Answer:
\(n=10\)
Step-by-step explanation:
A monomial is an algebraic expression in which the only operations that appear between the variables are the product and the power of the natural exponent.
Given a variable \(x\), a natural number \(a\) and a real number \(n\) the expression:
\(ax^n\)
Is a monomial.
Where:
\(a=Coefficient\
=Monomial\hspace{3} degree\)
Given this monomial:
\(3x^{10}\)
You can extract the following information:
\(a=3\
=10\)
So we can conclude that the degree of the monomial is 10
