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The polynomial x
2
+ rx + sx + rs is generally characterized
as quadratic polynomial since it has a degree of 2.
Example 1. Factor x2 – 5x – 14.
Steps in factoring quadratic trinomial:
a. look for the factor of the constant term which gives the sum of the
coefficient of the middle term.
Constant term = (-14) = -7 and 2
Coefficient of middle term(-5) = -7 + 2
b. Factor x
2
or the first term. = x . x
c. Write the factors obtained which is (x – 7) (x + 2).
Example 2. Factor x2 - 10x + 25.
Steps in factoring quadratic trinomial:
a. Look for the factor of the constant term which gives the sum of the
coefficient of x in the middle term.
constant term : (25) = -5 . -5
coefficient of x in the middle term : (-10) = (-5) + (-5)
b. Factor x
2
or the first term = x . X
c. Write the factors obtained which is (x – 5) (x – 5) .
Example 3. x2 + 2x – 35.
a. Look for the factor of the constant term which gives the sum of the
coefficient of x in the middle term.
constant term : (-35) = 7 . -5
coefficient of x in the middle term: (2) = (7) + (-5)
b. Factor x
2
or the middle term. = x . X
c. Copy the factors obtained which is (x + 7 (x – 5).
Factoring quadratic trinomial

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Factoring quadratic trinomial

  • 1.
  • 2. The polynomial x 2 + rx + sx + rs is generally characterized as quadratic polynomial since it has a degree of 2.
  • 3. Example 1. Factor x2 – 5x – 14. Steps in factoring quadratic trinomial: a. look for the factor of the constant term which gives the sum of the coefficient of the middle term. Constant term = (-14) = -7 and 2 Coefficient of middle term(-5) = -7 + 2 b. Factor x 2 or the first term. = x . x c. Write the factors obtained which is (x – 7) (x + 2).
  • 4. Example 2. Factor x2 - 10x + 25. Steps in factoring quadratic trinomial: a. Look for the factor of the constant term which gives the sum of the coefficient of x in the middle term. constant term : (25) = -5 . -5 coefficient of x in the middle term : (-10) = (-5) + (-5) b. Factor x 2 or the first term = x . X c. Write the factors obtained which is (x – 5) (x – 5) .
  • 5. Example 3. x2 + 2x – 35. a. Look for the factor of the constant term which gives the sum of the coefficient of x in the middle term. constant term : (-35) = 7 . -5 coefficient of x in the middle term: (2) = (7) + (-5) b. Factor x 2 or the middle term. = x . X c. Copy the factors obtained which is (x + 7 (x – 5).