![]() V = Vₕ + V꜀ Horizontal tank with dish ends Then the total volume of the tank heads can be calculated as follows:Īnd the cylinder volume can be calculated as: If the straight length is a, then the depth of the head, let's denote it as H, will be a/4. This tank has semi-elliptical heads, with the ellipse's width being twice as long as its depth. V = πr² × ((4/3)r + a) = π × (d/2)² × ((4d/6) + a) Horizontal elliptical tank with 2:1 semi-elliptical tank heads While the volume of filled liquid for this tank will be different from the corresponding filled volume of the horizontal capsule tank, the total volume formula is the same: This formula accurately calculates the volume of a horizontal capsule tank based on its diameter and the length of its cylindrical section. ![]() Since there are two hemispheres, their combined volume is Hemispherical End Caps Volume: Each hemisphere has a radius r.If the cylinder has a radius r and side length (cylindrical section length) L, its volume is given by ![]()
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