MCQ
$\int {\frac{{dx}}{{{x^2} + 4x + 13}}} $ is equal to
- A$\log ({x^2} + 4x + 13) + c$
- ✓$\frac{1}{3}{\tan ^{ - 1}}\left( {\frac{{x + 2}}{3}} \right) + c$
- C$\log (2x + 4) + c$
- D$\frac{{2x + 4}}{{{{({x^2} + 4x + 13)}^2}}} + c$
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Minimize $z=2 x+3 y$ the coordinates of the corner points of the bounded feasible region are $A\,(3,3), B\,(20,3),$ $\mathrm{C}\,(20,10), \mathrm{D}\,(18,12)$ and $\mathrm{E}\,(12,12) .$ The minimum value of $z$ is $\ldots \ldots$