But we said in that circumstance, if it's a 70% chance of making it, well that means that you have a one minus 70%, or 30% chance of missing. And we said if you took six attempts, the probability of you getting exactly, making two of the baskets, exactly two scores, and I call them scores instead of making it just because I wanted making and missing, have different letters in that video, we said, well, there's six choose two different ways of making two, exactly two out of the six free throws, and then the probability of any one of those ways is going to be making it twice, which is 0.7 squared, and missing it four times, so 0.3 to the fourth power. So this was just one particular situation, but we could generalize based on the logic that we had in that video. In fact, let's do that. So if I were to generalize it, if I were to say the probability, the probability, it's the exact same logic, of exactly, now let's say K, let me do this in a color, an interesting color, so let me do it in this orangish brown color, K shots, or exactly K scores, I'll call making a free throw a score, we'll just assume you got a point for it. So exactly two K scores, in N attempts, let's just say in N attempts, in N, and let me go back to that green color, N attempts, is going to be equal to, well, how many ways can you pick K things out of N, or N choose K, N choose K, and then, actually let's just generalize it even more. Let's just say that you have, your free throw probability is P. So let's say P is, so for this situation right over here, since we generalized it fully, let's say that P is the probability of making a free throw.