a) Start the simulation software. Set M2 to 50 g and M1 to 70 g (M2 must be set first). Hit "Start" to run the simulation. Select the raw data and copy it to your favorite math package (such as Excel). Fit the Position/Time data with a quadratic equation (y= At? + Bt+C). Record the results of your fit here: Quadratic Curve Fitting Parameters A = 0.7874 B = 0.0003 , C = -3e^-5 By comparing the above fit with the kinematics equations, what is the measured acceleration of the system, a= How does this measured acceleration compare to the calculated acceleration for this mass distribution? They are very different. Fit the Velocity Time data with a linear equation (y = At + B). Record the results of your fit here: Linear Curve Fitting Parameters A = 1.576 B= --6 Measured acceleration of the system How does this measured acceleration compare to the calculated acceleration for this mass distribution? b) What if we had the situation where M = M2 = 50 g. What would be the expected acceleration? a) Start the simulation software. Set M2 to 50 g and M1 to 70 g (M2 must be set first). Hit "Start" to run the simulation. Select the raw data and copy it to your favorite math package (such as Excel). Fit the Position/Time data with a quadratic equation (y= At? + Bt+C). Record the results of your fit here: Quadratic Curve Fitting Parameters A = 0.7874 B = 0.0003 , C = -3e^-5 By comparing the above fit with the kinematics equations, what is the measured acceleration of the system, a= How does this measured acceleration compare to the calculated acceleration for this mass distribution? They are very different. Fit the Velocity Time data with a linear equation (y = At + B). Record the results of your fit here: Linear Curve Fitting Parameters A = 1.576 B= --6 Measured acceleration of the system How does this measured acceleration compare to the calculated acceleration for this mass distribution? b) What if we had the situation where M = M2 = 50 g. What would be the expected acceleration