Pls mak an interpretation for this graph. Our experiment is about friction and this is the graph for our data

\fTable 4. Determination of the Angle of Repose Vertical height Horizontal distance tan 0 h 14.10 cm 115 cm 0.383 20.98 The data recorded for the angle of repose can be seen in Table 4. We took note of the vertical height and horizontal distance in which the block slides down the plane in constant motion. Then, Equation (8) was used to calculate the angle of repose, which resulted to 20.98. Relating the previous results in Table 3 with Table 4, it can be observed that the average coefficient of friction for the larger and narrow side of the block are similar to the value of tan A) Wp versus Wb (Larger Side of the Block) Wp versus Wb (Narrow Side of the Block) 70 8 60 70 50 y = 0.4x - 5.52 60 y = 0.3333x - 0.9333 50 40 30 30 20 20 10 10 20 60 80 100 120 140 1 60 180 50 100 150 200 250 wh Wh Figure 5 Total weight of the block vs. Total weight Figure 6. Total weight of the block vs. Total weight of of the pan (Large side of the block) the pan (Narrow side of the block) As seen in Figure 5 and Figure 6, the values of Wp and Wb for the larger and narrow side of the block have been plotted in the graph. We computed for the slope by getting the equation of the line. In Figure 5, the slope calculated was 0.4. On the other hand, the slope calculated in Figure 6 was 0.33. In connection to the previous tables presented, it is worth bearing in mind that the average coefficient of friction for Table 3, part A which is 0.35 is almost similar to the slope of the line, 0.4 in Figure 5. Meanwhile, the average coefficient of friction for Table 3, part B which is 0.33 is the same with the slope of the line in Figure 6. Conclusion From the virtual experiment that was conducted and the data that we gathered for each trial that the force, mass, and acceleration interact in such a way that if one gets heavier or moves more slowly, the outcomes may change. Depending on whatever parameters remain constant, the acceleration will change. If the mass of the object is constant, the acceleration will rely on its value; but, if the net force of the hanging object does not change, the acceleration will depend on the mass of the object in the opposite way. As shown in table 1 figure 1, the correlation between acceleration and net