MCQ
The value of objective function is maximum under linear constraints
- Aat the centre of feasible region
- B$\text{at (0, 0)}$
- ✓at any vertex of feasible region
- Dthe vertex which is maximum distance from $(0, 0)$
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$\left(x^2+4\right)^2 d y+\left(2 x^3 y+8 x y-2\right) d x=0 \text {. If } y(0)=0 \text {, }$ then $y(2)$ is equal to
Then, the number of points in $R$ where $(fog)( x )$ is $NOT$ differentiable is equal to
$x = 1 + xy\frac{{dy}}{{dx}} + \frac{{{{\left( {xy} \right)}^2}}}{{2!}}{\left( {\frac{{dy}}{{dx}}} \right)^2} + \frac{{{{\left( {xy} \right)}^3}}}{{3!}}{\left( {\frac{{dy}}{{dx}}} \right)^3} + ......$ is