In this program you will simulate the trajectory of a tranquillizer dart as it travels from the gun of a game warden to a monkey in a tree. See the Figure below (not drawn to scale) The game warden points her tranquilizer dart gun at the monkey and when she pulls the trigger on the gun, the monkey releases his grip on the tree branch. It turns out that the dart will always hit the monkey provided that it reaches the monkey before the monkey hits the ground. For the purpose of our simulation we will set the aiming angle of the gun to 60 degrees and the time to intercept between the dart and the monkey to 2 seconds. Under these assumptions it turns out that the horizontal distance d to where the monkey would hit the ground if it dropped straight down is given by the product of v, the muzzle velocity of the dart gun (100 ft/s for our dart gun), the cosine(60), and the time to intercept. So in our case we have d=100 ft/s *cos(60) * 2 s = 100 * * 2 = 100 ft. In this program you will simulate the trajectory of a tranquillizer dart as it travels from the gun of a game warden to a monkey in a tree. See the Figure below (not drawn to scale) The game warden points her tranquilizer dart gun at the monkey and when she pulls the trigger on the gun, the monkey releases his grip on the tree branch. It turns out that the dart will always hit the monkey provided that it reaches the monkey before the monkey hits the ground. For the purpose of our simulation we will set the aiming angle of the gun to 60 degrees and the time to intercept between the dart and the monkey to 2 seconds. Under these assumptions it turns out that the horizontal distance d to where the monkey would hit the ground if it dropped straight down is given by the product of v, the muzzle velocity of the dart gun (100 ft/s for our dart gun), the cosine(60), and the time to intercept. So in our case we have d=100 ft/s *cos(60) * 2 s = 100 * * 2 = 100 ft