A sphere
Math
When the surface area and the volume are the same, the height has a value of one unit. Example based on values given: A=LxW = 25x5 = 125 sq ft. V= LxWxH = 25x5x1 = 125 cu ft. The surface area and the volume have the same value.
The geometric mean of 3 and 75 is 15.0
Volume of a sphere = 4/3*pi*radius3 Surface area of a sphere = 4*pi*radius2
False (apex)
A sphere
the sphere has the smallest surface area for any given volume.
The spherical shape is the smallest surface area for a given volume. This comes about naturally when a surface under pure surface tension contains a fluid volume.
The volume of a body and the surface area arerelated but not in a direct way. For a given volume, the smallest surface area of an object is seen then the object is a sphere. As the shape flattens from a sphere, so the surface area becomes larger. When the object approaches an infinitely small thickness, the surface area approaches and infinite size.
sphere, as it has the smallest surface area for a given volume. This means it can hold the most material in the smallest space, allowing for efficient packing and maximum density.
A cuboid, of a given volume, has minimum length etc when each of them is equal to the cube root of the volume.
Water has its smallest volume (for any given mass) at 4 degrees Celsius.
Liquid water tends to form spherical droplets due to surface tension, which minimizes the surface area of the water droplet. This results in a spherical shape, as it has the smallest surface area for a given volume of water.
The spherical shape of raindrops is due to surface tension, which causes water molecules to be pulled towards each other, minimizing surface area. This results in a spherical shape, as it has the smallest surface area for a given volume.
increase surface area for a given volume
make it spherical
Given a sphere of radius r, Surface area = 4{pi}r2 Volume = (4/3){pi}r3