I really need some help with this physics lab. I would really appreciate your work. The lab is about a force on a current carting conductor in a uniform magnetic field. The experiment has 3 parts where in each of them we change one of the variables in relation with the 2 other ones which we don't change. I will provide my data and what is required to be done.

-Part B: Force generated by varying length I (A) = 2 amps Length (m) Mass (kg) 0.1267 0.7571 0.1013 0.757 0.0760 0.7564 0.0507 0.7556 0.0253 0.7547 -Part C: Equilibrium current versus length F (N) =0.0196 Length (m) Current (A) 0.1520 0.2 0.1267 0.2 0.1013 0.2 0.0760 0.2 0.0507 0.2 0.0253 0.2 (There may be an error on the data measured for the current but we will still use those values for the calculations and analysis)|PART A: FORCE GENERATED BY VARYING CURRENT 3. Adjust the clips on the wire through the magnetic force apparatus so that the current is supplied to the entire length L of the wire. The entire length of the wire L is 0.152 meter. Record this length as the initial length L. on the data sheet for Part A. 4. Move the slider to the middle of each rheostat and close the switch. If this causes a repulsive force between the magnet and the wire, and the magnet moves downward, proceed to step 5. If the magnet and wire attract each other and the magnet lifts, open the switch, switch the clips connected the wire passing through the magnetic force apparatus, close the switch, and proceed to step 5. CAUTION: To increase the current in the circuit, first decrease the resistance of the rheostat with the larger resistance. Do not reduce the resistance of the other rheostat until the first rheostat has been reduced to zero resistance. 5. Adjust the rheostats until the multimeter displays a current of 0.5 ampere and adjust the balance for equilibrium. Record the balance measurement in the mass (g) column in the 0.5 ampere row in the data table for Part A. 6. Repeat step 5 for currents of 1.00, 1.50, 2.00, 2.50 and 3.00 amperes. PART B: FORCE GENERATED BY VARYING LENGTH 7. Change the clips so that the current is supplied to 5/6L and measure the balance equilibrium when the current is 2.00 amperes. Record the balance measurement in the mass () column in the 0.1267 meter row in the data table for Part B. Record 2.00 amperes as the value for the initial current I- 8. Repeat step 7 for lengths 4/6L, 3/6L, 2/6L, and 1/6L with a constant current of 2.00 amperes in each case. When changing the length, use the connections such that the length of wire through which the current is flowing is in the center of the magnetic field. PART C: EQUILIBRIUM CURRENT VERSUS LENGTH 9. Set the balance reading at a value 2.00 grams greater than the equilibrium value you measured in step 2. The goal is to balance the resulting 2 grams worth of additional gravitational force against the magnetic force. Converting to kilograms, multiply 0.002 kg by g=9.80 m/s and record this as the constant gravitational force F, on the data sheet for Part C. 10. Adjust the clips so that current is supplied to the entire length of the wire and adjust the current until the balance reaches equilibrium. Record the current measurement from the multimeter in the Current (A) column in the 0.1520 meter row in the data table for Part C. 11. Repeat step 10 for lengths 5/6L, 4/6L, 3/6L, 2/6L, and 1/6L.\f1. Calculate the difference in force AF between the initial force and the measured force for each row in the data table for Part A. You should express AF in Newtons. It is given by the formula AF = (m - mo)g where g-9.80 m/s. 2. Plot a graph of the change in force AF (in Newtons) against current I (in Amperes) using your data from Part A. From the slope of the graph and the initial length Lo, calculate the strength of the magnetic field using B = (slope) / Lo . 3. Calculate the difference in force AF in grams between the initial force and the measured force for each row in the data table for Part B. Again it is given by the formula AF = (m - mo)g where g=9.80 m/s. 4. Plot a graph of the change in force AF (in Newtons) against length I (in meters) using your data from Part B. From the slope of this graph and the initial current I, calculate the strength of the magnetic field using B = (slope) / Io . 5. Calculate the average value of IXL (ampere meters) using the data from the data table for Part C. From this average value and the constant gravitational force F, calculate the strength of the magnetic field using B = F; / (1 XL) . 6. Calculate the average value (mean) of your three measurements of B . 7. Calculate the uncertainty in your average value for B using equation 0.6