Polynomials example sentences
- Home
- "Polynomials" example sentences
Related (10): coefficients, roots, degree, factoring, quadratic, cubic, binomial, monomial, rational, imaginary.
"Polynomials" Example Sentences
- The class was taught how to multiply polynomials.
- The algebraic expression was a polynomial of degree two.
- The solution to the equation required knowledge of polynomials.
- The textbook had a chapter dedicated to factoring polynomials.
- The student struggled with simplifying higher-degree polynomials.
- The professor explained the concept of leading coefficients in polynomials.
- Dividing polynomials required long division or synthetic division.
- The quadratic function was represented by a polynomial.
- The algebraic expression was not a polynomial because it had a radical.
- The equation could be solved by finding the roots of the polynomial.
- The class learned how to graph polynomials using end behavior.
- Evaluating polynomials for specific values of x was a common task.
- The degree of a polynomial was determined by the highest power of x.
- Adding or subtracting polynomials required combining like terms.
- The factor theorem was used to find the roots of a polynomial.
- The polynomial function had a domain of all real numbers.
- The class discussed how polynomials are used in real-world applications.
- The fundamental theorem of algebra relates to the roots of polynomials.
- Finding the derivative of a polynomial function required using the power rule.
- The algebraic expression was a polynomial of degree one, also known as a linear function.
- The polynomial long division method was useful for dividing polynomials of higher degrees.
- Complex numbers were used to solve polynomials that had imaginary roots.
- The graph of a polynomial function was a smooth curve with no holes or jumps.
- The remainder theorem was used to find the remainder of a polynomial division.
- The class had to memorize the different forms of polynomial equations, such as standard or factored form.
- The synthetic division method could be used to divide polynomials by linear factors.
- The discriminant of a quadratic polynomial determined the nature of its roots.
- The algebraic expression had two terms, one of which was a polynomial and the other was a constant.
- The intermediate value theorem was used to prove that a polynomial had a root within a given interval.
- The factoring method was used to simplify polynomial expressions and solve equations.
Common Phrases
- Adding polynomials;
- Subtracting polynomials;
- Multiplying polynomials;
- Factorizing polynomials;
- Solving polynomial equations;
- Polynomial long division;
- Synthetic division of polynomials;
- Evaluating polynomials at a given value;
- Finding the degree of a polynomial;
- Finding the roots or zeros of a polynomial.
Recently Searched