Complete reference guide for all volume calculation formulas. Quick lookup with examples, variables explanation, and direct links to specialized calculators.
V = s³s = side length
V = 5³ = 125 cubic unitsV = l × w × hl = length, w = width, h = height
V = 8 × 6 × 4 = 192 cubic unitsV = (4/3)πr³r = radius
V = (4/3)π(3)³ = 113.1 cubic unitsV = πr²hr = radius, h = height
V = π(4)²(10) = 502.7 cubic unitsV = (1/3)πr²hr = base radius, h = height
V = (1/3)π(3)²(8) = 75.4 cubic unitsV = (1/3)a²ha = base side length, h = height
V = (1/3)(6)²(9) = 108 cubic unitsV = (1/2)bhlb = base width, h = height, l = length
V = (1/2)(4)(6)(10) = 120 cubic unitsV = (1/4)√(25 + 10√5)a²ha = side length, h = height
V = (1/4)√(25 + 10√5)(2)²(8) = 27.5 cubic unitsV = (3√3/2)a²ha = side length, h = height
V = (3√3/2)(3)²(10) = 233.8 cubic unitsV = (4/3)πabca, b, c = semi-axes lengths
V = (4/3)π(3)(2)(4) = 100.5 cubic unitsV = (1/3)πh(R² + Rr + r²)h = height, R = large radius, r = small radius
V = (1/3)π(6)(5² + 5×3 + 3²) = 263.9 cubic unitsV = πr²(4r/3 + a)r = radius, a = cylindrical height
V = π(2)²(4×2/3 + 8) = 133.9 cubic unitsLearn how volume formulas are derived from first principles
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