Experiment 1, Part 1: Changing Amplitude Table 1: Varying Amplitude Number of 10 Oscillations (N) Mass 100 g Amplitude Trial 1 Trial 2 Trial 3 Uncertainty Period (s) (cm) Times (s) Times (s) Times (s) of Time (s) Time/N 2 14.33 14.28 14.38 0.096 1.433 3 14.50 14.52 14.49 0.00293 1.4503 4 14.52 14.55 14.54 0.0031 1.454 5 14.55 14.57 14.56 0.0019 1.456Experiment 1, Part 2: Changing Mass Table 2: Varying Mass Number of 10 Oscillations: Object Mass Object Trial 1 Trial 2 Trial 3 Uncertainty Period Vmax of (g) Mass (kg) Time (s) Time (s) Time (s) of Time (s) (s) t/N mass (m/s) 50 0.05 12.05 12.08 12.04 0.02 12.06 0.0156 100 0.1 12.24 12.27 12.28 0.02 12.26 0.0154 150 0.15 12.98 12.87 12.92 0.055 12.92 0.0146 Bolt (21.2) 0.0212 8.66 8.78 8.72 0.06 0.872 0.21622. Create a plot of the period (s) vs. mass (kg). Construct your plot on a computer program such as Microsoft Excel. Comment on the general shape of your plot and relate this shape to the equation describing SHlvl: T2rr_ 3. Create a plot of the period2 (s) vs. mass (Kg). Use your data to calculate the spring constant, k, of the spring. What kind of relationship between variables does this plot display? 4. Use the calculated value of k and your data from Part 2: Changing Mass to calculate the mass of the steel bolt. Compare by computing the % difference of your calculated mass to its actual mass. 5. Calculate the maximum speed of the masses and steel bolt during the oscillation and fill it in Table 2. What relationship do you see