As per the given question,
The radius of the cylindrical wire (r)<1mm(r)<1mm(r)<1mm
Current flowing in the wire (I)=0.01μA(I)=0.01 \mu A(I)=0.01μA
Electric field at a distance d=2cm from the wire =?
B=μoi2πrB=\frac{\mu_o i}{2\pi r}B=2πrμoi
But, E=dBdtE=\frac{dB}{dt}E=dtdB
So, E=ddt(μi2πr)E=\frac{d}{dt}(\frac{\mu i}{2\pi r})E=dtd(2πrμi)
E=2×10−7×0.01×10−62×10−2N/cE=\frac{2\times 10^{-7}\times 0.01\times 10^{-6}}{2\times 10^{-2}}N/cE=2×10−22×10−7×0.01×10−6N/c
E=1×10−13N/cE=1\times 10^{-13} N/cE=1×10−13N/c
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