Examples of using Polynomials in English and their translations into Croatian
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Colloquial
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Ecclesiastic
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Computer
While doing polynomials in your head?
Most of you were lost on optimal polynomials.
While doing polynomials in your head?
Most of you were lost on optimal polynomials.
While doing polynomials in your head?
Yor are able to multiply, divide,add and subtract polynomials.
You took integrated polynomials as an elective?
Does there exist an integer such that for all similar polynomials P, Q?
My integrated polynomials report is on there.
Prove that there are real polynomials that.
Piecewise cubic polynomials with two continuous derivatives for the representation of smooth curves.
It's not every day you translate symbols into binary programming polynomials.
We want to find all polynomials f such that whenever.
Scientific calculator. derivatives,drawingTaylor series& polynomials.
The polynomial ring R[X] of polynomials over a ring R is itself a ring.
The idea behind is an extension of Eisenstein's criterion for irreducible polynomials.
What is the largest value of for which the polynomials and are both factors of?
This app is a free math calculator which allows you to calculate with polynomials.
Find all values of for which all homogeneous polynomials with variables of degree 2 are good.
Find the least positive number which can be represented as where and are integer polynomials.
So much data… I had to play around knots, multivariate polynomials… with various mathematical structures.
So much data… I had to play around with various mathematical structures… knots,multivariate polynomials.
With various mathematical structures… knots, multivariate polynomials… So much data… I had to play around.
The numerator is a weighted Bernstein-form Bézier curve andthe denominator is a weighted sum of Bernstein polynomials.
There is always a factorization into irreducible polynomials of any polynomials with real coefficients.
So much data, I had to play around with various mathematical structures, knots,multivariate polynomials… Aram, the lead.
Show that there do not exist polynomials and each having integer coefficients and of degree greater than or equal to 1 such that.
Wait, if you're a dance major, why are you taking integrated polynomials? Just an elective?
We define two polynomials with integer coefficients P, Q to be similar if the coefficients of P are a permutation of the coefficients of Q.
At the end of Academia Algebra Faulhaber states that he has calculated polynomials for n k as far as k 25.