Lateral Surface Area of Rectangular Parallelepiped figure

Lateral Surface Area can be defined as the product of perimeter of base and height. In a rectangular parallelepiped figure, each face is a rectangle so the perimeter of the base is equal to the perimeter of rectangle. The formula for LSA (Lateral surface area) is given by


Lateral Surface Area of Rectangular Parallelepiped figure


LSA = Perimeter of base × Height

As perimeter of base is equal to 2(length+width)

= 2(length + width) × Height

LSA = 2lh + 2wh

where

l, w, h are length, width and height respectively.

From the above formula, It can also be said that

Surface Area (Total) = Lateral surface area + 2lw

Also Check:

Rectangular Parallelepiped Formula

A Rectangular Parallelepiped is a polyhedron with six faces. Here each face is a rectangle. It can also be called a cuboid. It is a three dimensional (3D) figure. For any two dimensional or three-dimensional figures, the concept of mensuration is applied. Mensuration is the branch of geometry that deals with measurements like length, height, area, volume in 2D/3D figures. It includes the computation of mathematical formulas and algebraic expressions.

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