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Answer:
Rnet=(2π−θ)θR/4π²
Explanation:
Let
R=ρLA
If a wire of length L is bend to form a loop, then radius of the loop:
r=L/2π
Length of the wire segment l=rθ
Resistance of the first wire segment:
R1=ρrθ/A
Resistance of the second wire segment:
R2=ρr(2π−θ)/A
These two segments are in parallel. Therefore net resistance:
1Rnet=Aρrθ+Aρr(2π−θ)
On solving:
Rnet=(2π−θ)θρr/2πA
Substitute r=L/2π on the above equation:
Rnet=(2π−θ)θR/4π²
Hope it helps!
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