#help-0
1 messages · Page 856 of 1
No…
okay
it says tangent at 3, 6 passes through origin
this means you can draw a line from 0, 0 to 3, 6
Ohh okay
the slope of this line is 2 right?
Yes
and make the f'(2) equal to 2
and find k
-2 I guess
yeah -2=k
can you complete the rest?
oh we already finished it
aight
we already found the value of f'(2)
by another method
what I do is just to put 2 there
The textbook answer said k is equal to -4
I am going to check
I got it until here
sorry
f'(3) is what we found
because the x value is 3 there
I drew it give me a second
If f’(3)= 2(3) plus k, then the k will be -6?
the function passes through (3, 6)
that means, when you put 3 you get 6
to the original function which is f(x)
not f'(x)
np im here till you understand
tf is $\frac{dy}{dx}=2$
junait
you cannot say that
I thought the slope is 2?
yes the slope is 2 but it is 2 only at the point 3, 6
Oh okay
Ah ya
I suggest you learn the basic idea of derivative and where it comes from
if you know it very well, you will solve them much faster
Ya I agree, my class started to learn this today
f(3)=x^2+kx+c this statement is incorrect
that looks like the function is depending on y or something other than x
but the rest is okay
Could you show me the working how to get k=-4?
ok
Thank you so much
firstly, this function you drew here is not f(x)
the graph I mean
erase it
Ok
can anyone help with algebra work?
this channel is occupied, you better go another channel
now we know f(3)=6
Yes
Ya
f'(x) function always gives you the slope at the point you write in x
instead of x I mean
okay
do it
are you a hundered percent confident about functions?
integrate the f'(x) and rest is easy
it's okay
I really appreciate
np, good luck
hi
hey
can somebody solve this
find K somehow that alpha * beta= 3
(k-1)x^2 + 5x -8= 0
ik the formula p= c/a
but 8 cant be divided to anything to be 3
$\frac{-8}{k-1}=3$
Mosh
since the roots 2 at a time is c/a
my problem is 8/n cant be 3 :\ its like almost 2.6 and k will be 3.6
yes it can
i think you will see it better if i tell you this
$x = y \implies 1/x = 1/y$
EndTimes
have you done anything to do with fractions by chance?
i am currently trying to explain why $\phi(\vec r) = \frac{\sigma R}{\epsilon r} (r+R - |r-R|)$ is constant for $r<R$ and for $r>R$ is proportional to 1/r. I dont really have a good explanation though. Anyone else?
derdotte
why isnt this working?
this channel is in use...
people really dont read
is still an open question..
Guesing all the way
Thanks for your help and time i moved on to next questions
you probably have learned what the laws for square roots are. Try them
no
√[3]√√[3] doesn't simplify very well
oh
you can still get an exact answer fairly easily
how do i do that
change the roots to exponents and see what you can do from there
Oh hehe it does simplify pretty well
what's the answer?
that's for you to figure out
did you try this?
yea ig
and what did you get?
uh
ya didnt try it did ya
what is your answer?
very close
Let's say r < R. Then |r - R| = R - r
All of the r will cancel in this case.
Let's say r > R. Then |r - R| = r - R
what did you change $\sqrt{\sqrt{3}}$ into?
a disappointing son
⁴√3
right
is that wrong?
and you changed $\sqrt{3}$ into...?
a disappointing son
that should be changed into something
using exponents
you're multiplying $\sqrt{\sqrt{3}}$ by $\sqrt{3}$
a disappointing son
is it 3^1/2
yes
yeah did it a second ago myself. Thank you though 🙂
now, use exponent rules
so its 3^1/2 4root3?
yes, but you can simplify that
okay
what is $\sqrt[4]{3}$ using exponents?
a disappointing son
a disappointing son
can you simplify that?
it is
how
$a^b \cdot a^c = a^{b+c}$
a disappointing son
so its 3^3/4?
right :)
what
interest maybe
why is this wrong?
i think it counts it as wrong cuz you didn't write y=
oh god
you're right
I spent 45 minutes looking for what I did wrong
😉
Dang dude I"m sorry. You are correct though, so nice job!
thx!
Hi. How can I represent this expression as a sum of three squares: $$\lambda_1^2 + \lambda_2^2 + \lambda_3^2 + 6 \lambda_1\lambda_2 + 2 \lambda_1\lambda_3 + 2 \lambda_2 \lambda_3$$?
OleG
I can represent it only as $$\lambda_1^2 + (\lambda_2 + \lambda_3)^2 + 6 \lambda_1\lambda_2 + 2 \lambda_1\lambda_3 $$, but this is only 2 squares.
OleG
ive not yet completely solved the question
but i can tell that $\lambda_1$ and $\lambda_2$ are of same sign
Sabertoothed Rat
No
ok then
hey so if you flip 100 coins and take the sum of the number of heads, is it statistically the same thing as randomly generating a number from 0-100?
Nope
Umm guys how do u calculate a probability?
depends on what you're given
no
Guys im so lost what is my teacher trying to tell me
She must have typed something wrong
Okok I’ll email her
Im having trouble with b)
The function y = x^2 - 8x + a is given.
How do we choose a so that:
a) the graph passes through the point (2, 6)
b) the minimum value of the function becomes -6
c) the minimum point of the curve is on the x-axis
d) the curve does not intersect the x-axis?
Yea got that
But what about b?
Im guessing you should calculate the line of symmetry
Which is 4
And then plug that into x
y = 4^2 - 8•4 + a
y = a - 16
And then plug in -6 into y
- 6 = a - 16
a = 10
Like arent both of these options correct?
ABCD is a square. P, Q and O are the mid-points of AB, BC and AC respectively. AQ intersects PO at R. If AD = 9 cm, then the length of AR is??
This is probably really simple, but how would one scale a normalized set of [0, 1] to [-2.5, 1] ?
got anything yet??
use the opposite of the normalization formula
scale 0, 1 back to -2.5, 1
im not too sure though
I'll give that a shot, IDK why i'm brainfarting here. 😒 ty
@fresh parcel glsl float scale(float v, float mn, float mx, float a, float b){ return a + ((v - mn) * (b-a) / (mx - mn)); } gosh it was so simple. I was doing (v - a) on my first assumption. thanks, idk why I didn't think to look at the norm func again
doesnt the assumption make the conclusion follow immediately or am i missing something
can someone explain to me how this 1st partial derivative was derived?
it’s just normal derivative rules, but y is a constant
can’t really explain it more than that
well, y is treated as a constant
What is the sum of all odd natural numbers between 100 and 1000?
so you want to find the sum of the odd numbers from 101 to 999
correct?
sum of all = sum of odd + sum of even
Including those two yes
so basically you can add 1 to each number and then divide it by 2
just google: arithmetic progression sum formula
it shouldnt be too hard to find
this problem is just understanding a formula and applying it
Will try, thx
I am kind of ashamed I wasnt able to figure this one out immediatelly
my question is where did f(y) come from
and why is the answer log(x) if f(y) is correct
I would understand if it's f(x)
is this a typo or am I understanding this wrong?
@verbal marsh you could use the fact that the first n odd numbers added together equal n^2
Is anyone familiar with the formula n(n+1)/2 being the sum of the first n positive integers
channel is occupied, go to a different channel please
Nopp :(
this question is already solved
i'm wondering if someone can help guide me on how the equation for the phase was formed?
Hi just familiarising myself with terminology
If set A is not an improper subset of set B, then set A cannot be equal to set B, right?
<@&286206848099549185>
post your question again so it’s at the bottom @simple orbit
my question is where did f(y) come from
and why is the answer log(x) if f(y) is correct
I would understand if it's f(x)
is this a typo or am I understanding this wrong?
Don’t think this would make any sense if f(y)dy was replaced by f(x)dx
the reason why I say I would understand if it was f(x) is because f(x) is 1 if it's between 0 and 1, which would explain the log(x) result
but...what is f(y)?
or is it the same function?
if I define a function rule like f(x) = 2x^2 + 1 I could write it as f(y) = 2y^2 + 1 instead
$\int_0^{\log(x)} f(y)dy$ is a function of $x$. What would $\int_0^{\log(x)} f(x)dx$ mean?
Botnuke
what if I name it $h(x)=\int_0^{\log(x)} f(x)dx$. What is $h(2)$?
Botnuke
0, right?
wrong notation
well yea it's intentionally wrong
Im sorry I don't get what's wrong
$f(2)$ is a constant
Botnuke
is that what you want to integrate over?
Hi someone help me
don't we integrate over a constant regardless?
since the answer is log(x)
isn't the only way that happens is if we integrate over 1?
@sweet orchid if I remember correctly a vertex is where two or more lines meet, so it would be T
ok let's try this maybe. If $g(x)=\int_0^{\log(x)} f(y)dy$, what's $g(2)$?
Botnuke
https://i.imgur.com/5FUDEhy.png this is f(y)
so it's not a different density function of Y?
it's the same old f
that would be XW and XY
the sides are the lines that form to make that vertex X
(I think, correct me if I'm wrong)
but I'm 99% sure it's XW and XY
same
W?
yes
now, sides are classified as a connection between two points
we have two points that are connected to the vertex, W
which are V and X
therefore, the lines are WV and WX
I usually write them as vertex first, dunno if that's standard convention
aight
can u find the sides by yourself now?
find the vertex
find the other point that connects with the vertex
that's a side
Can gimme answer pls bc I don’t understand this math
this server is not about giving answers
do you know what a side is?
stop multi posting
sorry
Sorry
?
lol
yo can I ask a question from sat here?
I think it is for me.
<@&286206848099549185>
if its from an old sat its fine, no?
yeah
I would imagine it is
yup 👍
yo
is this correct
its correct right
4 and 6 are included in the interval of [0,8]
i mean you can just plug the values in
Im confused about why its asking graphically in the interval of [0,8]
I mean the question on sept 2021 sat
the grades and qas is already out
ok
`A function f has the property that if point with coordinates (a,b) is on the graph of the equation y equals f(x) in the xy-plane, then the point with coordinates (a+1, 1/3 b) is also on the graph. Which of the following could define f?
a.1/3(1/12)^x
b.12(1/3)^x
c.12(3)^x
d.1/3(12)^x
answer is B
Idk how to start on this problem to get the answer`
who says you need to? you can find w(2e^2).
how tho, I couldn't get w(x) in terms of x either
this is what I got for the inverse function, couldn't isolate w(x)
you don't need an explicit formula for w(x) to find w(2e^2). you should be able to guess a y such that ye^y=2e^2
y being a sub for w(2e^2) to make it easier to see
I can but is that something I can write down in a paper
I mean can it be considered the "proper" way to solve this problem
I guess I will just go with that, thank you. The final answer will be 1/(3e^2) right?
ah, appreciate it
guessing is perfectly find
you can think about why w must only take that one value at 2e^2 if you want
whats a good maths typer for linux?
ok I dont see any fundamental flaw in my reasoning but it outputs 105%, what is going wrong
this
What even is the question
give us the ex details
@silver tangle have you learned measure theory
just think of it like a mirror. For example point (-4,7) reflected across the -3 line would now be point (-2,7)
@alpine sable
anyone familiar with "Desmos"?
@fickle latch @alpine sable supposed to find the concentration in percent of O, C and H in X after it gets burnt
then get the empirical formula
hello I really need help with #discrete-math
Im struggling hard with this homework
can anyone help me please?
its for discrete math. This is going to be hashtag #discrete-math
here I stand begging for help! Is anyone there, and can anyone give me some tips? im on both of my hands and knees, im trying so hard i hope someone helps me!
Where do I even begin
wait, but im using questions-0 right now. im working on finding a match! is there anyone there?
the question is this:
channel occupied by @bleak basalt find another channel plz
So it's the product of 4 consecutive integers, right?
So that means that numbers could be like 1, 2, 3, 4 or 10, 11, 12, 13, etc.
We don't know that that value is
but
HEY that aint fair. i was using this one
we know that the numbers are +1, +2, and + 3 respectively away from the source number
What's the question asking for?
it's not stated in the form of a question
oh yeah sorry about that. it is "prove or disprove the following statement"
@clever tapir so take what I said and make a product out of your 4 "unknowns" and set it equal to 840
okay so it says that x and y are rational number, x < y, but no other rational number exists between them, right?
thats right. I am pretty sure its false, because rational numbers are infinite between them
yeah exactly
my problem comes in where, i just have no clue how to prove it or how to structure my proof
so if x < a < y, but there is no a that is between them, then x has to equal y
you can prove by contradiction
what is the average of x and y
the average of x and y?
oooh I didn't think of that. That's good
so between x and y, where would the average between the two lie?
if x = 3/4 and y = 7/4, what's the average between the two, and where does it lie in terms of being greater than, less than, equal, etc
no, but the concrete example was supposed to show what @silver dew is saying
okay so i start with "assume x and y are arbitrary and particularly chosen positive rational numbers such that x is less than y"
write me the expression for the average of x and y
x+y/2
what observation can you make about x, y, and its average in terms of an inequality
hello quick question, can i consider these as the same thing or are they different?
huh? what does
Q
E
D
mean??
gramschmidtty
oh okay so just by showing that there is an average that is between them, that is the proof. BUT, dont i then have to prove that the average is indeeeeeed betweeeeen them?
Help please
yes. Just making absolutely sure, the exponent on the numerator is applied to 1, not -1 right?
in both the numerator is -1 and the denom is 5
hey watch it you guys, this room is occupied!
That's not what i asked. :( I'm just making sure its meant to be $-1^x$ and not $(-1)^x$
i need help
Sneaky
if it is, you're correct, they're the same
dont i have to prove that x+y/2 is between x and y? i am not sure how to do that
@bleak basalt the average of two numbers is the midpoint
it is (-1)^x
okay and so for my justification would i just write "by definition of average" or "by definition of midpoint" or something like that?
Howzit. What knowledge do you have for the problem/what may you assume? The average will do the job, but what you want is a direct consequence of the Density Theorem.
we just have to justify or prove everything that isnt given in the question
we can use theorems but must write "by definition of x" and stuff like that
divide both sides by 2
do the same thing, but add y to both sides
you'll show that the average is between x and y
then
Q
E
D
wait but how do i prove that x + y/2 is also a rational number?
it is the very definition of a rational number
are they closed under aditipon im guessing?
@alpine sable do you know how to complete the square
@alpine sable https://www.youtube.com/watch?v=WrH1Z-SuhhQ
👉 Learn how to solve quadratic equations by completing the square. When solving a quadratic equation by completing the square, we first take the constant term to the other side of the equation and create a perfect square trinomial with the quadratic term and the linear term.
This is done by adding to both sides of the equation, the square of ha...
first thing you need to do is make sure the leading coefficient is 1. so first divide both sides by 5, then follow the video.
Under standard addition and multiplication, the rationals are a field (an Archimedean field). Adding two rationals is a rational and multiplying two rationals (dividing by two, if you really want to do it that way), is a rational.
If you know the result that the rationals are dense in the reals, then this is a trivial question. I suspect that, perhaps, you are unaware of this. Is this the case? If so, then you will certainly need to follow the method given to you by @silver dew
why dont u make i = root(-1)
then you would have
see this is not my work, this is my friends but i barely know this type of stuff
yes ive never heard this term "dense in the reals"
IAMTHEFARMER
OK, then take the average. It will do the job.
3rd line left side is a perfect square
it will always be that way when completing the square
IAMTHEFARMER
@alpine sable
ty
IAMTHEFARMER
what will make u cancel out the denom roots
oh
Hey! Sorry to disturb anyone. But would someone be willing to assist me with my Math homework?
sure
I'll wait till soft is finish
IAMTHEFARMER
cuz its a perfect square trinomial
@alpine sable do you know how to factor?
how do you find perfect sq trinomials?
you divide the middle turn by 2 and squre it
if that equals to ur last term
its a perfect square trinomial
ok
you have to learn how to factor
what dont u understand
because in completing the square you need to balance the equation
you cant be taking out a number randomly
and not balance it
on the other side
Whatever you do to one side, you do to the other.
there doesnt even need to be an equal sign. without it you can +13-13. but i'm saying that this method is only going to be confusing to you if you dont know how to factor.
go to another channel and ill meet u there
okay
ill finish helping soft soon
@alpine sable do u understand factoring
cuz if u dont understand factoring then u need to go back to it
occupied
yes
because ur teacher is trying to check if the equation is a perf square trinomial
you will always be able to divide by 2
7.5/2 is not a perfect number
but itll still give u an answer
the (b/2)^2 thing is not to check if its a perfect square trinomial
it's to complete the square
adding and subtracting the (b/2)^2 makes the first three terms a perfect square
which is the last term
thats the idea of completing the square
it's the last term because (-4/2)^2 MADE it the last term
which means its a perfect square
that's how you complete the square
thats not how i do it but ok
because you're not completing the square
there are many different ways
well
when i say "adding and subtracting" i mean in the absence of an equals sign
variations of one way yes
it doesnt need to be an equation
i know how to complete the square
this technique is how to derive the quadratic formula
obviously not if you think (b/2)^2 is checking to see whether or not it's a perfect square trinomial
the equation is a perfect square trinomial because (b/2)^2 was used
ok
usually what i do is
x^2-4x = 13
x^2-4x + ______ = 13
@alpine sable that video explains what to do. i initially said you need to divide the 5 out before you follow his example.
i divide 4 by 2 and i square it
thats my last term
therefore
x^2-4x+4-4 = 13
bring the -4 over
i have x^2+4x+4 =17
then
i factor
(x-2)^2 = 17
bring the 17 over
@alpine sable factor out a 5 like this 5(x^2 + 4x + 1) = 0
(x-2)^2-17= 0 is the equation
@buoyant kayak u say i dont know how to complete square?
i know how
you didn't solve the equation lmao
doesent matter
he was simply saying that the addition of (b/2)^2 doesn't mean you're "checking" to see if something is a perfect square
i am just trying to show u that i know how to complete the square
i don't care?
well u can use that way to check if its a perfect square actually
but i guess both work
you're making it a perfect square by completing the square
how is that hard to understand
adding (b/2)^2 automatically makes it a perfect square
it's always going to be a perfect square
obviously
that's the entire point of completing the square
it's almost as if you're saying "adding 2 to 2 makes it 4, but you can use the 2 to check that it makes it 4"
@alpine sable idk why you're subtracting
yes
like for example
this equation
yeah that's pretty much a useless comment
Cmon guys take it easy with him
x^2-6x+9
6/2
squared= last term which means that the equation is a perf square trinomial
who cares?
i care
aka the last term should be a perfect square
yes
most of the time
$a^2 - ab +b^2$ or $a^2 + ab +b^2$
IAMTHEFARMER
factor x^2-4x+4
bro what
in order to find what it is factored u divide middle term by 2
middle
by 2
that u dont touch
@alpine sable review your methods for factoring quadratics please
or you can do product sum method
P roduct= 4 sum = -4
-2,-2
-2 x -2 = 4
-2+-2 =-4
pls do @alpine sable u seem lost
@alpine sable gotta learn to be able to help yourself
otherwise whatever people tell you from here on out is just going to confuse you more and make you hate it
@alpine sable do u know product sum method
do u know any method
on how to factor quadratics
factor
$x^2-8x+16$
@alpine sable we know youre overwhelmed, but maybe watch a video on factoring. It's easy if you're dedicated.
IAMTHEFARMER
factor that
u got the first bracket but not second bracket
find it
i will not tell you
no
can u show me how ur doing it?
?
show in bracket plz
yes
yes
after a million tries u got it
i want to see how u did it
how did u do it
you can also do (x-4)^2
what was the factoring technique u used
yes
?
thats a factoring technique?
what did u do then
divide what by what
hey farmer and soft, would it be cool if you guys can join and farmer can explain?
I think it'll benefit you more soft
cant join VCs at the moment
yes
good work
the trick is to know right away that it is a perfect square trinomial
the first term is perfect square and last is perfect square
$x^2-8x+16$ can be re-written as $x^2-8x+(4)^2$
IAMTHEFARMER
thats how you know
if the first and last are perfect squares, its a perfect square trinomial
so basically the question is telling you do
change $5x^2+20x+5$ into the form $(x-h)^2+k$
IAMTHEFARMER
you do not complete the square yet
yeah that
you can't complete the square if your a term has a coefficient other than 1
yes
make sure its in brackets with 5 at front
also forgot an x
now u are at this stage
i'm popping in and we're still on the part about factoring out the 5?
$5(x^2+4x+1)=0$
IAMTHEFARMER
IAMTHEFARMER
gets you the same exact thing
no
but u need to bring something over to the other side
@alpine sable
what do u bring to the other side?
wrong
$5(x^2+4x+1)=0$
this would be right if you used the correct equation
here u can visualize it better
@alpine sable what do u bring to the other side
oops
IAMTHEFARMER
ok
@alpine sable what do u bring to the other side
wrong
well
actually right
u got it right n
nvm
but what happens to the 5
good
so now u have
$5(x^2+4x)=-5$
IAMTHEFARMER
occupied
so @alpine sable what do u do next
because
you cant just take it out randomly
its fine
here is what happened
you multipled the 1 by 5
and brought it to the other side
distributive law
no
$a(c+b+d) \implies ac+a(b+d)$
IAMTHEFARMER
IAMTHEFARMER
what is the normal way
i know how to do it and it confuses me lol
ok what was the original equation
i can explain it in a less confusing way
change $5x^2+20x+5$ into the form $(x-h)^2+k$
IAMTHEFARMER
yeah i dont like the way either i do it another but anyway show your way i think soft will understand your way better
ill watch
divide the middle term by 2 to see what the last term should be
well, the square root of the last term
4/2 = 2, so the last term should be 2^2 = 4
do u want me to do it in latex so that soft can visualize better?
IAMTHEFARMER
divide the middle term by 2, that will give us the square root of what the last term should be
we get 2, so the last term should be 2^2 = 4
so we’ll add 5(3)
and leave a -5(3) in there
wait i will write it
what we do ?
$5(x^2+4x+4)-5(3) = 0$
IAMTHEFARMER
@alpine sable if you can’t tell, this is a perfect square polynomial
how dont u know what a polynomial is
what we’re working with right now
whatever
anyways
this is in the form where we can express it in the form (a+b)^2
its in form of $Ax^2+Bx + C$
IAMTHEFARMER
yes
(a+b)^2 = a^2+2ab+b^2, and we have x^2+4x+4
nomial actually means name
can you see what b should be?
that wasn’t sped up at all
that was literally my next step
you didn't explain this at all you just kinda threw it in there
substitute x for a
i see i always thought itmeant number but nomial as name makes more sense cuz variables are basically names
if you've taken biology before that should be clear. look at the "binomial nomenclature"
oops
this is a cluster of nonsense lmao
never taken it unfortunately
at this point i don’t know when i should or shouldn’t explain what i’m doing lol
can i explain this?
explain as much as you can
alright lmao
yeah
let @buoyant kayak explain hes good
$5(x^2+4x+1)=0$
a disappointing son
so this is what we're at right now
now, i'm gonna put some more brackets to make things clearer
$5[(x^2+4x)+1]=0$
a disappointing son
so the stuff inside the parenthesis, x^2+4x, that's what we want to take a special look at. we'll be completing the square
perfect
so, using $(\frac{b}{2})^2$, we get $(\frac{4}{2})^2$ which is 4
a disappointing son
now just to make things more clear
we are adding this to both sides, you understand that, right?
we add this 4 we just got to both sides
in completing the square
@buoyant kayak why dont u have helper role
don't want it
Can I get some help with this
nah its right
seems good to me
you have 5 on the outside, divide it out first
its the longer approach which is good
$5[(x^2+4x+4-4)+1]=0$ @alpine sable bascially son is doing this
IAMTHEFARMER
then multiply -4 by 5
and bring to other side
because we cant just put in a 4 randomly
we had $x^2+4x+0$ before
IAMTHEFARMER
therefore we need to do 4-4
to ake sure it stays at 0
then
multiply 5 by -4
and bring to other side
so now you have
$5[(x^2+4x+4)+1]=0+20$
IAMTHEFARMER
then
i promise you're incorrect if you leave it here
no you're right, i messed up
$[(x^2+4x+4)+1]= \frac{20}{5}$
IAMTHEFARMER
$[(x^2+4x+4)+1]= 4$
IAMTHEFARMER
IAMTHEFARMER
IAMTHEFARMER
$(x^2+4x+4)= 3$
IAMTHEFARMER
IAMTHEFARMER
then bring 3 over
when you get to that step, the left side will always be $(x \pm \frac{b}{2})^2$
gramschmidtty
the $\pm$ depends on the sign in front of b
gramschmidtty
yes
final answer is off by a factor of 5 because we can't just get rid of the 5
yes you can, the right side was zero
no you can't
we're rearranging a quadratic equation in a different form
we're not solving
that is not the answer
it's not the right choice lol
how do we do it then
i did it grams way
.
$5[(x^2+4x+4)+1-4]=0$
a disappointing son
$5[(x+2)^2-3]=0$
a disappointing son
if the original problem was an equation set equal to zero, then the 5 goes away
$5(x+2)^2-15=0$
a disappointing son
exactly
oh it's equals k
why did u bring -4 outside the bracket i dont think u can do that
?
he's adding "zero"
it's inside the bracket
+4 - 4 on one side is the same as adding 4 to both sides
we arent gonna help u for ur entire assignment
@alpine sable this channel spent like an hour on that one problem
please review your notes
we need to make space for others