Lesson 7.6.1
7.6.1 Alternating current and root-mean-square values Quiz: Pearson Edexcel Physics, Unit 7
20 questions
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Lesson 7.6.1, Alternating current and root-mean-square values: 20 multiple choice questions for the Pearson Edexcel Physics (9PH0), Unit 7: Electric and Magnetic Fields, written with Revision Ninja.
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The 20 questions
-
What is the root-mean-square (rms) value of an alternating current?
- The value of direct current that would dissipate the same mean power in a resistor
- The value of the current at the instant the voltage crosses zero
- The average value of the current over one half-cycle, with no regard to direction
- The maximum instantaneous value reached by the current in each cycle
-
What is the peak value of an alternating voltage?
- The voltage measured from the most negative point to the most positive point
- The average of the voltage over a complete cycle, including its sign
- The maximum value of the voltage reached during each cycle, measured from zero
- The value of the voltage at the instant it reverses direction
-
What is the period of an alternating voltage?
- The time taken to complete one full cycle
- The time between successive zero crossings in the same direction only
- The number of cycles completed in one second
- The time taken for the voltage to reach its peak value from zero
-
For a sinusoidal alternating voltage, which equation relates rms voltage to peak voltage?
- V_rms = 2 V0
- V_rms = V0 / 2
- V_rms = V0 sqrt(2)
- V_rms = V0 / sqrt(2)
-
The peak-to-peak voltage of an alternating supply is 2 V0. If the peak voltage is 16 V, what is the peak-to-peak voltage?
- 23 V
- 16 V
- 8.0 V
- 32 V
-
The mains rms voltage is 230 V. What is the peak voltage?
- 325 V
- 460 V
- 230 V
- 163 V
-
An alternating current has a peak value of 5.0 A. What is its rms value?
- 7.1 A
- 5.0 A
- 3.5 A
- 2.5 A
-
An alternating supply has a frequency of 50 Hz. What is its period?
- 0.050 s
- 0.20 s
- 0.0020 s
- 0.020 s
-
An alternating voltage has a steady rms value of 12 V across a 100 ohm resistor. What is the mean power dissipated?
- 14 W
- 2.9 W
- 0.12 W
- 1.4 W
-
An alternating voltage has a peak value of 16 V. What is its rms value?
- 16 V
- 8.0 V
- 11 V
- 23 V
-
A direct voltage of 9.0 V produces the same heating in a resistor as an alternating voltage. What is the peak value of that alternating voltage?
- 4.5 V
- 12.7 V
- 9.0 V
- 18 V
-
A mains supply has frequency 50 Hz. What is its angular frequency?
- 50 rad s^-1
- 157 rad s^-1
- 25 rad s^-1
- 314 rad s^-1
-
A resistor of resistance 50 ohm carries an alternating current with peak value 2.0 A. What is the mean power dissipated?
- 141 W
- 100 W
- 200 W
- 50 W
-
An alternating voltage has a frequency of 0.5 kHz. What is the time between two successive peaks?
- 2 ms
- 0.5 ms
- 5 ms
- 20 ms
-
The peak voltage across a resistor is doubled. How does the mean power dissipated in the resistor change?
- It is unchanged
- It halves
- It quadruples
- It doubles
-
An alternating voltage of rms value 6.0 V is applied across a 12 ohm resistor. What is the peak current?
- 0.71 A
- 0.35 A
- 0.50 A
- 1.0 A
-
A 240 V rms mains lamp dissipates a mean power of 60 W. What is its resistance?
- 4.0 ohm
- 1.4 x 10^4 ohm
- 240 ohm
- 9.6 x 10^2 ohm
-
The rms value of a sinusoidal voltage is defined as which quantity?
- The square root of the mean value of the square of the voltage over a complete cycle
- The mean of the voltage over a complete cycle, with no squaring
- The maximum voltage multiplied by the frequency of the supply
- The mean of the squares of the peak and minimum voltages only
-
A sinusoidal voltage V = V0 sin(omega t) has a frequency of 50 Hz. How long does it take to rise from zero to its first maximum?
- 10 ms
- 2.5 ms
- 5 ms
- 20 ms
-
A student computes the mean power in a resistor by multiplying peak voltage by peak current. Which response is correct?
- The student is wrong: the mean power is V0 I0 / 2, which equals Vrms Irms
- The student is wrong, because mean power is V0 I0 multiplied by pi
- The student is right, but only if the resistor has a reactance
- The student is right, because peak values give the correct mean power directly
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