MCQ
Let $p$ , $q$ , $r$ are three real numbers satisfying $\left[ {p\,\,q\,\,r} \right]\left[ {\begin{array}{*{20}{c}}
2&p&q \\
{ - 3}&q&{ - p + r} \\
{12}&r&{ - q + 3r}
\end{array}} \right] = \left[ {5\,\,\,b\,\,c} \right]$ , then minimum value of $(b + c)$ is
2&p&q \\
{ - 3}&q&{ - p + r} \\
{12}&r&{ - q + 3r}
\end{array}} \right] = \left[ {5\,\,\,b\,\,c} \right]$ , then minimum value of $(b + c)$ is
- A$\frac{{25}}{{157}}$
- ✓$\frac{{25}}{{49}}$
- C$\frac{{25 \times 271}}{{{{\left( {49} \right)}^2}}}$
- D$\frac{{25 \times 589}}{{{{\left( {157} \right)}^2}}}$
