Classifying polynomials based on number of terms.
Classifying polynomials based on degree.
Give the name for the following polynomials based on power and degree of the polynomials.
Problem 1 :
3
Solution :
Degree of the polynomial = 0, number of terms = 1
Name of the polynomial :
Based on degree = Constant
Based on number of terms = Monomial
Problem 2 :
-p^{2 }+ 2
Solution :
Degree of the polynomial = 2, number of terms = 2
Name of the polynomial :
Based on degree = Quadratic
Based on number of terms = Binomial
Problem 3 :
6x^{4 }- 2x^{3}
Solution :
Degree of the polynomial = 4, number of terms = 2
Name of the polynomial :
Based on degree = Quartic
Based on number of terms = Binomial
Problem 4 :
5n^{4 }- n^{2 }- 2
Solution :
Degree of the polynomial = 4, number of terms = 3
Name of the polynomial :
Based on degree = Quartic
Based on number of terms = trinomial
Problem 5 :
-2p^{4 }+ 10p^{6} + 5p^{2}
Solution :
Degree of the polynomial = 6, number of terms = 3
Name of the polynomial :
Based on degree = polynomial
Based on number of terms = trinomial
Problem 6 :
9m + 5m^{2 }+ 10m^{3 }- 5
Solution :
Degree of the polynomial = 3, number of terms = 3
Name of the polynomial :
Based on degree = cubic
Based on number of terms = polynomial
Problem 7 :
8n^{2 }- n^{3} + 7n
Solution :
Degree of the polynomial = 3, number of terms = 3
Name of the polynomial :
Based on degree = cubic
Based on number of terms = trinomial
May 21, 24 08:51 PM
May 21, 24 08:51 AM
May 20, 24 10:45 PM