Given the simultaneous equations log102+log10(y−1)=2log10xlog10(y+3−3x)=0\begin{aligned} \log_{10}2+\log_{10}(y-1)&=2\log_{10}x\\ \log_{10}(y+3-3x)&=0 \end{aligned}log102+log10(y−1)log10(y+3−3x)=2log10x=0 the values of yyy are A52±352\dfrac{5}{2}\pm\dfrac{3\sqrt{5}}{2}25±235B3±33\pm\sqrt{3}3±3C7±337\pm3\sqrt{3}7±33D3,93,93,9E1,131,131,13