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What is the formula for calculating the volume of a block of wood?
Wiki User
∙ 11y ago
Since, this is a cubical block, It can be length * breadth* height..
Wiki User
∙ 11y ago
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How is the mass of a wood block related to its volume?
Density of wood = mass/volume
What is the volume of wood block?
If its a cuboid, volume = length * breadth * height .
What is the density of a block of wood if the mass is 6.9 g and the volume is 2.4 cm3?
Use the formula Density = Mass/Volume. If you cant plug in the values...then your professor is not doing his job well.
What is the density of the wood block?
Density = Mass/Volume
How can two blocks of wood have the same volume but one is denser?
A block of light balsa wood and a block of heavy teak of the same size, will also have the same volume (which is the space each block occupies).
How do you find the volume of a block of wood?
no clue please help
If a block of wood has a volume of 40 cubic cm and a mass of 30 grams what is its density?
Density is mass divided by volume. This block of wood is therefore 0.75g per cubic cm.
How are the wood block golfball and water alike?
volume,weight and mass
What is the density of a block of wood that has a volume of ml and a mass of g?
since D=m/v... then the density of the block of wood would be mass / volume..... mass in grams divided by volume in ml.
A block of wood has a height of 10 m a length of 2 m and a width of 2 m What is the volume of the block of wood?
40 cubic meters
If a block of wood is 27g what is the density of this block?
u need the volume . if u did have the volume u would divide the mass (27g) by the volume. then add the label g/ml
What part of the block of wood remains immersed in water of density 1000kg per cm cube when the block of wood placed in water has density 700 Kg per m cube?
-- The aggregate density of the wood block is 700/1000 = 0.7 the density of water. -- So, as soon as the wood has displaced 0.7 of its volume in water, it has displaced its entire weight in water, and floats. -- The wood floats with 0.7 of its volume below the surface and 0.3 of its volume above it.
