Right answer is (b) s+1
Explanation: Given that the order of the Butterworth low pass filter is 1.
Therefore, for N=1 Butterworth polynomial is given as B3(s)=(s-s0).
We know that, sk=\(e^{jπ(\frac{2k+1}{2N})} e^{jπ/2}\)
=> s0=-1
=> B1(s)=s-(-1)=s+1.