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
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.