We write the law of electromagnetic induction
ϵi=ΔΦΔt=ΔB⋅SΔt=ΔBΔt⋅S\epsilon_i=\frac{\Delta \Phi} { \Delta t}=\frac{\Delta B \cdot S} { \Delta t}=\frac{\Delta B } { \Delta t}\cdot Sϵi=ΔtΔΦ=ΔtΔB⋅S=ΔtΔB⋅S
Where
ΔBΔt\frac{\Delta B } { \Delta t}ΔtΔB -the rate of change of the magnetic field
S=π⋅r2S=\pi \cdot r^2S=π⋅r2 -ring area
Then we write down Ohm’s law
Ii=ϵiR=ΔBΔt⋅SR=0.5⋅3.14⋅0.1210=1.57mAI_i=\frac{\epsilon_i}{R}=\frac{\Delta B } { \Delta t}\cdot \frac{S}{R}=0.5\cdot \frac{3.14 \cdot 0.1^2}{10}=1.57mAIi=Rϵi=ΔtΔB⋅RS=0.5⋅103.14⋅0.12=1.57mA
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