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POLYNOMIAL
 FUNCTION
A  polynomial function of a degree n is a
  function of the form
 F(x)= An , An-1 Xn-1,A n-2X n-2 + . . . + A0
 When n is a nonnegative integer and
 An , An-1 Xn-1,A n-2X n-2 + . . . + A0 are real
  numbers , and ≠ 0.
PARTS
Number of terms
 determined   by the highest power
 of its term
      Example:
        F(x)=2x 5 + x 2 –x + 2
 Therefore, the degree (n) of f(x) is
 5
Leading Coefficient
 Example:


     F(x) =8x 5 + 3x 4 + x – 10
Therefore, the leading coefficient (An)
 of f(x) is 8
Leading Term
 Example:

      F(x) =8x 5 + 3x 4 + x – 10
   Therefore, the leading
 coefficient (An) of f(x) is 8
Constant Term
 Example:

      F(x)= x 5 – x 4 + 4x +3
   Therefore, constant term
 (A0) of f(x) is 3
By the Number of
     Terms
Monomials
   consists of only one term
        Example:
       2x 3 ,5 , 6x 4 y, -4xy,…
Binomial
   consists of two terms
      Example:
           2a+b,x 2 + y 2 ,2x 3 + 6xy,
    . ..
Trinomials

consists    of three terms
  Example:
     X   2-2x   +7, 5a b – 20, . . .
                      2   2
Multinomial
consists   of four or more terms
 Example:

   8x 5 + 5x 2 + y +2y, 7x 3
 y–y 3 +2x 4 y -3x,. . .
KINDS
By the Highest Power /
        Degree
Linear
polynomial with a highest
 power of one
  Example:
      7x+y, 3x ,5x+6
Quadratic
polynomial with a highest
 power of two
  Example:
        X 2 + 7x + 10, X 2 + 9, X 2
 + y, . .
Cubic
polynomial with a highest
 power of three
   Example:
       x 3 + 8, x 3 + 4x 2 +5x + 8,
 ...
Quartic
polynomial with a highest
 power of four
    Example:
        7x 4 +2x 3 + 6x 2 +10, 8x 4
 +9, . . .
Pentic
polynomial  with a highest
 power of five
    Example:
            10x 5 + 5,6x 5 +2x 3
 +7,. . .
Powercab 1Polynomial Function

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Powercab 1Polynomial Function