polynomial in a sentence

395 English sentence(s)

Last Updated: 2026-06-17

Level:

The software program can quickly factorise any polynomial expression.

Polynomial multiplication can be done by hand or using computer software.

Factorize off of the polynomial to solve the equation.

The binomial equation is used to solve polynomial expressions.

It is important to factorise the polynomial before attempting to solve it.

In order to solve polynomial equations, you must factorize between the terms.

Polynomial multiplication is a skill that can be applied to solve complex mathematical problems.

The quadric polynomial had multiple roots that needed to be solved.

Diophantine equations can be solved using techniques like linear algebra and polynomial interpolation.

The student sought help from the professor to diagonalize the given polynomial equation.

The graph of a quadratic polynomial is a parabola.

The graph of a polynomial can have vertical asymptotes.

The graph of a polynomial can have multiple x-intercepts.

The graph of a polynomial can be symmetric or asymmetric.

The graph of a polynomial can have horizontal asymptotes.

The graph of a polynomial can have multiple turning points.

The graph of a polynomial can be concave up or concave down.

The graph of a polynomial can have a maximum or minimum point.

Factorize this polynomial and then graph the resulting function.

The automorphisms of a graph can be used to find its automorphism polynomial.

The graph of a polynomial with an odd degree will have opposite end behavior on both sides.

The graph of a polynomial with an even degree will have the same end behavior on both sides.

Polynomial multiplication is often used in computer graphics and image processing algorithms.

Factorizing by grouping can help us simplify this polynomial expression.

To factorize from a polynomial, you need to look for common factors and grouping.

Polynomial multiplication is associative, meaning the grouping of polynomials does not affect the result.

Polynomial multiplication can be done by hand or using computer software.

The standard form of a quadratic polynomial is ax^2 + bx + c.

A polynomial can be written in factored form by finding its roots.

Factoring is used to break down a polynomial into its simplest form.

Monomials can be multiplied together to form a polynomial expression.

A polynomial can be written in expanded form by distributing each term.

The standard form of a polynomial is written with the terms in descending order of degree.

Let's factorize this polynomial by means of the sum of squares formula.

The roots of a quadratic polynomial can be found using the quadratic formula.

The quadratic formula can be used to find the roots of a polynomial equation.

Let's factorize this polynomial by means of the difference of squares formula.

To find the roots of this polynomial, you must factorize by using the quadratic formula.

The quadratic formula can be used to find the roots of a polynomial with complex coefficients.

The sum and product of the roots of a quadratic polynomial can be found using Vieta's formulas.

The derivate of a polynomial function can be found using the power rule.

The biquadratic polynomial had four terms.

The quartic polynomial had a degree of four.

The polynomial function was a quadrinomial of degree four.

The product of two trinomials is a polynomial with four terms.

The end behavior of a polynomial function describes the behavior of the function as the variable approaches positive or negative infinity.

The graph of a polynomial function can have a vertical asymptote, indicating the behavior of the function as the variable approaches a certain value.

The graph of a polynomial function can have a slant asymptote, indicating the behavior of the function as the variable approaches positive or negative infinity.

The graph of a polynomial function can have a horizontal asymptote, indicating the behavior of the function as the variable approaches positive or negative infinity.

Write down the definition of a polynomial function.

How useful was this page?
5.0 of 5 (1,305 votes)
AI Tools