So the probability that our random variable is equal to five, it's going to be six choose five, or times, I should say, 0.7 to the fifth power times 0.3 to the first power, and that is going to be roughly, roughly 0.303, which is 30.3%. That's interesting, one more left. So the probability that I make all of them, of all six, is going to be equal to, is equal to six choose six, and 0.7 to the sixth power times 0.3 to the zeroth power, which is, this right over here is going to be one, this is going to be one, so it's really just 0.7 to the sixth power, and this is approximately 0.118, I calculated that ahead of time, which is 11.8%, and so there's something interesting that's going on here. The first time we looked at the binomial distribution, we said, hey, you know, there's this symmetry as we kind of got to some type of a peak and went down, but I don't see that symmetry here, and the reason why you're not seeing that symmetry is that you are more likely to make a free throw than not. So you have a 70% free throw probability. This is no longer just flipping a fair coin. Where you will see the symmetry is in these coefficients.