It is a polynomial. Degree: 2 Leading term: $x^2$ Constant: 0 $x^2-x$
Work Step by Step
First, we simplify: $x(x-1)=x^2 -x$ By definition, a polynomial is a function containing only terms where x is raised to a positive power or constants. x is raised to the second power, and x is raised to the first power in the term $-x$, so we see that it is a polynomial. The degree is equal to the exponent of the term with the highest exponent, so the degree is 2. The term that has the highest degree, $x^2$, is always the leading term. Finally, there are no constants listed, so the constant is 0.