Question: Consider a system of equations where the ith equation is ai ?i=bi ?(i+1)+ci ?(i+1)+di. While solving this system using Thomas algorithm, we get ?i=Pi ?(i+1)+Qi. What are Pi and Qi?
Options
A : P_i=frac{c_i Q_{i-1}+d_i}{a_i-c_i P_{i-1}};Q_i=frac{b_i}{a_i-c_i P_{i-1}}
B : P_i=frac{b_i}{a_i-c_i P_{i-1}};Q_i=frac{c_i Q_{i-1}+d_i}{a_i-c_i P_{i-1}}
C : P_i=frac{c_i Q_{i-1}+b_i}{a_i-c_i P_{i-1}};Q_i=frac{d_i}{a_i-c_i P_{i-1}}
D : P_i=frac{d_i}{a_i-c_i P_{i-1}};Q_i=frac{c_i Q_{i-1}+b_i}{a_i-c_i P_{i-1}}
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