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 Angle Beta of Parallelepiped?
Angle Beta of Parallelepiped calculator uses Angle Beta of Parallelepiped = asin((Total Surface Area of Parallelepiped-(2*Side A of Parallelepiped*Side B of Parallelepiped*sin(Angle Gamma of Parallelepiped))-(2*Side B of Parallelepiped*Side C of Parallelepiped*sin(Angle Alpha of Parallelepiped)))/(2*Side A of Parallelepiped*Side C of Parallelepiped)) to calculate the Angle Beta of Parallelepiped, Angle Beta of Parallelepiped formula is defined as the angle formed by side A and side C at any of the two sharp tips of the Parallelepiped. Angle Beta of Parallelepiped is denoted by ∠β symbol.
How to calculate Angle Beta of Parallelepiped using this online calculator? To use this online calculator for Angle Beta of Parallelepiped, enter Total Surface Area of Parallelepiped (TSA), Side A of Parallelepiped (S_{a}), Side B of Parallelepiped (S_{b}), Angle Gamma of Parallelepiped (∠γ), Side C of Parallelepiped (S_{c}) & Angle Alpha of Parallelepiped (∠α) and hit the calculate button. Here is how the Angle Beta of Parallelepiped calculation can be explained with given input values -> 3420.655 = asin((1960-(2*30*20*sin(1.3089969389955))-(2*20*10*sin(0.785398163397301)))/(2*30*10)).