The limit of x^(1/x - 1) as x approaches 0 from the right is undefined. This is because as x approaches 0, the value of x^(1/x - 1) becomes increasingly large and approaches infinity.
No, L'Hopital's rule cannot be used to calculate the limit of x^(1/x - 1) as x approaches 0 from the right. This is because the limit is undefined and L'Hopital's rule can only be applied to functions with finite limits.
The graph of x^(1/x - 1) as x approaches 0 from the right has a vertical asymptote at x=0. This means that the function approaches infinity as x approaches 0 from the right.
No, the limit of x^(1/x - 1) as x approaches 0 from the right is not equal to 0. As mentioned before, the limit is undefined and the function approaches infinity as x approaches 0 from the right.
No, most calculators are not able to handle limits of functions that approach infinity. In order to evaluate this limit, we must use mathematical techniques such as L'Hopital's rule or graphing to determine the behavior of the function as x approaches 0 from the right.