1. The problem statement, all variables and given/known data A hawk is flying horizontally at 14.0 m/s in a straight line, 250 m above the ground. A mouse it has been carrying struggles free from its grasp. The hawk continues on its path at the same speed for 2.00 s before attempting to retrieve its prey. To accomplish the retrieval, it dives in a straight line at constant speed and recaptures the mouse 3.00 m above the ground. (a) Assuming no air resistance, find the diving speed of the hawk. m/s (b) What angle did the hawk make with the horizontal during its descent? ° (below the horizontal) (c) For how long did the mouse "enjoy" free fall? s 2. Relevant equations h=(.5)gt^2 vf=vi+at xf=vxi*t 3. The attempt at a solution for (a) I used h=(.5)gt^2 and solved for t. t=7.09987 s I then plugged t into vf=vi+at to get a final v of 83.6497m/s diving speed for the hawk. Does this look right? For (b) I'm lost on where to start. I drew a triangle and have a y height of 247. I also have a 90 degree angle. I don't know however how to solve for the angle. For (c) I was going to use xf=vxi*t. Knowing my xf already and initial velocity once I figure out the angle from part (b). Please help. I'm so lost.