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Lesson 1-1
Polynomials
Polynomial: an expression containing one
or more terms in which all variables have whole number
exponents and no variable is in the denominator.
Classification by Terms
Recall terms are separated by addition and
subtraction operations: 3𝑥2
+ 9𝑥 − 5.
Monomial one term 8𝑥2
; −3𝑥𝑦4
;
3𝑥
8
Binomial two terms 9x𝑦2
+ 3𝑥𝑦 ; 𝑥3
− 9
Trinomial three terms 4𝑥2
+ 5𝑥 − 7
Polynomial >1 terms −5𝑥3
+ 4𝑥2
− 𝑥 + 2
Classification by Degree
Degree of a Term: the sum of the exponents
𝐸𝑥1 6𝑥3
degree of 3; 𝐸𝑥2 7𝑥2
𝑦2
degree of 4
Degree of a Polynomial: the highest degree of its terms.
𝐸𝑥3 3𝑥2
+ 4𝑥 − 6 degree of 2;
𝐸𝑥4 𝑥3
− 𝑥2
+ 𝑥 − 8 degree of 3
Classification by Degree
Standard Form: all like terms are combined and the
degrees are arranged in descending order:
−𝑥 − 5𝑥2
+ 8 → −5𝑥2
− 𝑥 + 8
Leading Coefficient: Coefficient of highest degree term.
−7𝑥3
− 5𝑥2
+ 8𝑥 − 1
Leading Coefficient: −7
Classification by Degree
Name Degree Examples
Linear 1 or 0 2x + 1 or 21
Quadratic 2 3𝑥2
− 5𝑥 + 1
Cubic 3 7𝑥3
− 8𝑥 + 2
Quartic 4 6𝑥4
+ 9𝑥 − 4
Quintic 5 −𝑥5
+ 7𝑥 + 8
Determine the perimeter.
M8 adv lesson 1 1 classify, add & subtract polynomials
M8 adv lesson 1 1 classify, add & subtract polynomials

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M8 adv lesson 1 1 classify, add & subtract polynomials

  • 2.
  • 3. Polynomial: an expression containing one or more terms in which all variables have whole number exponents and no variable is in the denominator.
  • 4. Classification by Terms Recall terms are separated by addition and subtraction operations: 3𝑥2 + 9𝑥 − 5. Monomial one term 8𝑥2 ; −3𝑥𝑦4 ; 3𝑥 8 Binomial two terms 9x𝑦2 + 3𝑥𝑦 ; 𝑥3 − 9 Trinomial three terms 4𝑥2 + 5𝑥 − 7 Polynomial >1 terms −5𝑥3 + 4𝑥2 − 𝑥 + 2
  • 5. Classification by Degree Degree of a Term: the sum of the exponents 𝐸𝑥1 6𝑥3 degree of 3; 𝐸𝑥2 7𝑥2 𝑦2 degree of 4 Degree of a Polynomial: the highest degree of its terms. 𝐸𝑥3 3𝑥2 + 4𝑥 − 6 degree of 2; 𝐸𝑥4 𝑥3 − 𝑥2 + 𝑥 − 8 degree of 3
  • 6. Classification by Degree Standard Form: all like terms are combined and the degrees are arranged in descending order: −𝑥 − 5𝑥2 + 8 → −5𝑥2 − 𝑥 + 8 Leading Coefficient: Coefficient of highest degree term. −7𝑥3 − 5𝑥2 + 8𝑥 − 1 Leading Coefficient: −7
  • 7. Classification by Degree Name Degree Examples Linear 1 or 0 2x + 1 or 21 Quadratic 2 3𝑥2 − 5𝑥 + 1 Cubic 3 7𝑥3 − 8𝑥 + 2 Quartic 4 6𝑥4 + 9𝑥 − 4 Quintic 5 −𝑥5 + 7𝑥 + 8
  • 8.
  • 9.