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    How To Find the Volume of a Pyramid

    Result

    4/3 m^3 (cubic meters)≈1.33333 m^3 (cubic meters)

    Visual representation

    Visual representation

    Unit conversions

    1333 L (liters)

    352.2 gallons

    47.09 ft^3 (cubic feet)

    Comparisons as volume

    ≈ (0.03 to 0.07) × 20-foot equivalent unit ( 680 to 1520 ft^3 )

    ≈ ( 0.059 ≈ 1/17 ) × standard volume at 273.15 K and 101.325 kPa ( 22.41 m^3 )

    ≈ 0.6 × volume of paint needed to cover the outside surface of the White House ( ≈ 600 gal )

    Corresponding quantities

    Radius r of a sphere from V = 4πr^3/3: | 2.24 feet | 26.88 inches | 68.28 cm (centimeters)

    Edge length a of a cube from V = a^3: | 3.611 feet | 43.33 inches | 110.1 cm (centimeters)

    Amount of an ideal gas from PV = nRT at STP: | 59 mol (moles)

    Properties of square pyramid

    slant height | sqrt(65)/2 meters≈4.03113 meters volume | 4/3 m^3 (cubic meters)≈1.33333 m^3 (cubic meters) lateral surface area | sqrt(65) m^2 (square meters)≈8.06226 m^2 (square meters) base area | 1 m^2 (square meter) surface area | 9.06226 m^2 (square meters)

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