not have a base
,rotate
do you know derivatives
But does havea base
No
The base is e
Yea E but we don’t know the value
So how can we determine if e is greater then or less then any number
It's that
Have you learned what ln is?
Uh I don’t think so
This unit is alll confusing
I understand the first part but now that we are doing word problems I’m dead
if you learnt derivatives it will be simple to solve. d(log(a)(x))/dx=1/xlna, so we get it if " a"larger, it gets slower
They said they have not learnt derivatives
yes i know
So there is no purpose in bringing it up
yes. but it is a scientific answer, that one log(a)(b) if "a" gets larger then it gets slower is not that correct, you forgot 0<b<1
You're over explaining a simple question they asked. The question was how was the last equation the second smallest and they did not know that e was used as the value of 2.718. You don't need to bring derivatives or the "scientific answer". All they were confused on was what e meant
That's all
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oh yes i misunderstood. my bad. thx btw
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can someone explain to me how this is a bijection? Isn't there a number of balanced T6 strings we can make from a T5 string?
For example given a T6 string I would need to remove the last digit to make T5. But how would I know what digit to add from the T5 string?
i mean you can always delete 0
lets say it was balanced in T6 but then it has to have some zeros in it
at balanced mean sum is 3
Does it?
so even if you try with 1 you have to have some zeros
what is the sum now
sure but if you put the condition of being balanced
which the statement of A tells you
then the sum would be 12 or 6 which would be an integer multiple of 3
or just 000000
hmm
i think it would be helpful to write down the cases for balanced T6
and just try deleting entries
even if I did delete entries I would have no idea where to add them back onto on a T5
which b asks you to do then
back and forth 1 - 1 mapping
sure
thats what im aying
are you getting any many-one map
or not preimage of things
which is what you need to disprove
well it seems like there are many T5s to a single T6
single balanced T6 you mean ?
yeah
damn
well i havent calculated but if you have then there you go
you have disproved
like even if it has the same sum we could just switch the order of the digits
then it wouldn't make the same T6
Oh I think I get it now
give me any example of such
000000
thats what im thinking too
like its a definition thing
zero is mutiple of every number
im trying to have some ring argument but that doesnt matter
they want you to consider that as a map yes
take a look amybe
i was like why is there a measure theory convo on north
prolly coz eric was here, in anyways no more spamming
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you can find the limit without lopitals? isnt (-1)^inf an indeterminate form
Either way, (-1)^n is bounded between -1 and 1. but n! approaches infinity
squeeze theorem is how you find the limit is 0
-1/n! <= a_n <= 1/n!
sry how did u get the upper andlower bounds
like what happened to the ^n in the numerator
ah yeah
(-1)^n is either -1 or 1
so -1 <= (-1)^n <= 1
divide by 1/n!
and voilà
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i need help with this math problem because im lost
the question say ,There is two-digits numbers such that the sum of its digits is 6 while the product of the digits is 1 over 3 of the original number
find this number?
just suppose that number has a form of ab
then: a+b=6 and ab=1/3 (10a + b)
10x gives us the 10th place of the digit.
Like 20, 30, or 40.
+y gives the unit digit.
So xy=(10x+y)/3
hold on let me see if i got it
i got it thanks man
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why do we construct a Vandermonde matrix here?
and how do we assume t = 0, t = 1, ..., t = n - 1?
<@&286206848099549185>
@zenith summit Has your question been resolved?
the point is that the equality $\mu_1e^{a_1t} + \ldots+\mu_n e^{a_nt}=0$ is an equality in the function space and is an equality of \textit{functions}, so they need to be equal for all values of $t$
Denascite
so you can choose some values of t that you like, plug them in and the resulting values still have to be the same
the values t=0,1,...,n-1 just turn out to be convenient here because if you plug them in and look at the equations you get, you get precisely the system described by the vandermonde matrix
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can someone please explain to me why this is not enough information?
oh nvm
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Trying to find a vector function that gives the curve indicating where these shapes intersect
So to start I was thinking $y= tan^2(t)$
What a wonderful world it is !
That's probably a bad idea, is it not
The best I can do is x= rcos(t), y=rsin(t)
so z=r
Alternatively
$z^2=(1+y)^2$
\
$x^2+y^2=1+y^2+2y$
\
$x^2=1+2y$
What a wonderful world it is !
so $x = \sqrt{1+2y}$
What a wonderful world it is !
Let $x=t$, so $y = t^2-1/2, z = (1/2+t^2)$
What a wonderful world it is !
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i just need a few hints on how to prove this
9+1 = 8+2
7+3=6+4
screams pigeonhole principle. assume an arbitrary group of 16. how many possible sums are there for a subset of size 2 of that
that was a hint
number of subsets are 2^16
possible number of sums
we're specifically looking at subsets of size 2. Maybe I worded it poorly, I was just asking how many sums you can make from that set of 16
which would just be 16C2
which is 120
oh my bad
yep sum of 2 numbers should be that
pigeonhole can't directly be applied here since technically there are ~200>120 possible sums they may or may not take but there's a way to reframe that lets you apply pigeonhole.
the specific thing to do kinda gives away the problem though uhh
oh
rearranging a+b=c+d might help(will help)
a-d=c-b?
yeah, so instead of looking at sums of pairs, you're looking at differences
that should be better
i think its obvious that in 16 there will exist two pairs but i cant really grasp how to prove it
well, you ahve the same possible number of differences from the set of 16, 16C2
but how many possible differences of 2 numbers <100 are there?
99C2?
you reckon? I can't imagine subtracting two numbers between 0 and 100 and getting anymore than 100
some of them will have the same difference ig
you are being imprecise here. a-b and b-a are not the same
Well specifically, there are 120 possible pairs of numbers you can make from a set of 16, but you can only get (absolute) differences between 1 and 99
you're right, i wasn't trying to be 100% rigorous but to lay out the guidelines to a proof. we only care about the absolute difference here since you can swap a/b around WLOG
my b
how would we get that?
16C2. how many pairs you can make from a set of 16 numbers
yep
also what if 2 numbers are equal?
distinct pairs
but can it be c=b i think
not sure
in the set of 16? this is 16 distinct numbers. Or are you talking about the case where you have like 15-10 as one pair and 10-5 as the other, thus ahving the same difference but not being all distinct numbers
yep this is the case
I haven't completely thought through this part yet, work with me here. What we should find is that <= 21 such pairs of pairs exist in the set of 16, so that pigeonhole still works.
What can you say about such a pair of pairs?
what if we try to apply pigeonhole in some other way?
the pair of pairs are really vague for me
also because of the case where 2 are equal
(a,b) and (c,d) such that a-c = b-d
What i mean here is that we want to show that there's <=21 (a,b), (b,c) such that a-b=b-c
i see
so we are trying to limit how many of these pair of pairs are there for 16 numbers
i think one number can be present like that in at most 1 pair of pairs
Yeah, I think thats the idea
at most 1
i think ill just ask my teacher later its too confusing for me
thanks a lot for your help by the way
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hi, i am really struggling with the concept of level surfaces and how to interpret the calculus geometrically, i am on Q2.3, andi have done the maths however i do not know how to interpret the last few geometrically
@ionic orchid Has your question been resolved?
Imagining a function f(x,y,z) is hard, but level surfaces work in principal the same thing as level curve, if that's something you know
something we have been taught, i just find it hard visualizing when its a difficult one
like I get that (a.r) with a level surface of (a1,a2,a3,) is constant, and is like a contour line. but how do we get different heights like where is r so that this changes, if u get me
I assume (a,r) is some point of the level curve?
And (a1,a2,a3) some point of the level surface?
r has no height
(a,r) corresponds to a point in xy plane
if that is what you are asking
yeah I know that a.r correspond to a point on the plane, but like where is r coming from for vislaizatiln purposes
visualisation
When you solve f(x,y) = 0 for example
You get a function y of x
respectfully, gtfo if you just want to troll
so for a.r =0
if you spam 1 other message you'll get modded
they must be perpendicular
so it must be that a and r are perp
I don't know of a concept where numbers are perpendicular
a.r is the function adonis
oh
first question
r is a position vector and a is a constant vector
@ionic orchid Has your question been resolved?
I feel that I didn't address your actual issue, so I am just gonna leave it and hope someone better helps you
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✅
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<@&286206848099549185>
@ionic orchid Has your question been resolved?
@ionic orchid Has your question been resolved?
@ionic orchid Has your question been resolved?
anyone who can help with a physics problem help 8 pls
@tiny robin Which problem
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i got 1/3000 hows the answer b?
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I need help figuring out where to plot
I recommend using these two points if you cant figure it out
Got it ty
How do you figure out which points to plot if you dont mind me asking
Nice
Just look at where the line intersects integer points
I used points that intersect with the lines of x-itude and y-itude
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If a discontinuity is removable, describe how to redefine the function to make it continuous.
The function is a removeable discontinuity at f(1) however I'm stuck on the redefining part of the question.
make a piecewise function
at x = 1, define it to be the value that the limit possesses
Ok, would that be the only way? Is their a way to change the stuff in the cos with like a equivalent fraction or something?
no u cant redefine it by algebraic manipulation
the original function isnt defined at that point
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can someone help me expand ax^4+bx^3+cx^2+dx-\left(a\left(x-1\right)^4+b\left(x-1\right)^3+c\left(x-1\right)^2+d\left(x-1\right)\right)
,w expand ax^4+bx^3+cx^2+dx-\left(a\left(x-1\right)^4+b\left(x-1\right)^3+c\left(x-1\right)^2+d\left(x-1\right)\right)
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can someone explain me this part
since $u=\sqrt{x^2+4}$, $x^2+4=u^2$, thus $x^2=u^2-4$
DiamondPanda16
yeh
when u change the variable to u, you basically try to write everything in terms of u
yep
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10.14. The body moves in a straight line with the speed v(t) = 4t 0.4t2 (m/s). Find:
-
the path traveled by the body from the start of movement to the stop;
-
acceleration of the body at the moment of time = 5 s.
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<@&286206848099549185>
$v = 4t - 0.4t^2$ right?
Wumpus Man
I don't even know where to start
do you know differentiation?
V(t)= that yes
Yes
what do you think we should do?
I need to find the second at which the object stopped moving
I assume I can equal my equation to zero?
Tbh I'm not really sure, I used to learn math in depth but I wasn't able to continue that course
All I know in this is I'll find out 0 and the other number which is when the object stopped moving
Why I equal it out I do not know
yes this is correct
by equating it to 0
we will find the time at whcih the body stops moving
Well alr
So that's how I'll get my first step solution
The second step is to find the acceleration at second 5
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can you find the acceleration as a function of time?
diff it and then plug in the time
As a function of time?
Oh like instead of t I substitution 5
That makes sense
I'll try it out on paper rn give me a bit
kk
?
nope
what is t=10 exactly?
When the object stopped moving
@marble pendant is hints allowed
its incorrect
i guess but let them it on thier own
Well I solved it and got 0 and 10?
can you show your calc?
sure
@marble pendant can i dm you?
So now I can put in t=5
yes
Indresearch Official
this is for the distance one?
show your work?
2t²-0.4 t³/3
I put 5 instead of t here right
that formula is for acceleration?
What does the other one look like?
how did you get this function?
Wumpus Man
you need to differentate v(t) wrt t to get a
like you integrated v(t) wrt t to get s
with respect to
2t²-0,4t³/3 or no...
nope
I do not know how to continue
Can you use a simple example to remind me
Wumpus Man
Wumpus Man
Why is it +2x
^
3x² okay I get that
$\int (2+6x) dx = \int 2 dx + \int 6x dx = 2x + 3x^2$
Wumpus Man
get it?
No
hmm
Oh wait
Tell me if y'all stuck somewhere
np
Alright
just for reference $v = 4t - 0.4t^2$
Wumpus Man
idts
idts?
i dont think so
yup
4-0.8t
0
correct
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$\frac{x^2+5x}{x}$
Yousif
Yousif
Yes
ohh so it multiples to both?
wdym, like multiplication distribution?
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Can someone do number 1 for me its been a while since I have done identities and I am struggling with how to proceed
which number 1
T1 I forgot how to do them been a while I haven’t touched these for a while
use double angle to get everything interms of sinx
cos(2x) is like 1 - 2sin^2(x) right
think so i forgor
it is
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Can you solve it so I can understand how you’ve done it and proceed to the next one I need some ideas to grasp how to do it
2cos(2x) = 1 - 2sin(x)
2(1 - 2sin^2(x)) = 1 - 2sin(x)
2(1+2sin(x))(1-2sin(x)) = (1-2sin(x)) by diff of squares
2(1+2sin(x)-1)(1-2sin(x)) = 0
2sin(x)(1 - 2sin(x)) = 0
sin(x) = 0 or 1/2
x = 0, 30, 150, 180, 360
Sorry I am not getting the 3rd line
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Could y'all help me with question 3
It's kinda up side down sos
,rotate 180
Ye pls help thx btw
how far have you gotten
Uhh I'm still stuck on 3
do you know how to start question 3
I did 36000 minus 11500 but idk if it's correct
yeah thats right
So how much money is remaining to be taxed
24500
36000-11500 equals 24500 right?
@plain bone
It's 24500
Ye so how does answer the question
So which tax bracket are you in for the remaining $24,500
20 percent?
So how much tax do you pay on the $24,500
So after paying taxes, how much money does Martha have
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,rotate 90
I think you do 7200-6900 to get 300 units then continue from there
to be honest i dont really understand why you do this since i dont get what they mean by "charge per unit", thats just the step that gave me a correct answer
since starting with 7200 or 6900 units gives you an answer wayy too large
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how am i supposed to do this using inner product and cauchy-schwarz
i am pretty sure i will have to define an inner product since i don't see how $\langle f, g\rangle = \int_1^\infty f\bar{g}$ will work here
carburetor
yes
u did show it is a inner product
the inner product i gave works here?
what do i take f and g to be then
that's just 1 right
ye
consider h(x) = xf(x)
then $A = \int_1^\infty f(x) dx = \int_1^\infty \frac{h(x)}{x}$
Goëtia
square A, then use CS
correct
i got confused while taking the norm
i was doing something similar to the euclidean inner product 😅
so i didn't understand how the squares came inside the integral
thank you very much
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!xy
Please show the original problem, exactly as it was stated to you, with the entire original context. A picture or screenshot is best. If the original problem is not in English, then post it anyway! The additional context might still be helpful. Do your best to provide a translation.
@fathom shuttle ^
what
are you asking me to solve this
no I don't wanna do your homework unless you need help and show the work if possible
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The purpose of this server is to help you learn, not to hand out answers. Do not ask someone to give you the answer directly.
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no prog
i forgot a few of the steps
therefore, i haven't attempted this one.
help
Whats the highest number that, when rounded to the nearest tenths place, yields 5.9
Even bigger
No, that rounds to 6
no
Why not? 9 > 5 right?
yes
Then why doesnt 1.000009 ronud to 2?
Well not exactly
But mainly because 9 isnt in the hundredths place
So you can technically have 5.94999999999999 (which is bounded from above by 5.95)
i get what you mean now
the nines could go on forever and it'd still be bounded from above by 5.95?
Because 5.949999999 approaches 5.95 as you keep adding more 9s
ah ok
i was thinking of something like this
the 6 at the end looks wrong idk
is this how u do it
I visualize it at 5.95)
In interval notation, that refers to the smallest number thats less than 5.95
so like this ?
for example: 62<n<64
but u know the thing after 62, it should have an underscore under it
isn't that some other topic
?
2.85+5.95?
8.8
@plain bone
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how do you find rho for the second integral in spherical coords??????????????????????????????????????????? the answer is right, i reevaluated and checked on symbolab with cylindrical coordinates
just the rho-value for the second integral for the one in spherical coordinates
i only have one webassign attempt left
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i need help
okay so basically
i need hepl with question 11
im having trouble understanding it
can you give a condition for b1 and c1 that implies two real roots for the first equation?
and do similarly for the second equation?
c1 must be less than zero
not necessarily
b1 is involved as well
do i have to use discriminant
b1^2 + 4c1 >= 0
o shoot
and also you want > 0
ur right
because if it = 0 then you have one real root
my teacher said > is for distinct roots but >= gives u 2 roots distinct or equal
what do i do next tho once i have the formula
yea two equal roots, so it depends on whether they are counting repeated roots or not
let's worry about that detail later.. first you need to see how the given condition helps
so you have two inequalities, one for the first equation and one for the second
yep just change the 1 subscripts to 2
ok gotchu
one way to proceed is to assume that they're both false, and find a contradiction
then the contradiction means that your assumption is wrong, so at least one inequality has to be true
hmm okay
yep
if you assume it's false then you would have
b1^2 - 4c1 < 0
and similarly for the other one
and then take a look at your given condition b1 b2 = 2(c1 + c2)
in particular it has a c1+c2
which suggests what you might do with the two inequalities
we add them?
yea
the idea being, you have two negative numbers, so when you add them together you get another negative number
(b1-b2)^2 < 0?
yep
so this is false cause its squared?
right, the square of a real number can't be negative
so we have a contradiction
our assumption that both of the original inequalities were false, led to this contradiction
so one of them must be true!
yw
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✅
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Can someone give me a suggestion ? On how to solve it ?
Didnt you just get this solved
!noclopen also
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I mean he didnot convince me
- vertical angles
- reflexive
Does the congruent side (S) come in between the congruent angles (A)?
I mean i dont see no side
So i assmued
R , T
Is the side
And it comes in between
?
There is a side though
Where ?
Use the Reflexive Property of Congruency
Or rather
Do this instead
So the correct congruency is ?
Draw the two triangles separately
Okay done
Show me
I didit on mobile
Ok count the total number of sides there are
So how many sides are there
In total?
I mean 6 in both triangles
3 in each triangle
I mean shouldnt the teacher put the equal side sign thingy ?
To know if its
AAS or ASA ?
No, because you need to know about the reflexive property
No need to apologize, everyone's here to learn
Yes?
Yes, they are. How many sides are there in total here
Here, how many total sides are there
[5 sides](#help-42 message) or [6 sides](#help-42 message)
What i wanted you to understand from this is: you basically cloned the side RT when you separated the triangles
So RT in both triangles is congruent
Which means rt is the side ?
This is the idea behind the reflexive property
Okay great
So if we said look
So its pretty much like this
So the side is between 2 angles
Doesnt that mean its
ASA ?
@plain bone
No
