N trial m[Kg] WIN] y [m] k[n/m] 0.050 06 0 216 2 0.100 10 285 0.150 0- 316 4 0.200 0 . 360 0.250 2.5 0.300 3 10. 457 Analysis data table 2A. 1. Represent a free body diagram of the spring with mass. 2. Calculate the average experimental value of K. 3. Determine the % error of K. Assuming that acceptable value is K=8.50 N/m 4. Plot a graph of Fe vs y using Vernier Graphical Analysis or excel 5. Identify the slope from the graph. 6. Calculate the experimental value for K using the slope of the graph. 7. Describe the pattern in your results. How is the force applied related to the extension? Part 2B - Using the oscillation of the spring to determine the period. Set up the constant of the spring in the middle of the scale. 1. Use the mass controller to control the mass of the cylinder, start with m-50 g. Separate 10 cm from the equilibrium position, click on the run bottom. 2. Using a timing device, time how long it takes to for the object to complete 5 oscillations. Fill out the total time. 3. Repeat the steps 1 and 2 for the rest of masses in table 2B. 4. Calculate T?[s'], fill out the data table 2B. 5. Using the equation (6), calculate the value of constant K for different masses. .Attach all formulas and calculations and fill the table 2B. 7. Calculate the average experimental value of K. Table 2 Total # of N trial m[Kg] time OSC T(s] T? [s ] ] K exp 50 2 100 3 150 4 200 5 250 6 300 Analysis part 2B. 1. Plot a graph of Thus m 2. Identify the slope from the graph. using Vernier Graphical Analysis or excel 3. Calculate the experimental value for K, using slope of the graph and equation (6). 4. Compare the experimental values of K obtained for the part | and Part 2, calculate the percent difference between them. Write the conclusions of the Part 2