#Which are classified polynomial

219 messages · Page 1 of 1 (latest)

stoic crag
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Which are classified as polynomial? Explain your answer

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@quartz shadow

quartz shadow
stoic crag
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ok im sorry

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im really in a hurry

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can you help me aain pls

nimble nova
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Is it a group of answers?like 1 or more answers?

stoic crag
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i dont know either

nimble nova
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Because I'm having confusion between A,E and F

stoic crag
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you will just find what are the polynomials

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can you help me find the polynomials that you can see in the picture

nimble nova
stoic crag
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what

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you will just find the classified polynomials

quartz shadow
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Polynomials have multiple terms

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So D and F are definitely NOT polynomials

stoic crag
nimble nova
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B and D can't be polynomial because B can be written as (3xy)^(1/2)-4 as √=1/2
And anything raised to a fraction can't be a polynomial

stoic crag
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ok

stoic crag
nimble nova
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Sorry it's can't
I made spelling mistake

stoic crag
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so all of the rest are polynomials

nimble nova
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No

stoic crag
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i just need to find what are the polynomials

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that you see

stoic crag
nimble nova
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B and D can't be polynomial
So let's look at C
C can't be polynomial as anything raised to a negative number will never be a polynomial

nimble nova
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So only left is A and E

stoic crag
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ok

nimble nova
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Lemme see which is correct between them

stoic crag
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it's ok if you see more polynomials

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@nimble nova you still here (sorry for the ping)

nimble nova
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@proven frigate

proven frigate
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What

nimble nova
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I have doubt between A and E

proven frigate
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ok

proven frigate
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Okie wait

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3x^2 y - 2 and x + y + z

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Is that the one?

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Cuz I'm needing it more lighter by using texit

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$3x^2 y - 2 | x + y + z$

wide rootBOT
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Conon I • | • PRP Officialist

stoic crag
nimble nova
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One of these is polynomial

proven frigate
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Hold on hold on sheesh

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Do you have any examples except those since I might know

nimble nova
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Now i have doubt if the question asked something like linear or quadratic etc

stoic crag
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find here which one is a classified polynomials

proven frigate
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Hmmm

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Example: The polynomial is classified by the number of terms as:

Monomial – One term – $3x$
Binomial – Two Term – $7a-5$
Trinomial – Three Term – $x^{2}-x-2$

wide rootBOT
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Conon I • | • PRP Officialist

proven frigate
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Sooooooo

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It's impossible if it's D because I know it has a fraction

stoic crag
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so which one is a classified polynomial

proven frigate
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It's either e or a

stoic crag
nimble nova
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Bruh

proven frigate
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idk they look like monomials

proven frigate
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Hmmm okay

nimble nova
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Only ones left are a and e

proven frigate
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I swear that letter e is like the movie at x + y and literally I'm knowing it ain't something I know

stoic crag
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why is it e and a

nimble nova
proven frigate
stoic crag
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ok

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Which are classified as polynomial? Explain your answer

proven frigate
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@nimble nova

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I think it's e

stoic crag
proven frigate
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This might not be a good explanation but because 3x looks like its multiplied 3 to a number raised to two multiplied by y subtracted two

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And I know it's e

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Because it's a normal trinomial and it is actually just classified

nimble nova
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That's really not a good explanation...

ruby mauve
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i dont think any does

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because a polynomial must follow a certain pattern and rule

proven frigate
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Ohhhh

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So it's none?

nimble nova
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Bruh

stoic crag
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what

nimble nova
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Ofcourse it's not

proven frigate
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ok

nimble nova
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He is confusing you more

proven frigate
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I forgot about polynomials so I was just confused

stoic crag
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so what the answer

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guys

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@nimble nova

nimble nova
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Wait

stoic crag
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Ok

nimble nova
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@latent shell

nimble nova
latent shell
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oh god its this one

nimble nova
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💀

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It's frying my brain

latent shell
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it has to only be one?

nimble nova
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I think so

latent shell
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because both look like valid polynomials

stoic crag
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anything that you see

nimble nova
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He doesn't know if it's 1 or more than 1 answer

nimble nova
latent shell
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i'll do googling rn

stoic crag
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Which are classified as polynomial? Explain your answer

nimble nova
latent shell
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i checked and A is supposed to be a degree 3 polynomial in two variables and E is supposed to be a degree 1 polynomial in three variables

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also why did you exclude F?

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F is also a degree 3 polynomial in three variables: a, b and c

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it has to be a multichoice question

nimble nova
stoic crag
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so which one is the polynomials

nimble nova
stoic crag
nimble nova
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Augh

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Wait

nimble nova
latent shell
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but a polynomial with one term is still considered a polynomial, just under a different name

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monomial

stoic crag
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in my assignment

latent shell
nimble nova
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I have doubt if the question is asking more than one answers

stoic crag
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1 or more it's okay

latent shell
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@stoic crag can you ask your teacher if this question has more than 1 answer?

nimble nova
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If your teacher says yes than the answer is A,E and F

latent shell
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^

stoic crag
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ive already said it to my teacher he said if i have find more then i write it

nimble nova
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Then it's a,e and f

latent shell
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then A, E and F

stoic crag
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so it will end

latent shell
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wait

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@nimble nova isnt B also a polynomial

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degree 2 polynomial?

nimble nova
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No

latent shell
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why

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i dont see why it isnt

latent shell
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its not sqrt(3xy)

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its sqrt(3)xy

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xy multiplied by a square root of 3

nimble nova
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So it can be written as 3^(1/2)

latent shell
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yes

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3^(1/2) * xy

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xy multiplied by a real number

nimble nova
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Now I'm confused

latent shell
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just like sqrt(2)x + 4

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is a binomial

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with coefficients sqrt(2) and 4

stoic crag
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guys if you find the answer can you please explain to me why

latent shell
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sure

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i bet my knees that sqrt(3)xy - 4 is a polynomial

ruby mauve
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What grade even is this

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should this be such a difficult question1

latent shell
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idk

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it isnt

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A, B, E and F are polynomials

stoic crag
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can you explain why A,B,E and F are polynomials

latent shell
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A - degree 3 polynomial with two variables (x and y)
B - degree 2 polynomial with two variables (x and y)
C - not a polynomial because x is raised to -5th power (it has to be a natural number or 0)
D - not a polynomial because x is raised to 1/2th power (it has to be a natural number or 0)
E - degree 1 polynomial with three variables (x, y and z)
F - degree 3 polynomial with three variables (a, b and c)

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however i'd recommend you to wait because there is still a chance i made a mistake

stoic crag
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ok ill wait

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you sill here? @latent shell

latent shell
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yes

stoic crag
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ok im gonna wait thank you

latent shell
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also like

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do you have a book or a lecture of some sort

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about polynomials

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that your teacher gave you

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maybe there is a paragraph in your textbook about polynomials?

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sometimes actual math and math taught in school differs a little

stoic crag
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no

latent shell
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goddamn

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@glad badge

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i argue that A, B, E and F are polynomials

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do you agree

ornate garden
latent shell
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no its a homework

ornate garden
latent shell
latent shell
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@stoic crag another, really smart person agreed with my argument

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i think you can uh

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trust the answer

ornate garden
latent shell
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duh

proven frigate
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so what's up

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Did it answere

latent shell
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the ceiling

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i cannot stop thinking about my ceiling

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and yes, we answered

proven frigate
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So what's the answer

latent shell
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A, B, E and F

proven frigate
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How's that possible if f is a polynomial?

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Is it like

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Oh nvm

stoic crag
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uh im sorry @latent shell can you explain why A, B, E, F

stoic crag
latent shell
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A - degree 3 polynomial with two variables (x and y)
B - degree 2 polynomial with two variables (x and y)
C - not a polynomial because x is raised to -5th power (it has to be a natural number or 0)
D - not a polynomial because x is raised to 1/2th power (it has to be a natural number or 0)
E - degree 1 polynomial with three variables (x, y and z)
F - degree 3 polynomial with three variables (a, b and c)

stoic crag
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we dint learn the degree

latent shell
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well you also havent learnt what a polynomial is

stoic crag
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i really need a simple explanation why you got the answer

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@latent shell

latent shell
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basically in this list everything where there is no unknown raised to a negative or rational power is a polynomial

stoic crag
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ok thank you

glad badge
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the other letters are constants

cursive pike
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Damn 200 messages

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Going wild with polynomials

glad badge
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ah wait he explained already