The limit of x^2-x as x approaches infinity is positive infinity.
The behavior of x^2-x as x gets larger and larger is that it increases without bound, meaning it approaches positive infinity.
No, the value of x^2-x never reaches a finite value as x approaches infinity. It continues to increase without bound.
Yes, x^2-x is an example of a polynomial function since it is a function of the form ax^n + bx^(n-1) + ... + k, where n is a non-negative integer and a, b, and k are constants.
The degree of x^2-x is 2, since the highest exponent in the term is 2.