Background: Archimedes Principle states that when an object is submerged under water, the object loses weight equal to the weight of the water it displaces. By performing a series of demonstrations using the Archimedes’ Blocks, a better understanding of the Archimedes’ Principle and such related concepts as density, weight, mass displacement and buoyancy can be gained.
Materials:
1000 mL beaker, water, string,
Archimedes block, Spring scale, 5 g & 10 g
masses
| Description of block: The block is
a hollow
cube-shaped structure with a top that snaps open and shut. There is a loop screwed into the top of the block so that it can be suspended from a piece of string. The block is designed so that it can be submerged in water; the snap top prevents water from entering the block when it is submerged. On the outside of the block there is a grid of
The block has a square base that measures
The bottom of the block is slight thicker
|
Density of the empty block =
The density of water is 1.0 g / cm3 Determine the ratio
of density of block to water.
How much of the block will float above water?
What percentage will be submerged below water?
Displacement and Buoyancy
Archimedes’ Principle states that when an object is submerged under
water, it loses weight
equal to the weight of water it displaces. To demonstrate this,
add 85 g of mass to the empty block.
Write out the information
Mass of block +
Added masses =
total mass
_____________ ____________
____________
Next, thread a piece of string through the loop at the top of the block
and suspend the block
from a spring scale.
At this point, the reading on the spring scale reads_____________grams
Next, completely submerge the block in the container of water.
The block displaces _________ mL of water which is equal to its
entire volume.
Since 100 mL of water has a mass of 100 grams, the block has an apparent weight of only __________ grams.
Total mass -
Buoyant force
= Apparent weight of block under
water
(mass of water displaced)
_______ g -
_________ g
= ___________ g
Now, add additional masses so that the block contains 100 g of weights,
for a total mass of 125 grams.
Repeat the above procedure suspending the block. from the spring
scale, and then submerging the block
in the container of water. Again, the 100 grams of the total
mass of the block will be buoyed up by water
scale should register an apparent weight of _____ grams
Show your work. Remember the block will displaces its own volume
of 100 mL of water every time it is submerged
therefore; its apparent weight under water is always ___ grams
more OR less the total mass of the block
(circle one)
Total mass -
Buoyant force
= Apparent weight
of block under water
(mass of water displaced)
_______ g -
_________ g
= ___________ g
What would happen if we changed the liquid from water to alcohol whose
density is 0.8 g/ml?
What would happen if we changed the liquid to Epsom salt solution with
a density of 1.2 g/mL?
On a separate sheet of paper write a general statement as to the affect
of each (alcohol and Epsom Salt)\
the above 2 total masses - 110grams and 125 grams. And then prove
by calculating the apparent weight
of each using the same masses. Set up your paper with your name,
period, date on the top of the paper.
On the title line write the name of the lab.
Solution of alcohol
Explanation:
Calculation to prove explanation
0.8g/mL = mass/100mL (the
mass you determine is the mass of displaced alcohol)
Total mass -
Buoyant force
= Apparent weight of block under
water
(mass of alcohol displaced)
_______ g -
_________ g
= ___________
g
Solution of Epsom salt
Explanation:
Calculation to prove explanation
1.2 g/mL = mass/100mL (the
mass you determine is the mass of displaced Epsom Salt solution)
Total mass -
Buoyant force
= Apparent weight of block under
salt solution
(mass of Epsom salt solution displaced)
_______ g -
_________ g
=
___________ g