1. The problem statement, all variables and given/known data i'm having trouble coming up with an equation for this problem Mulder and Scully agree to meet at the FBI lobby sometime within a period of N minutes (e.g. 40 minutes). Each of them may show up anytime during that period (with a uniform distribution). If Scully arrives and Mulder isn't there, she will wait for X minutes and then leave. If Mulder arrives and Scully isn't there, he will wait for Y minutes and then leave. Neither of them waits beyond the end of the N minutes period. Write a function that gets , N X and Y and computes the probability that Alice and Bob meet. The function's inputs will be:... Plot your result for X=5, Y=7, 10<=N<=60. 2. Relevant equations that is the question 3. The attempt at a solution p =time^2-(1-t1)^2/2-(1-t2)^2/2 as time goes up exponentially the probability increases. as it does if their individual times increase.