The problem in the image shows $11z^3$. Let me analyze and classify this term based on its degree and type:

1. Degree: The degree of the polynomial is determined by the highest power of the variable. Here, the highest power of $z$ is 3, so it is a 3rd degree polynomial.

2. Type: Since there is only one term ($11z^3$), it is classified as a monomial.

Correct Answer:

3rd Degree Monomial

Would you like further clarification or explanation? 😊

Expanding knowledge:

1. What is the difference between a monomial, binomial, and trinomial?
2. How is the degree of a polynomial determined?
3. What are some real-world applications of 3rd-degree polynomials?
4. How do you add or multiply polynomials of different degrees?
5. Why are monomials fundamental in algebra and calculus?

Tip: A monomial always has one term, regardless of the degree of its variable(s).