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An airplane flying at a distance of 6.00 km from a radio transmitter receives a

ID: 2039967 • Letter: A

Question

An airplane flying at a distance of 6.00 km from a radio transmitter receives a signal of intensity 50.0 µW/m2. What is the amplitude of the electric component of the signal at the airplane?
Tries 0/10 What is the amplitude of the magnetic component of the signal at the airplane?
Tries 0/10 If the transmitter radiates uniformly over a hemisphere, what is the transmission power? An airplane flying at a distance of 6.00 km from a radio transmitter receives a signal of intensity 50.0 µW/m2. What is the amplitude of the electric component of the signal at the airplane?
Tries 0/10 What is the amplitude of the magnetic component of the signal at the airplane?
Tries 0/10 If the transmitter radiates uniformly over a hemisphere, what is the transmission power? Received signal Due this Friday, Apr 13 at 11:30 pm (EDT) An airplane flying at a distance of 6.00 km from a radio transmitter receives a signal of intensity 50.0 ?Vm2, what is the amplitude of the electric component of the signal at the airplane? Subomit Answer Submit Answer Tries 0/10 What is the amplitude of the magnetic component of the signal at the airplane? Submit Answer Tries 0/10 If the transmitter radiates uniformly over a hemisphere, what is the transmission power? Submi Answer Tries 0/10 Send Feedback Post Discussion

Explanation / Answer

Part A:

Relation between intensity and electric field is given by:

I = e0*c*E0^2/2

I = 50 uW/m^2 = 50*10^-6 W/m^2

Using given values:

E0 = sqrt (2*I0/(e0*c))

E0 = sqrt (2*50*10^-6/(8.85*10^-12*3*10^8))

E0 = 0.194 N/C

Part B

relation b/w magnetic field and electric field is

E = c*B

B = 0.194/(3*10^8)

B = 6.47*10^-10 T

Part C

Intensity = Power/Area

P = I*A

A = surface area of hemisphere = 2*pi*R^2

P = I*2*pi*R^2

P = 50*10^-6*2*pi*6000^2

P = 11309.73 W

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