A wire of length 20 units is divided into two parts such that the product of one part and cube of the other part is maximum, then product of these parts is
The shaded part of the given figure indicates the feasible region. Then the constraints are

If the volume of a tetrahedron whose conterminous edges are $$\vec{\mathrm{a}}+\vec{\mathrm{b}}, \vec{\mathrm{b}}+\vec{\mathrm{c}}, \vec{\mathrm{c}}+\vec{\mathrm{a}}$$ is 24 cubic units, then the volume of parallelopiped whose coterminous edges are $$\vec{\mathrm{a}}, \vec{\mathrm{b}}, \vec{\mathrm{c}}$$ is
The joint equation of the pair of lines through the origin and making an equilateral triangle with the line $$x=3$$ is
MHT CET Papers
All year-wise previous year question papers