A rectangular sheet of paper has the area `24` sq. meters. The margin at the top and bottom is `75` cm and sides `50` cm each. What are the dimensions of paper if the area of the printed space is maximum ?

A rectangular sheet of paper has the area 24 sq.meters.The margin at the top and bottom is 75cm and sides 50cm each.What are the dimensions of paper if the area of the printed space is maximum?

A rectangular sheet of paper has area 24 sq. meters. The margin at the top and at the bottom are 75 cm each and at the sides 50 cm each. What are the dimensions of the paper, if the area of the printed space is maximum?

A sheet of poster has its area 18 m^(2) . The margin at the top & bottom are 75 cms and at the sides 50 cms. Let e, n are the dimensions of the poster in meters when the area of the printed space is maximum . The value of e ^(2) +n^(2) is _________ .

A sheet of poster has its area 18 m^(2) . The margin at the top & bottom are 75 cms . And at the sides 50 cms. Let e, n are the dimensions of the poster in meters when the area of the printed space is maximum . The value of e ^(2) +n^(2) is :

The total area of page is 150 cm^(2) . The combined width of the margin at the top and bottom is 3 cm and the side 2 cm. What must be the dimensions of the page in order that the area of the printed matter may be maximum ?

The total area of a page is 150c m^2dot The combined width of the margin at the top and bottom is 3c m and the side 2cm. What must be the dimensions of the page in order that the area of the printed matter may be maximum?

The total area of a page is 150c m^2dot The combined width of the margin at the top and bottom is 3c m and the side 2cm. What must be the dimensions of the page in order that the area of the printed matter may be maximum?

The total area of a page is 150cm^(2). The combined width of the margin at the top and bottom is 3cm and the side 2cm. What must be the dimensions of the page in order that the area of the printed matter may be maximum?

The total area of a page is 150 square inchese. The combined width of the margin at the top and bottom is 3'' and the side is 2''. What must be the dimension of the page in order that the area of the printed matter may be maximum.