I have already filled in the Table but I don't know how to plot the graph. Im unsure of the questions as well.

Objective: To determine the value of the acceleration due to gravity (g) using a simple pendulum. Theory: The period (T) of a pendulum's motion depends only on the length of the pendulum (L) and the acceleration due to gravity (g). T = 2n g Manipulating the equation we get: We can easily measure both the length (L) and the period of vibration (T) for a number of trials using different pendulum lengths. We can then plot a graph of L as a function of T'. The slope of the best-fit-line can then be used to find a very accurate value for g, with a little mathematical rearrangement. Procedure: 1. In Table 1, you will see simulated data from a pendulum that was constructed. A mass was attached to the pendulum, and the time it took to complete 10 swings was measured for five different lengths (0.10 m, 0.20 m, 0.30 m, 0.40 m, and 0.50 m). You need to complete the table (1 mark) 2. On the graph paper, plot a graph of L as a function of T' and draw a line of best fit (3 marks) 3. Recall from the Theory section that -2 = 2 and that 2 = slope of your graph. You need to find the 4TT slope, and then find 'g' (5 marks) 4 . Determine the percent error of your calculated value relative to the actual value for 'g', using the formula below (2 marks) % error = experimental value-theoretical value | x 100 theoretical value 5. List some potential sources for error that would be common for an experiment, such as this (2 marks)Table 1 Length Time for 10 full swings Time for 1 swing Time for 1 swing (131) (S) (S) squared (82) 6.30 _ m_m_ m_ Graph (Title) (Label) (Label) Finding the Slope of your Line of Best Fit Finding 'g' Percent Error calculation Possible Sources for Error