Density = Mass/[(1/3*pi*h) * (R12 + R22 + R1*R2)]
where h is the height of the frustum, and R1 and R2 are the radii of the two circular sections.
A hollow truncated cone is a geometric shape that is cone-shaped. The formula to calculate the volume is s^2=h^2 + (R-r)^2.
m= (pieD + pied)/2 x height x thickness x density(kg/m^3)
funny shape
A traditional cone has two faces but in fact it is a truncated cone. It has no verticles although it does have a vertex.
Ignoring the crenellations it is a truncated cone.
A hollow truncated cone is a geometric shape that is cone-shaped. The formula to calculate the volume is s^2=h^2 + (R-r)^2.
The formula for calculating development surface area of a truncated cone is Avr = π [s (R + r) + R^2 + r^2]. The solution is area (A) subscript r where r is the radius of the top of the truncated cone. In this formula R stands for the radius of the bottom of the cone and s represents the slant height of the cone.
m= (pieD + pied)/2 x height x thickness x density(kg/m^3)
A truncated cone is basically a cone with it's tip cut off.
sqrt( (R-r)^2 + h^2)where:R = radius of larger endr = radius of smaller endh = height of truncated cone
V = (1/3*Pi*h) * (R12 + R22 + R1*R2) Where R1 and R2 are the radii of the bases, and h is equal to the height of the truncated cone.
no
funny shape
a truncated cone
For a circular cone: sqrt( (R-r)^2 + h^2) where: R = radius of larger end r = radius of smaller end h = height of truncated cone For cones of other shapes the average of the area of the top and bottom surfaces times the height (perpendicular to the plane of the top/bottom)
A traditional cone has two faces but in fact it is a truncated cone. It has no verticles although it does have a vertex.
Mathematically, a cone is infinite and so has no flat surface. The popular cone is actually a truncated cone and does have 1 flat surface.