Use the graph for the inelastic collision shown above to solve this problem. If youwere to allow the system to continue spinning after the collision, at what time (in s)on the x-axis would the system come to a complete stop, assuming the rate ofdecrease you observe remains constant? Round your answer to 2 decimal places. Q6 to Q10 are based on the following graph that shows the angular velocity as afunction of time for an inelastic collision between two discs, similar to the collisiondone in Part 2 of your lab.Inelastic collision50-40-Linear Fit for: Data Set | Ang. velocityomega = mt+bm (Slope): -0.5269 rad/s/sb (Y-Intercept): 47.10 rad/sCorrelation: -0.9983RMSE: 0.06649 rad/sStatistics for: Data Set |Ang. velocitymin: 20.81 at 10.69 max: 41.91 at 9.96330-Linear Fit for: Data Set | Ang. velocityomega = mt+bm (Slope): -0.2070 rad/s/sb (Y-Intercept): 22.88 rad/sCorrelation: -0.9744RMSE: 0.1089 rad/s20-10-101520(5.72, 19.03) (At:22.00 Ay:0.00)Time (s)Ang. velocity (rad/s)

Answered: Q6 to Q10 are based on the following…

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Q6 to Q10 are based on the following graph that shows the angular velocity as a function of time for an inelastic collision between two discs, similar to the collision done in Part 2 of your lab. Inoloctio oollicion