356769
The amplitude modulated current is given by \(i=125[1+0.6 \sin 2900 t] \sin \left(5.50 \times 10^{5} t\right) .\) The RMS value of carrier current will be
1 The amplitude of modulated wave varies as frequency of carrier wave
2 The frequency of modulated wave varies as amplitude of modulating wave
3 The amplitude of modulated wave varies as amplitude of carrier wave
4 The frequency of modulated wave varies as frequency of modulating wave
Explanation:
Conceptual Question
PHXII15:COMMUNICATION SYSTEMS
356771
A signal of \(5 \mathrm{kHz}\) frequency is amplitude modulated on a carrier wave of frequency 2 \(\mathrm{MHz}\). The frequencies of the resultant signal is/ are:
356772
A sinusoidal carrier voltage of amplitude 120 \(V\) is amplitude modulated by another sinusoidal modulating voltage producing \({50 \%}\) modulation. What is the amplitude of the upper and lower side frequencies ?
1 \(10\,V\)
2 \(50\,V\)
3 \(30\,V\)
4 \(20\,V\)
Explanation:
Here, \(A_{c}=120 {~V}, \mu=50 \%=0.5\) Amplitude of \(LSF\) and \(USF\) \(=\dfrac{\mu A_{c}}{2}=\dfrac{0.5 \times 120}{2}=30 {~V}\)
356769
The amplitude modulated current is given by \(i=125[1+0.6 \sin 2900 t] \sin \left(5.50 \times 10^{5} t\right) .\) The RMS value of carrier current will be
1 The amplitude of modulated wave varies as frequency of carrier wave
2 The frequency of modulated wave varies as amplitude of modulating wave
3 The amplitude of modulated wave varies as amplitude of carrier wave
4 The frequency of modulated wave varies as frequency of modulating wave
Explanation:
Conceptual Question
PHXII15:COMMUNICATION SYSTEMS
356771
A signal of \(5 \mathrm{kHz}\) frequency is amplitude modulated on a carrier wave of frequency 2 \(\mathrm{MHz}\). The frequencies of the resultant signal is/ are:
356772
A sinusoidal carrier voltage of amplitude 120 \(V\) is amplitude modulated by another sinusoidal modulating voltage producing \({50 \%}\) modulation. What is the amplitude of the upper and lower side frequencies ?
1 \(10\,V\)
2 \(50\,V\)
3 \(30\,V\)
4 \(20\,V\)
Explanation:
Here, \(A_{c}=120 {~V}, \mu=50 \%=0.5\) Amplitude of \(LSF\) and \(USF\) \(=\dfrac{\mu A_{c}}{2}=\dfrac{0.5 \times 120}{2}=30 {~V}\)
NEET Test Series from KOTA - 10 Papers In MS WORD
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PHXII15:COMMUNICATION SYSTEMS
356769
The amplitude modulated current is given by \(i=125[1+0.6 \sin 2900 t] \sin \left(5.50 \times 10^{5} t\right) .\) The RMS value of carrier current will be
1 The amplitude of modulated wave varies as frequency of carrier wave
2 The frequency of modulated wave varies as amplitude of modulating wave
3 The amplitude of modulated wave varies as amplitude of carrier wave
4 The frequency of modulated wave varies as frequency of modulating wave
Explanation:
Conceptual Question
PHXII15:COMMUNICATION SYSTEMS
356771
A signal of \(5 \mathrm{kHz}\) frequency is amplitude modulated on a carrier wave of frequency 2 \(\mathrm{MHz}\). The frequencies of the resultant signal is/ are:
356772
A sinusoidal carrier voltage of amplitude 120 \(V\) is amplitude modulated by another sinusoidal modulating voltage producing \({50 \%}\) modulation. What is the amplitude of the upper and lower side frequencies ?
1 \(10\,V\)
2 \(50\,V\)
3 \(30\,V\)
4 \(20\,V\)
Explanation:
Here, \(A_{c}=120 {~V}, \mu=50 \%=0.5\) Amplitude of \(LSF\) and \(USF\) \(=\dfrac{\mu A_{c}}{2}=\dfrac{0.5 \times 120}{2}=30 {~V}\)
356769
The amplitude modulated current is given by \(i=125[1+0.6 \sin 2900 t] \sin \left(5.50 \times 10^{5} t\right) .\) The RMS value of carrier current will be
1 The amplitude of modulated wave varies as frequency of carrier wave
2 The frequency of modulated wave varies as amplitude of modulating wave
3 The amplitude of modulated wave varies as amplitude of carrier wave
4 The frequency of modulated wave varies as frequency of modulating wave
Explanation:
Conceptual Question
PHXII15:COMMUNICATION SYSTEMS
356771
A signal of \(5 \mathrm{kHz}\) frequency is amplitude modulated on a carrier wave of frequency 2 \(\mathrm{MHz}\). The frequencies of the resultant signal is/ are:
356772
A sinusoidal carrier voltage of amplitude 120 \(V\) is amplitude modulated by another sinusoidal modulating voltage producing \({50 \%}\) modulation. What is the amplitude of the upper and lower side frequencies ?
1 \(10\,V\)
2 \(50\,V\)
3 \(30\,V\)
4 \(20\,V\)
Explanation:
Here, \(A_{c}=120 {~V}, \mu=50 \%=0.5\) Amplitude of \(LSF\) and \(USF\) \(=\dfrac{\mu A_{c}}{2}=\dfrac{0.5 \times 120}{2}=30 {~V}\)