So if we just had the limit of k times f of x as x approaches c, where k is just some constant, this is going to be the same thing as k times the limit of f of x as x approaches c. And that is just equal to L. So this whole thing simplifies to k times L. And we can do the same thing with difference. This is often called the constant multiple property. We can do the same thing with differences. 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.