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. Actually, since I already have a P here, let me just say F is equal to the probability of making a free throw, or you could say your probability of scoring, if you call a score making a free throw. So if F is your probability of making a free throw, so if you want N scores, then this is going to be, this is going to be, well, it's going to be F to the N power, and then you're going to have, and then you're going to miss the remainder, sorry, F to the K power, because you're making exactly K scores. So F to the K power, and then the remainder, so the N minus K attempts, you're going to miss it.