1. The problem statement, all variables and given/known data From the roof of tower 1, a theif throws a money bag to an accomplice on the roof of tower 2, which is just west of tower 1. The two towers are separated by a mall. The defense attorney contends that in order to reach the roof of tower 2, the defendant would have had to throw the money bag with a maximum velocity of no more than 5m/s. Tower 1 is 250 m high, tower 2 is 100m high and the mall is 20m wide. How will you advise the prosecuting attorney? 2. Relevant equations The big 5 equations v= d/t Cosine Law Sine Law Pythorean 3. The attempt at a solution First attempt: I used calculations assuming a 45 degree angle to the horizontal, then determined time using a big 5 equation. I then used this time to determine that the money traveled a total distance of 31.5 m. Second attempt d = 1/2 a t^2 -150 = .5(-9.81) t^2 5.53 sec is the time to fall from tower 1 to 2 d = vt 20 = v(5.53) v = 3.61 sec is horizontal speed needed to get to tower 2 in 5.53 sec Am I on the right track for either attempt?