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  1. We combine like terms as before. A monomial is a one-term polynomial. Use the distributive property. A binomial is a two-term polynomial. You make a “tic-tac-toe” grid, and fill in the boxes with the …

  2. Basics of Polynomials A polynomial is what we call any function that is defined by an equation of the form p(x) = anxn + an 1xn where an, an 1, ...a1, a0 2 R.

  3. One of the simplest types of algebraic expressions is a polynomial. Polynomials are formed only by addition and multiplication of variables and constants. Since both addition and multiplication produce …

  4. Proposition 2a (Factor Theorem): A polynomial P has r as a root if and only if x r divides P. From this, we are able to factor out a x r from P to get a polynomial of lesser degree.

  5. Given the function f (x) = −3x2(x − 1)(x + 4), express the function as a polynomial in general form, and determine the leading term, degree, and end behavior of the function.

  6. We consider polynomials with real coefficients and real variable. A polynomial remains a polynomial with variable translation (shift of origin) or dilation(scaling). Any pn is bounded on finite intervals, …

  7. This paper contains a collection of 31 theorems, lemmas, and corollaries that help explain some fundamental properties of polynomials. The statements of all these theorems can be understood by …