literally spanish words for anal rum. often used to make fun of you for acting gay. generally used for making someone look like an idiot, since most commonly spanish speakers dont stop to think about the word polano, which means "from anus".
by poopskie October 28, 2008
Get the ron polano mug.by jcassidy23 February 16, 2018
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Poluno
• polynomial
• polino
• polinomics
• polugo n donute
• _pluno_edits
• polanowski
• polonoko
• polun
• Polunculous
In a math equation, a term so unusual and confusing that it just eats (noms) the rest of the numbers and turns them into ugly, messy numbers
Joe: I thought that problem was simple, until that Polynomnomial made it all confusing!
Bob: when the teacher explained it, all I saw was a mess of greek and letters.
Bob: when the teacher explained it, all I saw was a mess of greek and letters.
by Salamence July 13, 2010
Get the Polynomnomial mug.Is the hunter on Identity V and is made up of 3 midgets to be represented as a whole (1 person). Polun carry’s a broken wheel modified with spikes to hit survivors and can transform into a actual wheel himself. each midget to make up polun has a power (ability), the very bottom one can throw out nail boards to slow/stun survivors, the middle one can discharge two long spikes in wheel form for better range to run over survivors, the top one can transition into the wheel but all of their powers are within them as a whole (1 person)
by ~bigpapi~ April 2, 2021
Get the polun mug.Basically, the granddaddy of all equations across all spectrums of mathematics. If you can manipulate polynomials, you can represent almost all mathematical functions graphically.
Also, to clarify the butthurt definition given ahead of me, polynomials actually are not useless in real life. And they are used for much more than the 6th grade application given. Granted, said definer probably didn't use them much in his career flipping burgers.
The form of a polynomial is as follows: Given k is a positive integer, and C is a real number coefficient, and "a" is the value of x defined as the "center" of the polynomial...
A polynomial expression can be expressed by C(x-a)^k.
Expression will be k+1 terms long, each k one integer less until k = 0.
Example: k=3, a=0, C0=100,C1=1,C2=2, C3=3
3(x)^3 + 2(x)^2 + 1(x)^1 + 100(x)^0
All polynomials can be expressed in this manner. Note that a cleaner way to express polynomials is through series, but I don't know how to type that correctly.
Also, to clarify the butthurt definition given ahead of me, polynomials actually are not useless in real life. And they are used for much more than the 6th grade application given. Granted, said definer probably didn't use them much in his career flipping burgers.
The form of a polynomial is as follows: Given k is a positive integer, and C is a real number coefficient, and "a" is the value of x defined as the "center" of the polynomial...
A polynomial expression can be expressed by C(x-a)^k.
Expression will be k+1 terms long, each k one integer less until k = 0.
Example: k=3, a=0, C0=100,C1=1,C2=2, C3=3
3(x)^3 + 2(x)^2 + 1(x)^1 + 100(x)^0
All polynomials can be expressed in this manner. Note that a cleaner way to express polynomials is through series, but I don't know how to type that correctly.
FUN FACT 1) The idea of "imaginary" numbers stems from trying to factor polynomials of k>2.
It is a tedious process to find these imaginary roots, but to see this, you can plug in any cubic (k=3) to a graphing calculator. It will cross the X-axis twice, but, since it has a degree 3(k=3), it MUST have three roots. Therefore, it will have two "real" roots, and one "imaginary" root. Imaginary numbers have obscure use in high level electrical application.
FUN FACT 2) Any function... ANY FUNCTION (e^x, ln(x), sin(x)....) can be estimated using a polynomial function. The higher the degree(k), the more accurate the estimation will be.
This is can be done using whats called a "Taylor Approximation".
It is really simple too, if you know what a derivative is, and how to take it. To get the Taylor Approximation, use the formula:
f^k(x) (Take the kth derivative)
/
k!
This will give you C, and bam, you have your polynomial to whatever k you want.
If you want to show up your high school math teacher, you can use this to solve easier equations instead of dealing with stupid functions like arctan(x). Highschool teachers are not required to take Calculus II, and that is where this simple formula is taught.
It is a tedious process to find these imaginary roots, but to see this, you can plug in any cubic (k=3) to a graphing calculator. It will cross the X-axis twice, but, since it has a degree 3(k=3), it MUST have three roots. Therefore, it will have two "real" roots, and one "imaginary" root. Imaginary numbers have obscure use in high level electrical application.
FUN FACT 2) Any function... ANY FUNCTION (e^x, ln(x), sin(x)....) can be estimated using a polynomial function. The higher the degree(k), the more accurate the estimation will be.
This is can be done using whats called a "Taylor Approximation".
It is really simple too, if you know what a derivative is, and how to take it. To get the Taylor Approximation, use the formula:
f^k(x) (Take the kth derivative)
/
k!
This will give you C, and bam, you have your polynomial to whatever k you want.
If you want to show up your high school math teacher, you can use this to solve easier equations instead of dealing with stupid functions like arctan(x). Highschool teachers are not required to take Calculus II, and that is where this simple formula is taught.
by Joejitsu101 May 19, 2014
Get the Polynomial mug.A sex position where botht the man and the woman contort their bodies in an exotic position resembling a polynomial
by Polynomial All-Star August 19, 2008
Get the Polynomial mug.person: yo why did you get banned from polynomers
wally: i bullied a 13 year old "suicidal" retard
person: ah ok
wally: i bullied a 13 year old "suicidal" retard
person: ah ok
by wallIy August 8, 2022
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