An open box, with a square base, is to be made out of a given quantity of metal sheet of area `C^2.` Show that the maximum volume of the box is `C^3/(6sqrt3)`

An open box,with a square base,is to be made out of a given quantity of metal sheet of area C^(2). show that the maximum volume of the box is (C^(3))/(6sqrt(3))

An open box, with a square base, is to be made out of a given quantity of metal sheet of area A^(2) , then the maximum volume of the box is-

An open box with a square base is to be made of a given quantity of metal sheet of area c^(2) . Show that the maximum volume of the box is (c^3)/( 6 sqrt3) cu units.

An open box with a square base is to be made out of a given quantity of sheet of area a^2 . Show that the maximum volume is (a^3)/(6sqrt3) .

An open box with a square base is to be made out of a given quantity of sheet of area a^2 , Show the maximum volume of the box is frac {a^3}{6 sqrt 3}

An open box with a square base is to be made out of a given iron sheet of area c^2 square units. Show that the maximum volume of the box is c^3/(6sqrt3) cubic units.

An open box with a square base is to be made out of a given quantity of card board of area c^2 square units. Show that the maximum volume of the box is (c^3)/(6sqrt(3)) cubic units.

An open box with a square base is to be made out of a given quantity of card board of area c^2 square units. Show that the maximum volume of the box is (c^3)/(6sqrt(3)) cubic units.