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Calculate the velocity of wave propagation in a conductor with frequency 5 x 108 rad/s and phase constant of 3 x 108 units.
- a)3/5
- b)15
- c)5/3
- d)8
Correct answer is option 'C'. Can you explain this answer?
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Verified Answer
Calculate the velocity of wave propagation in a conductor with frequen...
Answer: c
Explanation: The velocity of wave propagation is the ratio of the frequency to the phase constant. It is given by V = ω/β. On substituting the given values, we get V = 5/3 units.
Explanation: The velocity of wave propagation is the ratio of the frequency to the phase constant. It is given by V = ω/β. On substituting the given values, we get V = 5/3 units.
Most Upvoted Answer
Calculate the velocity of wave propagation in a conductor with frequen...
Given:
Frequency of wave propagation, f = 5 x 10^8 rad/s
Phase constant, β = 3 x 10^8 units
To calculate the velocity of wave propagation in a conductor, we can use the formula:
v = ω/β
where v is the velocity of wave propagation, ω is the angular frequency, and β is the phase constant.
Substituting the given values into the formula:
v = (5 x 10^8 rad/s) / (3 x 10^8 units)
Simplifying the expression:
v = (5/3) units/s
Therefore, the velocity of wave propagation in the conductor is 5/3 units/s.
Explanation:
The velocity of wave propagation in a conductor is determined by the phase constant and the angular frequency. The phase constant represents the phase difference between two points in a wave. It is given in units such as meters or degrees.
The angular frequency, on the other hand, represents the rate at which the wave oscillates in radians per second. It is calculated by multiplying the frequency of the wave by 2π.
To find the velocity of wave propagation, we divide the angular frequency by the phase constant. This gives us the rate at which the wave travels through the conductor.
In this case, the given frequency is 5 x 10^8 rad/s and the phase constant is 3 x 10^8 units. Substituting these values into the formula, we can calculate the velocity of wave propagation.
The final answer is 5/3 units/s, which is option C.
Frequency of wave propagation, f = 5 x 10^8 rad/s
Phase constant, β = 3 x 10^8 units
To calculate the velocity of wave propagation in a conductor, we can use the formula:
v = ω/β
where v is the velocity of wave propagation, ω is the angular frequency, and β is the phase constant.
Substituting the given values into the formula:
v = (5 x 10^8 rad/s) / (3 x 10^8 units)
Simplifying the expression:
v = (5/3) units/s
Therefore, the velocity of wave propagation in the conductor is 5/3 units/s.
Explanation:
The velocity of wave propagation in a conductor is determined by the phase constant and the angular frequency. The phase constant represents the phase difference between two points in a wave. It is given in units such as meters or degrees.
The angular frequency, on the other hand, represents the rate at which the wave oscillates in radians per second. It is calculated by multiplying the frequency of the wave by 2π.
To find the velocity of wave propagation, we divide the angular frequency by the phase constant. This gives us the rate at which the wave travels through the conductor.
In this case, the given frequency is 5 x 10^8 rad/s and the phase constant is 3 x 10^8 units. Substituting these values into the formula, we can calculate the velocity of wave propagation.
The final answer is 5/3 units/s, which is option C.
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Calculate the velocity of wave propagation in a conductor with frequency 5 x 108rad/s and phase constant of 3 x 108units.a)3/5b)15c)5/3d)8Correct answer is option 'C'. Can you explain this answer?
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