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KCSE 2022 Physics Paper 3

The KCSE 2022 Physics Paper 3 (232/3). Practical: measurements, tables, graphs and analysis. View it below, download it to print, or revise it with the AI tutor, which takes you through each question and marks your answers. Source: Teacher.co.ke.

232/3 · PHYSICS (Practical) · Paper 3 · Dec. 2022 · 2½ hours

Instructions: Answer all the questions. Spend the first 15 minutes reading the whole paper. Marks are given for a clear record of the observations actually made, their suitability, accuracy and the use made of them. Non-programmable silent electronic calculators may be used.

Question 1

You are provided with: a metre rule; a candle; a plain white screen labelled S₂; a white screen with cross-wires labelled S₁; a lens mounted on a lens holder.

Part A

(a) (i) Arrange the candle, the screen S₁, the lens and the plain screen S₂ in that order as shown in Figure 1.

Figure 1: candle behind screen S₁ with cross-wires, the lens at distance d from S₁, and plain screen S₂ at distance q beyond the lens.

 (ii) Light the candle. Ensure that the candle flame is close to the cross-wires and in a horizontal line with the centres of the lens and the screens.
(b) Set the distance dd between the cross-wires and the lens at dd = 16 cm. Adjust the distance qq between the lens and screen S₂ so that a sharp image of the cross-wires is formed on S₂.
 (i) Record the distance qq. (1 mark)
 (ii) Determine hh given that h=16qq+16h = \dfrac{16q}{q + 16}. (2 marks)
(c) Place screen S₂ aside and adjust the position of the lens until a sharp image of the flame is formed on the screen S₁ beside the cross-wires.
 (i) Measure the distance xx between the screen and the lens. (1 mark)
 (ii) Determine rr given that r=xhx−hr = \dfrac{xh}{x - h}. (2 marks)
 (iii) Determine mm given that rh=2(m−1)\dfrac{r}{h} = 2(m - 1). (1 mark)
(d) Place the plain screen S₂ back in its original position as in Figure 1. Set the distance dd between the cross-wires and the lens at dd = 14 cm.
 (i) Adjust the position of S₂ to obtain a sharp image of the cross-wires. Measure the distance qq between the image and the lens. Record qq in Table 1.
 (ii) Repeat (d)(i) for the other values of dd shown in Table 1 and complete the table. (5 marks)

dd (cm)14151821243035
qq (cm)
S=d+qS = d + q (cm)

(e) Plot a graph of SS (y-axis) against qq. (5 marks)
(f) From the graph, determine the: (i) minimum distance S0S_0 between the object and its real image; (1 mark) (ii) focal length ff given that f=S04f = \dfrac{S_0}{4}; (1 mark) (iii) image distance vv when SS is minimum. (1 mark)

Question 2

You are provided with: a piece of thread; a metre rule; a triangular glass prism; a 50 g mass; a boss, clamp and stand; some water in a beaker; tissue paper; liquid L; an ammeter; a voltmeter; wires labelled P and Q; a switch; two dry cells; 9 connecting wires; a wire mounted on a metre rule labelled AB; a centre-zero galvanometer; a jockey.

Part A

(a) Using a piece of thread, a clamp and a stand, suspend the metre rule so that it balances horizontally about its centre of gravity.
(b) On the metre rule, suspend the glass prism at the 70 cm mark and the 50 g mass at a distance XX cm from the centre of gravity (CoG) so that the metre rule balances horizontally as shown in Figure 2. Maintain the prism at the 70 cm mark throughout the experiment.

Figure 2: metre rule suspended at its centre of gravity from a stand; the prism hangs at the 70 cm mark on one side and the 50 g mass at distance X on the other.

 (i) Record the balance length XX. (1 mark)
 (ii) Using the principle of moments, determine the mass M0M_0 of the prism. (3 marks)
(c) While maintaining the position of the prism on the metre rule, lower the clamp to adjust the height of the prism until it is fully submerged in water as shown in Figure 3. Ensure that the prism does not touch the sides of the beaker.

Figure 3: the same arrangement with the prism fully submerged in water in a beaker; the 50 g mass at the new balance length X.

(d) Adjust the distance XX to restore the balance of the metre rule.
 (i) Record the new balance length X1X_1. (1 mark)
 (ii) Using the principle of moments, determine the apparent loss in mass M1M_1 of the prism in water. (3 marks)
 (iii) Determine the value of μ\mu given that M1=M0−μM_1 = M_0 - \mu. (1 mark)
 (iv) State the quantity represented by μ\mu. (1 mark)
(e) Using tissue paper, dry the prism. Replace the water with liquid L and repeat the procedure in part (c), adjusting the distance XX to restore the balance of the metre rule.
 (i) Record the new balance length X2X_2. (1 mark)
 (ii) Given that X=RX1−SX2R−SX = \dfrac{RX_1 - SX_2}{R - S}, where S=1000S = 1000 kg m⁻³, determine the quantity RR and state its SI unit. (3 marks)

Part B

(f) Use the apparatus provided to set up the circuit shown in Figure 4.

Figure 4: wire P with a voltmeter across it and an ammeter in series, connected to two cells and a switch S.

(g) Close the switch S.
(h) Read and record: (i) current II (A); (1 mark) (ii) voltage VV (V). (1 mark)
(i) Determine the resistance of P. (1 mark)
(j) Disconnect the circuit in Figure 4 and use the apparatus to connect the circuit in Figure 5.

Figure 5: metre bridge — wires Q and P in series across the top, the cells and switch S connected across wire AB (0 to 100 cm); a galvanometer joins the Q–P junction to a jockey touching AB at C.

(k) Close the switch S. Using the jockey, tap the wire AB at various points to obtain point C where the galvanometer shows zero deflection.
(l) Record the balance length AC = LL. (1 mark)
(m) Determine the resistance of Q, given that QL=P100−L\dfrac{Q}{L} = \dfrac{P}{100 - L}. (2 marks)

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