Use 1, 2, and 3 batteries for each resistance value. The approximate voltage will be 1.5V, 3.0V, and 4.5V across the resistor. Record the values to two decimal places. (The information above was done in the graph below) Given Resistance Voltage (V) Current (A) (Q) Calculated Resistance (Q) 10 (1 battery) 1.280V 0.128A 10.0 10 (2 batteries) 2.280V 0.266A 8.57 10 (3 batteries) 3.120V 0.314A 9.94 33 (1 battery) 1.390V 0.041A 33.90 33 (2 batteries) 2.606V 0.078A 33.41 33 (3 batteries) 3.820V 0.116A 32.93 100 (1 battery) 1.416V 0.013A 108.92 100 (2 batteries) 2.700V 0.026A 103.85 100 (3 batteries) 4.020V 0.039A 103.08 Represent the analyzed data above. This should include graphical representation of your data (the required elements for proper graphing are R= 100, R=330 and R=1000) and sample calculations for any mathematical interpretation of your data. The graph for this data set is a scatter plot with a line of best fit. Use Excel and add a completed graph below. NOTE: Potential difference must be plotted on the y-axis and current on the x-axis. All 3 data sets (R=10 Q2, R=33 Q AND R=100 Q2) should be included on the same graph using a legend to differentiate them. A separate line of best fit should be included for each data set.