So if we have the limit as x approaches c of f of x divided by g of x, this is the exact same thing as the limit of f of x as x approaches c divided by the limit of g of x as x approaches c, which is going to be equal to L over M. And finally, this is sometimes called the quotient property. Finally, we'll look at the exponent property. So if I have the limit of f of x to some power, and actually let me even write it as a fractional power, to the r over s power, where both r and s are integers, then the limit of f of x to the r over s power as x approaches c is going to be the exact same thing as the limit of f of x as x approaches c raised to the r over s power. Once again, when r and s are both integers, and s is not equal to 0, otherwise this exponent would not make much sense. And this is the same thing as L to the r over s power. This is equal to L to the r over s power. So using these, we can actually find the limit of many, many, many things.