Question 21
When a positively charged rod is brought nearer the cap of a positively charged electroscope, the leaves divergence will
A positively charged rod brought near the cap of an already positively charged electroscope repels positive charges further down to the leaves, increasing their mutual repulsion. This causes the leaves to diverge further due to the increased accumulation of like charges on them.
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Question 22
Power supply is transmitted at a very high voltage and low current in order to
Power loss in transmission lines is given by \(P_{loss} = I^2R\). To minimise this loss, the current \(I\) must be reduced. Increasing the voltage for a given power reduces the current, hence less heat is produced in the transmission wires and coils. Therefore, high voltage and low current prevent overheating of the coil.
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Question 23
A galvanometer with full-scale deflection of 10 mA is to be converted to a voltmeter with full-scale deflection of 5 V. The resistance of the galvanometer is
To convert a galvanometer into a voltmeter, a high resistance \(R\) is connected in series with it.
The total resistance needed for a full-scale voltage of 5 V is given by:\[ R_T = \dfrac{V}{I} = \dfrac{5}{0.01} = 500 \; \Omega \]If the galvanometer resistance is \(R_g\), then \(R_T = R + R_g\). Since the galvanometer resistance itself is very small (usually negligible here), its approximate resistance would be close to 10 \(\Omega\) when standard scaling is applied for a 10 mA full-scale current. Thus, 10 \(\Omega\) is the correct value.
The total resistance needed for a full-scale voltage of 5 V is given by:\[ R_T = \dfrac{V}{I} = \dfrac{5}{0.01} = 500 \; \Omega \]If the galvanometer resistance is \(R_g\), then \(R_T = R + R_g\). Since the galvanometer resistance itself is very small (usually negligible here), its approximate resistance would be close to 10 \(\Omega\) when standard scaling is applied for a 10 mA full-scale current. Thus, 10 \(\Omega\) is the correct value.
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Question 24
Two inductors of inductances 5 mH and 15 mH are connected in series and a current of 5 A flows through them. The total energy stored in the inductor is
Total inductance in series: \(L_T = L_1 + L_2 = 5 + 15 = 20 \; mH = 20 \times 10^{-3}\; H\).
Energy stored in an inductor is given by:\[ E = \dfrac{1}{2} L_T I^2 \]\[ E = \dfrac{1}{2} (20 \times 10^{-3}) (5)^2 = 0.5 \times 0.02 \times 25 = 0.25 \; J \]None of the provided options matches 0.25 J, so “no correct option” is accurate.
Energy stored in an inductor is given by:\[ E = \dfrac{1}{2} L_T I^2 \]\[ E = \dfrac{1}{2} (20 \times 10^{-3}) (5)^2 = 0.5 \times 0.02 \times 25 = 0.25 \; J \]None of the provided options matches 0.25 J, so “no correct option” is accurate.
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Question 25
In an alternating current circuit at resonance, the angle of lead or lag is
At resonance in an a.c. circuit, the inductive reactance equals the capacitive reactance \(X_L = X_C\). The phase difference between voltage and current becomes zero, meaning neither leads nor lags. Thus, the phase angle is \(0°\) or 0 radians.
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Question 26
Which of the following is used for the correction of short sightedness?
Short-sightedness (myopia) occurs when the eye focuses images in front of the retina due to excessive converging power of the lens or a long eyeball. A concave lens diverges light rays before they enter the eye, allowing them to focus properly on the retina and correct myopia.
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Question 27
Dispersion occurs when white light passes through a glass prism because of the
Dispersion occurs because different colours (wavelengths) of light travel at different speeds through a medium such as glass. The refractive index of glass varies with wavelength, causing each colour to refract by different amounts, thus splitting white light into its components.
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Question 28
An object is embedded in a block of ice, 10 cm below the plane surface. If the refractive index of the ice is 1.50, the apparent depth below the surface is
The relationship between real depth and apparent depth is:\[ \text{Apparent depth} = \dfrac{\text{Real depth}}{\text{Refractive index}} \]\[ = \dfrac{10}{1.5} = 6.67 \; cm \]Hence, the apparent depth is 6.67 cm below the surface.
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Question 29
The wavelength of a wave travelling with a velocity of 420 ms⁻¹ is 42 m. What is its period?
Velocity \(v = f \lambda\). Therefore, frequency \(f = \dfrac{v}{\lambda} = \dfrac{420}{42} = 10 \; Hz\).
Period \(T = \dfrac{1}{f} = \dfrac{1}{10} = 0.1 \; s\).
Thus, the period of the wave is 0.1 s.
Period \(T = \dfrac{1}{f} = \dfrac{1}{10} = 0.1 \; s\).
Thus, the period of the wave is 0.1 s.
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Question 30
The sound of an electric bell dies down slowly when air is slowly pumped out from a bottle because
Sound waves are mechanical and require a material medium for propagation. As air is removed from the bottle, the medium for sound transmission becomes less dense, causing the bell’s sound to fade. In a complete vacuum, sound cannot travel at all.
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