An open box is to be made out of a piece of a square card board of sides 18 cm by cutting off equal squares from the corners and turning up the sides. Find the maximum volume of the box.

An open box is to be cut of piece of square card board of side 18 cm by cutting of equal squares from the corners and turning up the sides. Find the maximum volume of the box.

An open box is to be made out of a piece of cardboard measuring (24 cm xx 24 cm) by cutting off equal square from the corners and turning up the sides. Find the height of the box when it has maximum volume.

From a square cardboard of side 18 cms an open tank is made by cutting off equal squares from the corners of cardboard and turning up the sides. The maximum volume of the tank is

An open box is to be made from a square piece of material, 24 cm on a side, by cutting equal squares from the corners and turning up the sides as shown in figure. Express volume V of the box as a function of x.

An open box is be made from a rectangular cardboard of sides 35 cm and 20 cm, by cutting equal squares from each corner and then bending up the edges. If the base area of box thus formed is 250 cm^(2) , find the length of the side of the square cut from each corner.

An open box of maximum volume is to be made from a square piece of tin sheet 24 cm on a side by cutting equal squares from the corners and turning of the sides. Using the table, express V as a function of x and determine its domain.

A box with open top is made from a square piece of metal sheet of side 24cm by cutting equal small squares from each comer and turning up the edges If the volume of the box is maximum then the dimensions of the box are:

An open box of maximum value is to be made from a square piece of tin sheet 24 cm on a side by cutting equal squares from the corners and turning of the sides. Complete the following table.