What is a Parallelepiped?
A Parallelepiped is a three-dimensional figure formed by six parallelograms (the term rhomboid is also sometimes used with this meaning). By analogy, it relates to a parallelogram just as a cube relates to a square. In Euclidean geometry, the four concepts—parallelepiped and cube in three dimensions, parallelogram and square in two dimensions—are defined, but in the context of a more general affine geometry, in which angles are not differentiated, only parallelograms and parallelepipeds exist.
How to Calculate Lateral Surface Area of Parallelepiped given Volume, Side B and Side C?
Lateral Surface Area of Parallelepiped given Volume, Side B and Side C calculator uses Lateral Surface Area of Parallelepiped = 2*((Volume of Parallelepiped*sin(Angle Gamma of Parallelepiped))/(Side C of Parallelepiped*sqrt(1+(2*cos(Angle Alpha of Parallelepiped)*cos(Angle Beta of Parallelepiped)*cos(Angle Gamma of Parallelepiped))-(cos(Angle Alpha of Parallelepiped)^2+cos(Angle Beta of Parallelepiped)^2+cos(Angle Gamma of Parallelepiped)^2)))+Side B of Parallelepiped*Side C of Parallelepiped*sin(Angle Alpha of Parallelepiped)) to calculate the Lateral Surface Area of Parallelepiped, The Lateral Surface Area of Parallelepiped given Volume, Side B and Side C formula is defined as the quantity of plane enclosed by all the lateral surfaces (that is, top and bottom faces are excluded) of the Parallelepiped, calculated using volume, side B and side C of Parallelepiped. Lateral Surface Area of Parallelepiped is denoted by LSA symbol.
How to calculate Lateral Surface Area of Parallelepiped given Volume, Side B and Side C using this online calculator? To use this online calculator for Lateral Surface Area of Parallelepiped given Volume, Side B and Side C, enter Volume of Parallelepiped (V), Angle Gamma of Parallelepiped (∠γ), Side C of Parallelepiped (Sc), Angle Alpha of Parallelepiped (∠α), Angle Beta of Parallelepiped (∠β) & Side B of Parallelepiped (Sb) and hit the calculate button. Here is how the Lateral Surface Area of Parallelepiped given Volume, Side B and Side C calculation can be explained with given input values -> 1441.953 = 2*((3630*sin(1.3089969389955))/(10*sqrt(1+(2*cos(0.785398163397301)*cos(1.0471975511964)*cos(1.3089969389955))-(cos(0.785398163397301)^2+cos(1.0471975511964)^2+cos(1.3089969389955)^2)))+20*10*sin(0.785398163397301)).