Part V. Design Problem: Human Cannonball. A eireua performer is launched from a cannon and lands in a net. Your tabletop hall launcher represents. a smallscale working model of this human eanhonball system. Your goal is to gure out who: angle to launch the but! and whore to plane the he! so that the ight time of the ball i3 equal to ELSE! seconds and the ball lands in the net. The Theory Write the motion equations hit} and ytt) for this problem. All before. the origin of x-y coordinate system is located on the table directly below the launcher. Use your previously measured values ofthe \"cannon" parameters. y\" and y\" , as the initial parameters in the equations. :Ititl = oj eoaul . ytu = m + 5.97 hush a 4.913. Substitute the specied value of t \"F use 3 into xtt} and 511}. Remember: m the time t = t1 . the ball is at the landing point {a . y] = {R . D}. Solve your two equations for the two urllmowns Bo and R. Show all your algebra in the space below. Pill?) : 3.0? C069. ( .93) _ Lille) = 0.311 0.0194 z: 30-; 0:359. (.59 0- l; 33 1."- case... 5M : Q e.= H t. / u= Oqlm. Ask your instructor to W with the \"net in order to check your theory and run the experiment with your team. The Experiment