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In stationary waves, all the points in between the two adjacent nodes are in phase. Since they are in phase the phase difference between them will be zero.
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In stationary waves, all the points in between the two adjacent nodes are in phase. Since they are in phase the phase difference between them will be zero.
First reason would be that there is no work done against air resistance.
Which chapter is this?QUESTION: An optic fibre has a signal attenuation of 0.20 dB km–1. The input signal to the optic fibre has a power of 26 mW. The receiver at the output of the fibre has a noise power of 6.5 µW. Calculate the maximum uninterrupted length of optic fibre given that the signal-to-noise ratio at the receiver must not be less than 30 dB
ANSWER SCHEME : if P is power at receiver, 30 = 10lg(P / (6.5 × 10–6) C1 P = 6.5 × 10–3 W
loss along cable = 10lg({26 × 10–3} / {6.5 × 10-3})
= 6.0 dB
length = 6.0 / 0.2 = 30 km
I dont understand how to approach this whole problem :/ its from s08 qp 4 of cie a level physics, help will be very very much appreciated.
It is communicating informationWhich chapter is this?
QUESTION: An optic fibre has a signal attenuation of 0.20 dB km–1. The input signal to the optic fibre has a power of 26 mW. The receiver at the output of the fibre has a noise power of 6.5 µW. Calculate the maximum uninterrupted length of optic fibre given that the signal-to-noise ratio at the receiver must not be less than 30 dB
ANSWER SCHEME : if P is power at receiver, 30 = 10lg(P / (6.5 × 10–6) C1 P = 6.5 × 10–3 W
loss along cable = 10lg({26 × 10–3} / {6.5 × 10-3})
= 6.0 dB
length = 6.0 / 0.2 = 30 km
I dont understand how to approach this whole problem :/ its from s08 qp 4 of cie a level physics, help will be very very much appreciated.
Given that signal-to-noise ratio should be no less than 30, we equate it to 30 to get the minimum signal power required to satisfy the condition.
signal-to-noise ratio = 10lg(signal power/noise power)
10lg(P/6.5*10^-3) = 30
--> P = 6.5*10^-3 [This is the minimum signal power required to keep signal-to-noise ratio >/= 30]
We now have to calculate the attenuation with this signal power.
attenuation = 10lg(input power of signal/ output power)
attenuation = 10lg{(26*10^-3)/(6.5*10^-3)} = 6.0205999 dB
We are given the attenuation/unit length = 0.2 dBkm^-1
attenuation/unit length = total attenuation/ length of signal travelled
By substituting the minimum value of signal power, we get the maximum attenuation. This when substituted in attenuation/unit length formula, will give us the maximum length required to satisfy the condition of signal-to-noise ratio >/= 30 dB.
0.2 = 6.0205999 / max length
--> max. length = 30.103 = 30km
Hope you can understand that explanation.
I cannot thank you enough for this explanation!! I finally understand it, god bless youGiven that signal-to-noise ratio should be no less than 30, we equate it to 30 to get the minimum signal power required to satisfy the condition.
signal-to-noise ratio = 10lg(signal power/noise power)
10lg(P/6.5*10^-3) = 30
--> P = 6.5*10^-3 [This is the minimum signal power required to keep signal-to-noise ratio >/= 30]
We now have to calculate the attenuation with this signal power.
attenuation = 10lg(input power of signal/ output power)
attenuation = 10lg{(26*10^-3)/(6.5*10^-3)} = 6.0205999 dB
We are given the attenuation/unit length = 0.2 dBkm^-1
attenuation/unit length = total attenuation/ length of signal travelled
By substituting the minimum value of signal power, we get the maximum attenuation. This when substituted in attenuation/unit length formula, will give us the maximum length required to satisfy the condition of signal-to-noise ratio >/= 30 dB.
0.2 = 6.0205999 / max length
--> max. length = 30.103 = 30km
Hope you can understand that explanation.
You're welcome and thanks.I cannot thank you enough for this explanation!! I finally understand it, god bless you
Q4b= V=kQ/r .. Q is same at P and Q (6.4*10^-19 C) AND r is same therefore, V at P and Q is same ..so ∆V = 0...as work done = Q*∆V ,it is zer0http://studyguide.pk/Past Papers/CIE/International A And AS Level/9702 - Physics/9702_s10_qp_42.pdf
Q4b and c detail explanation needed.
Thanks.Q4b= V=kQ/r .. Q is same at P and Q (6.4*10^-19 C) AND r is same therefore, V at P and Q is same ..so ∆V = 0...as work done = Q*∆V ,it is zer0
Q4c= for finding the work done we need to know the potential difference between the midpoint and point P
potential at any point is the sum of potentials for each charge
potential at mid point would be between A and B taken from the midpoint
using V= kQ/r and k = 4πε0
(potential of A from midpoint) k*6.4*10^-19/ 6*10^-6 + (potential of B from midpoint) k*6.4*10^-19 / 6*10^-6
potential at point P would be potential between A and B considered from point P
potential at A from P= V = k *6.4*10^-19 /3*10^-6 + (potential of B from P) = k*6.4*10^-19 /9*10^-6
POTENTIAL DIFFERENCE = would b the difference between both values = k*6.4 *10^-19 / 9*10^-6
Workdone = q∆V
q= charge on an electron = 1.6*10^-19C
so, 1.6*10^-19 * k*6.4*10^-19/ 9*10^-6
=1.0 *10^-22 J
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