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Cards (22)
Density
d
=
m/v
(g/cm3 or g/mL)
Mass usually expressed in
grams
Volume usually expressed in
cm3
or
ml
etc.
Amount of
matter
per unit
volume
The "dmv" Triangle for Volume, Mass, and Density
Density =
m/v
Volume =
m/d
Mass = d x
v
A kilogram of
feathers
takes up
more space
than a kilogram of steel
Density
How close the atoms or molecules are to each other
More than "
heaviness
" - includes how much space an object takes up
All substances have density including
liquids
, solids, and
gases
Measure of the "
compactness
" of a material
Gases
The
greater
the
kinetic
energy of the molecules, the greater the volume, and the less dense the gas is
Cold
air is more dense than
warm
air
Low
pressure weather system
Warmer
air tends to
rise
High
pressure systems
Colder more dense air mass
that will
sink
Liquids
The more
dissolved
solids in a solution, the more dense (such as ocean
water
)
Cold water in lakes tends to
sink
(this creates a constant mixing of
water
, nutrients, and other substances)
Mercury
density = 13600kg/m3, Lead density = 11340kg/m3, Lead floats on liquid
mercury
Solids
Ice
is less dense than water (which is why lakes and ponds have a thin layer of
ice
covering in winter, with water underneath)
Various rocks,
woods
,
metals
have a characteristic density specific to that substance
Archimedes
and the
Kings Crown
Factors Affecting Density
Temperature
Pressure
Dissolved
solids - in
liquids
Concentration
and kind of
substances
Determining Density
1.
Regular
Shapes - mass, then determine the volume by formula
2.
Irregular
shapes - mass, then measure displacement of a liquid (usually water) by that irregularly shaped object
Density
Table
Sink or Float in Water (D = 1.0 g/mL)
Density equation
Density =
mass
/
volume
d =
m/v
Calculating density
d =
m/v
m =
d x v
v =
m/d
Sample Problems
Density
of a block of
steel
2.
Mass
of a block of
gold
3.
Volume
of a block of
ice
Volume of a liquid
Measuring cylinder - read off the level on the scale to get the
volume
of liquid
Volume of a regular solid
Length x
Width
x
Height
π x
radius2
x
height
Volume of an irregular solid
Volume
after
- volume
before
Using a
Eureka
(displacement) can
Density =
mass
/
volume