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when terms in a polynomial are rearranged from highest to lowest powers…

Question

when terms in a polynomial are rearranged from highest to lowest powers of the variable, it is said to be in
form.
the expression ((3x - 2)(x^2 + 5x + 6)) requires the use of the
property for expansion.
the
coefficient in a polynomial is the numerical factor in the term with the highest degree.

Explanation:

Brief Explanations
  1. A polynomial ordered from highest to lowest variable powers is defined as standard form.
  2. Expanding a product of a binomial and trinomial uses the distributive property (often called FOIL for binomials, extended here).
  3. The leading coefficient is the numerical factor of the highest-degree term in a polynomial.

Answer:

  1. Standard
  2. Distributive (or FOIL)
  3. Leading