Let (x1,y1,z1) and (x2,y2,z2) be 2 sets of solution satisfying the following equations:log10(2xy)=4+(log10x−1)(log10y−2)log10(2yz)=4+(log10y−2)(log10z−1)log10(zx)=2+(log10z−1)(log10x−1)such that (x1>x2),then match the elements of List - I with the correct answer in List -II.List -IList -II(I)y1x1(P)2(II)z1x2(Q)100(III)z1x2z2(R)1000(IV)y2+z1x2(S)150Which of the following is the only 'INCORRECT' combination?

Let (x1,y1,z1) and (x2,y2,z2) be 2 sets of solution satisfying the fol

1.	Let (x1,y1,z1) and (x2,y2,z2) be 2 sets of solution satisfying the following equations:log10(2xy)=4+(log10x−1)(log10y−2)log10(2yz)=4+(log10y−2)(log10z−1)log10(zx)=2+(log10z−1)(log10x−1)such that (x1>x2),then match the elements of List - I with the correct answer in List -II.List -IList -II(I)y1x1(P)2(II)z1x2(Q)100(III)z1x2z2(R)1000(IV)y2+z1x2(S)150Which of the following is the only 'INCORRECT' combination?
Answer» Let $(x_{1}, y_{1}, z_{1})$ and $(x_{2}, y_{2}, z_{2})$ be 2 sets of solution satisfying the following equations: ${log}_{10} (2 x y) = 4 + ({log}_{10} x - 1) ({log}_{10} y - 2)$ ${log}_{10} (2 y z) = 4 + ({log}_{10} y - 2) ({log}_{10} z - 1)$ ${log}_{10} (z x) = 2 + ({log}_{10} z - 1) ({log}_{10} x - 1)$ such that $(x_{1} > x_{2})$ , then match the elements of List - I with the correct answer in List -II. $\begin{matrix} List -I & List -II (I) \frac{y_{1}}{x_{1}} & (P) 2 (I I) \frac{z_{1}}{x_{2}} & (Q) 100 (I I I) \frac{z_{1} x_{2}}{z_{2}} & (R) 1000 (I V) \frac{y_{2} + z_{1}}{x_{2}} & (S) 150 \end{matrix}$ Which of the following is the only 'INCORRECT' combination?