Are the following statements true or false? Choose True if the statement is always true, and otherwise choose False.

? 1. We can use L'Hospital's Rule to determine that lim 1. ? 2. Review: If a function f is defined and twice differentiable on R, its first derivative f has exactly one root x - r, and its second derivative f" is everywhere negative, then we can conclude that the function has one local minimum that will also be a global minimum. ? 3. If we have a limit that does not involve a quotient, there is no way I'Hospital's Rule could be helpful. ? 4. L'Hospital's Rule can sometimes be used to help us determine if a function has a vertical asymptote.? 5. If we encounter a limit in an indeterminate form, it means that the problem is unsolvable unless we can do it with I'Hospital's Rule. ? 6. L'Hospital's Rule gives us a way to formalize the idea that certain function families (eventually) grow faster than others, such as exponential growth functions growing faster than power functions as x - co. ? 7. A very slick way to compute certain limits is to recognize that they are actually representing derivatives. ? 8. L'Hospital's Rule is a special case of the Quotient Rule for derivatives.? 9. L'Hospital's Rule can be used for both one-sided and two-sided limits. ? 10. One of the indeterminate forms that L'Hospital's Rule applies to is