1. Determine Conner's mass by applying he Law of Conservation of Momentum. You need to go back and retrieve the data you need from Part A Repeat the same steps you performed in Trial 1 to determine the velocity of m , and m2. after they push off. Use the law of conservation of momentum to calculate Connor's Mass. Show your work. Law of Conservation of Momentum is shown below as a mathematical model. Before After (m1V1+ m2V/2) = (m,Vi' + m2V2") Translated into word: Total momentum before they push off= Total momentum after they push off. m, represent total mass of Christine, Hailey and the cart they are on. m2 represents the total mass of Connor and the cart he is on. Vi represents the velocity of Christine, Hailey and the cart before they push off 0 m/s V1' represents the velocity of Christine, Hailey and the cart after they push off. 18 cm/.2375s=75.78 cm/s V2 represents the velocity of Connor before he pushes off 0 m/s V2' represents the velocity of Connor after he pushes off=30/.2375=-128.34 m/s Minus sign to indicated that Connor moves in the opposite directions to Hailey and Christine. Solve the Conservation of Momentum Equation for m2'. (m, V1 + m2v2) = (m, Vi' + m2v2") 0= (69kg+60Kg+22 kg) (75, 78cm/s) + m2 (-128.34) 0= 11443 kgcm/s +m2128.34 -11443 kgm/s = m2 =128.34 m2 =89 89kg-22kg (mass of cart=mass of Connor 67 kg