You are provided with a voltmeter V, a chemical cell/ battery E; two standard resistors R, and R a potentiometer a key K a jockey, and other necessary materials.

1. Set up a circuit as shown in the diagram above.
2. Close the key K.
3. Make contact with the potentiometer wire AB using the jockey at a point C such that AC = x = 20cm
4. Read and record the voltmeter reading
5. Evaluate x\(^{-1}\) and v\(^{-1}\) 
6. Repeat the procedure for other values of x= 30, 40, 50, 60 and 80cm. 
7. Tabulate your readings.
8. Plot a graph with V\(^{-1}\) on the vertical axis and x\(^{-1}\) on the horizontal axis, starting both axes from the origin (0, 0).
9. Determine the:
   (a) slope, s, of the graph;
   (b) intercept, c, on the vertical axis.
10. State two precautions taken to ensure accurate results.

(b)i. State the two devices in which ohm's law does not apply.

ii. A current of 1 A is supplied to two resistors of resistance 2\(\Omega\) and 3\(\Omega\) connected in parallel. Calculate the current in each resistor. 

1. You are provided with two meter rules and other necessary apparatus.
2. Place one of the rules on a knife edge and determine its centre of gravity C. Mark this pos with a piece of chalk.
3. Read and record the mass M\(_{R}\) of the metre rule written on the reverse side of it.
4. Attach the mass M= 100g firmly to the rule AB at C using sellotape.
5. Suspend the metre rule by two parallel threads of length h = 40 cm each at the 10 cm marks. Ensure that the graduated face to the metre rule is facing upwards.
6. Set the rule AB into a small angular oscillation about the vertical axis through its centre of gravity.
7. Determine the time, t for 20 complete oscillations. Evaluate the period T and T\(^{2}\)
8. Read and record the value of d in meters.
9. Keeping d constant throughout the experiment, repeat the procedure for other values of h = 50, 60, 70, and 80 cm. In each case determine the corresponding values of f T and T. Tabulate your reading. (x) Plot a graph of T on the vertical axis and h on the horizontal axis.
10. Determine the slope S, of the graph. Evaluate k =s, where Q =2 S, Q 250P
11. State two precautions taken to ensure accurate results.

(b)i. Define the term couple as it relates to rotational or oscillatory systems.

ii. Give two practical application of a couple in everyday life.

1. You are provided with a measuring cylinder, two different tins labeled C and D, a thermometer, and other necessary materials.
2. Use the measuring cylinder provided to measure 100 cm of water and pour it into the tin label.
3. Heat the water in the tin almost to boiling (90°C).
4. Remove the tin and place it on a cork or wooden stand.
5. Insert the thermometer into the tin and record the temperature of the water every minute starting from 85°C until the temperature falls to 60°C.
6. Repeat the experiment with the tin labeled D using exactly the same volume of water and temperature range. Tabulate your readings.
7. On the same graph sheet and using the same axis and scales, plot two graphs of temperature on the vertical axis and time on the horizontal axis from the readings obtained using tins C and D.
8. Label the graphs appropriately as C and D to correspond with the tins used.
9. From each graph, read off the time taken to cool from 85°C to 65°C.
10. State two precautions taken to ensure accurate results. 

(b)i. Explain how heat losses by radiation and convection are minimized in a vacuum flask.

ii. State four factors that affect the rate of evaporation of a liquid in an open container.

1. Connect the circuit as shown in the diagram above. PQ is a potentiometer wire 100 cm long and R is a standard resistor of 5\(\Omega\).
2. With the jockey J not making contact with PQ, close the switch. Read and record the ammeter reading I. Open the switch.
3. Use the jockey to make contact with PQ at the 20cm mark such that PJ = I = 20 cm. Close the switch, read and record the value I\(_{i}\) of the ammeter. Evaluate I\(^{-1}\).
4. Repeat the procedure for other values of I = 35, 50, 65, and 80 cm. In each case, determine the corresponding values of I\(_{i}\), and I\(^{-1}\). Tabulate your readings.
5. Plot a graph of I\(^{i}\) on the vertical axis and I\(_{i}\), on the horizontal axis, starting both axes from the origin (0, 0).
6. From your graph deduce the value, of I\(_{o}\) of I\(_{i}\), when I\(^{-1}\)= 0.
7. Evaluate I\(_{o}\)e
8.  State two precautions taken to ensure accurate results. 

(b)) Define the e. m.f. of a battery

ii. A cell X e.m.f. 1.00 V is balanced by a length of 40.0 cm on a potentiometer wire. Another cell Y is balanced by a length of 60.0 cm on the same wire. Calculate the e.m.f. of Y.

You are provided with a uniform meter rule, a knife edge, masses and other necessary apparatus.

1. Suspend the metre rule horizontally on the knife edge. Read and record the point of balance G of the métre rule. Keep the knife edge at this point throughout the experiment.
2. Using the thread provided, suspend the object labelled W at the 15cm mark of the metre rule.
3. Suspend a mass M= 20g on the other side of G. Adjust the position of the mass until the metre rule balances horizontally again.
4. Read and record the position Y of the mass M on the metre rule.
5. Determine and record the distance L between the mass and G. Also determine and record the distance D between W and G.
6. Repeat the procedure for four other values of M = 30, 40, 50 and 60 g. In each casse ensure that W is kept Constant at the 15 cm mark and the knife edge at G.
7. Evaluate L\(^{-1}\) in each case. Tabulate your readings.
8. Plot a graph of M on the vertical axis against L\(^{-1}\) on the horizontal axis.
9. Determine the slope S, of the graph.
10. Evaluate \(\frac{4}{D}\)

State two precautions taken to obtain accurate results.
(b)i. State the principle of moments.

ii. Define centre of gravity