Respuesta :
D. because it has 3 terms and has a power of 3, making it a cubic trinomial.
The degree of this polynomial is 3 and the number of terms is 3 which makes it a cubic trinomial.
The equation given to us here is
[tex]7b^3+3b^2-7b[/tex]
Data Given;
- [tex]7b^3+3b^2-7b[/tex]
From this equation above, we have to know the degree of the polynomial. This will enable us to know what type of polynomial is this.
Degree of Polynomial
The degree of the polynomial is the highest value of the power in any of the variable.
In this question, the highest degree of polynomial here is 3 and this makes it a cubic polynomial.
However, it have only three variables also which makes it a trinomial. Put together it becomes cubic trinomial.
Generally, the degree of polynomials and their names are,
- 2 degree = quadratic
- 3 degree = cubic
- 4 degree = quartic
Learn more on polynomials here;
https://brainly.com/question/4142886