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Polynomial function

      Desirae O.
      Cecilia M.
Polynomial function
   A polynomial function is an expression of
    finite length
   For example, x2-x/4+7 is a polynomial
Polynomial functions
   A polynomial is either zero, or can be
    written as the sum of one or more non-zero
    terms
   Forming a sum of several terms produces a
    polynomial. For example, the following is a
    polynomial
Real world
   The concentration, in parts per million, of a certain drug in the bloodstream after t hours is
    given by the polynomial
    -0.05t^2 + 2t + 2
    Find the concentration after 2 hr.
    To find the concentration after 2 hr, we evaluate the polynomial for
    t = 2:
    -0.05t^2 + 2t + 2 = -0.05(2)^2 + 2(2) + 2
    --------------------------= -0.05(4) + 4 + 2
    ---------------------------= -0.2 + 4 + 2
    ---------------------------= 5.8
    The concentration after 2 hr is 5.8 parts per million.
Polynomial function

   Zero of Multiplicity k If        is a factor of a
    polynomial function f and
     is not a factor of f, then r is called a zero
    of multiplicity k of f.


Nature
   Where are polynomial functions found in
    nature?
   If you look at a cross section of a
    honeycomb, you see a pattern of hexagons.
    This pattern is one hexagon, surrounded by 6
    more hexagons, surrounded by 12
    hexagons, etc. The total number of hexagons
    can be modeled by f(x) = 3r2 – 3r + 1, where r
    is the number of rings and f(r) is the number of
    hexagons.
Graphs
Examples
   EX: 3x5 + 2x4 – 5x3 +
    x2 + 1
   n = 5, a0 = 3, a1 = 2, a2
    = -5, a3 = 1, a4 = 0 and
    a5 = 1
Example
   5x3 − 4x2 + 7x − 8.
Example
 EX: 3x5 + 2x4 – 5x3 +
  x2 + 1
n = 5, a0 = 3, a1 = 2, a2 =
  -5, a3 = 1, a4 = 0 and a5
  =1
Example
Nature
Real World
Nature
Real World

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Polynomial Function by Desirae &

  • 1. Polynomial function Desirae O. Cecilia M.
  • 2. Polynomial function  A polynomial function is an expression of finite length  For example, x2-x/4+7 is a polynomial
  • 3. Polynomial functions  A polynomial is either zero, or can be written as the sum of one or more non-zero terms  Forming a sum of several terms produces a polynomial. For example, the following is a polynomial
  • 4. Real world  The concentration, in parts per million, of a certain drug in the bloodstream after t hours is given by the polynomial -0.05t^2 + 2t + 2 Find the concentration after 2 hr. To find the concentration after 2 hr, we evaluate the polynomial for t = 2: -0.05t^2 + 2t + 2 = -0.05(2)^2 + 2(2) + 2 --------------------------= -0.05(4) + 4 + 2 ---------------------------= -0.2 + 4 + 2 ---------------------------= 5.8 The concentration after 2 hr is 5.8 parts per million.
  • 5. Polynomial function  Zero of Multiplicity k If is a factor of a polynomial function f and  is not a factor of f, then r is called a zero of multiplicity k of f. 
  • 6. Nature  Where are polynomial functions found in nature?  If you look at a cross section of a honeycomb, you see a pattern of hexagons. This pattern is one hexagon, surrounded by 6 more hexagons, surrounded by 12 hexagons, etc. The total number of hexagons can be modeled by f(x) = 3r2 – 3r + 1, where r is the number of rings and f(r) is the number of hexagons.
  • 8. Examples  EX: 3x5 + 2x4 – 5x3 + x2 + 1  n = 5, a0 = 3, a1 = 2, a2 = -5, a3 = 1, a4 = 0 and a5 = 1
  • 9. Example  5x3 − 4x2 + 7x − 8.
  • 10. Example  EX: 3x5 + 2x4 – 5x3 + x2 + 1 n = 5, a0 = 3, a1 = 2, a2 = -5, a3 = 1, a4 = 0 and a5 =1