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2019 WAEC Physics Practical You are provided with a battery of e.m.f. E, a key K, a voltmeter, a...

Physics
WAEC 2019

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You are provided with a battery of e.m.f. E, a key K, a voltmeter, a standard resistor R\(_{0}\) = 2\(\Omega\), a resistance box R, and some connecting wires.

i. Measure and record the e.m.f. E of the battery.

i. Set up a circuit as shown in the diagram above with the key open.

iii. Set the resistance on the resistance box to R 22.

iv. Close the key, read and record the potential difference on the voltmeter.

v. Evaluate V\(^{-1}\)

vi. Repeat the procedures for five other values of R = 5\(\Omega\) 10\(\Omega\),12\(\Omega\),15\(\Omega\) and 20\(\Omega\). In each case, record V and evaluate V\(^{-1}\) 

vii. Tabulate the results.

viii. Plot a graph with R on the vertical axis and V\(^{-1}\) l on the horizontal axis, starting both axes from the origin (0,0).

ix. Determine the slope, s, of the graph and the intercept c on the vertical axis.

x. Calculate \(\propto\) and \(\beta\) from the equations s = R\(_{0}\) \(\propto\) and c= - (R\(_{0}\)+B).

xi. State two precautions taken to obtain accurate results. 

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Explanation

R\(_{0}\) = 2\(\Omega\), emf of the battery = 2.0V

Table of value
 

S/N R\(\Omega\) V V
1
2
3
4
5
6
2
5
10
12
15
20
4.70
2.40
1.75
1.40
1.10
0.76
0.214
0.417
0.571
0.714
0.909
1.320

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Slope = \(\frac{\bigtriangleup R}{\bigtriangleup V^{-1}}\) = \(\frac{30.00-0.00}{1.50-0.15}\)

= \(\frac{30.00}{1.35}\) = 22

Intercept on the horizontal axis = 0.15
Calculation of \(\propto\)

\(\propto\) = \(\frac{S}{R_0} = \frac{22}{2}\) = 11

Calculation of \(\beta\)
\(\beta\) = -(R\(_{0}\) + C) = - (2 + 0.15) = -(2.15) = -2.15

Precuations

- Key opened in between reading/key opened when readings were not taken.
- Tight connections ensured
- Avoided parallax error when taking reading on voltmetre
- Repeated readings shown on table
- Noted/corrected zero error on voltmetre
- Clean terminals ensured.

(b) i. R\(_{AB}\) = \(\frac{4 \times 5}{4+5} = \frac{20}{9}\)

P\(_{AB}\) =\(\frac{V_{AB^2}}{R_{AB}}\)

= \(\frac{4^2 \times9}{20}\) = 7.2 W

ii. I = \(\frac{p}{v}\)=\(\frac{3.6\times10^3}{240}\)

= 15A

The breaker will not open since the current drawn (15A) is less than (20A).


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