0.10
.10g/cm3
The length of each side of a cube of volume 27in3 is 3in. This answer is found by finding the cube root of 27.
The volume of this cube is 343 cm3
The volume is 125 cm3
The volume of a cube that measures 4.00 cm on each side is: 64 cm3
.10g/cm3
The density of the cube is calculated by dividing the mass of the cube by the volume of the cube. The volume of a cube is given by the formula side length cubed, so the density of the cube would be mass (g) divided by side length (cm) cubed.
volume of a cube = (length)3 therefore volume = 23 = 8 cm3. Mass = Density * Volume = 8 * 8 = 64 g.
The volume of the brass cube is 0.3^3 = 0.027 m^3. Using the formula density = mass/volume, the mass of the brass cube can be calculated as mass = density * volume. Therefore, mass = 8470 * 0.027 = 228.69 kg.
If the same mass is contained in a greater volume, that means that the mass is spread thinner, so there's "less mass in each little piece of volume". That's the same as saying "lower density".
The mass of the will depend on the density of the material the the cube is made of. If you know the density of the material in g/cm^3 you can multiply it by the volume of a cube that is 3 cm on each side (27cm^3) to find the mass.
mass = density x volume so volume = mass/density = 80/8.92 = 8.97 cubic centimeters; here density is g/cubic centimeter. Since it is a cube each side is cube root 8.97 = 2.08 centimeters
The volume of a cube that is 6cm on each edge is: 216 cm3
No. Each piece of the cube would have the same density.
If you have two metal boxes of the same shape and size, they only would have the same density if they were made of the same metal. Density is not related to size and shape, but how much matter is in a given amount of volume.A gallon of sand would weigh more than a gallon of cereal. This is because the sand is more dense than the cereal. It has more matter (giving it more weight) per gallon.
The density is (32)/(the length of each edge of the cube)3
If each side of the cube is 42.6 mm long, then the cube's volume is 77.31 cm3