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NINHARDCOREFAN
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A length of metal wire has a radius of 0:002 m and a resistance of 0.1. When the potential difference across the wire is 14 V, the electron drift speed is found to be 0:000229 m/s. Based on these data, calculate the density of free electron in the wire. Answer in units of m^-3.
r=.002m R=.1 Vd=.000229
V/R=i
14/.1=140
Vd= drift velocity.
i/(Vd*A)=ne
140/(.000229*pi*.002squared)=4.86499826e10
j=neVd
11140846.02 (I tried plugging in this answer, it's wrong)
11140846.02/1e-3 = 1114084602e10 (I did this because it says answer is
supposed to be in 1e-3)
The answer is wrong I don't know why.
A 72:5 W, 191.2 V light bulb is plugged into a 61:6 V outlet. If energy costs 4.7 cents/kWh, how much does it cost per month (30 days) to leave the light bulb turned on? Answer in units of
cents.
light bulb = 72.5W, 191.2V
outlet = 61.6V
Energy = 4.7 cents/kWh
Days = 30
P/V = i
72.5/191.2 = .3791841
i*V=P
.3791841*61.6 = 23.35574059W
23.35574059/1000 = .02335574059kW
Pt = P*t
.02335574059*30*24 = 16.81757322
Cost = P*cents
16.81757322* 4.7 = 79.04259414 cents
This is also wrong, I don't know why.
Any help is appreciated.
r=.002m R=.1 Vd=.000229
V/R=i
14/.1=140
Vd= drift velocity.
i/(Vd*A)=ne
140/(.000229*pi*.002squared)=4.86499826e10
j=neVd
11140846.02 (I tried plugging in this answer, it's wrong)
11140846.02/1e-3 = 1114084602e10 (I did this because it says answer is
supposed to be in 1e-3)
The answer is wrong I don't know why.
A 72:5 W, 191.2 V light bulb is plugged into a 61:6 V outlet. If energy costs 4.7 cents/kWh, how much does it cost per month (30 days) to leave the light bulb turned on? Answer in units of
cents.
light bulb = 72.5W, 191.2V
outlet = 61.6V
Energy = 4.7 cents/kWh
Days = 30
P/V = i
72.5/191.2 = .3791841
i*V=P
.3791841*61.6 = 23.35574059W
23.35574059/1000 = .02335574059kW
Pt = P*t
.02335574059*30*24 = 16.81757322
Cost = P*cents
16.81757322* 4.7 = 79.04259414 cents
This is also wrong, I don't know why.
Any help is appreciated.